From 0ecc48a8f868c274f7595bb2c84303d8fb5562d4 Mon Sep 17 00:00:00 2001 From: Pedro Gomes Date: Wed, 28 Dec 2022 08:13:35 +0000 Subject: [PATCH 01/16] fix images --- _docs_v7/Build-SU2-Linux-MacOS.md | 2 +- .../images/cylinder_lam_visc.png | Bin 208623 -> 47325 bytes .../images/cylinder_pressure.png | Bin 206095 -> 45825 bytes 3 files changed, 1 insertion(+), 1 deletion(-) diff --git a/_docs_v7/Build-SU2-Linux-MacOS.md b/_docs_v7/Build-SU2-Linux-MacOS.md index 82b4d873..3f81afc6 100644 --- a/_docs_v7/Build-SU2-Linux-MacOS.md +++ b/_docs_v7/Build-SU2-Linux-MacOS.md @@ -164,7 +164,7 @@ The optimization level can be set with `--optimization=level`, where `level` cor However, that may not result in optimum performance, for example with the GNU compilers level 2 and the extra flag `-funroll-loops` results in better performance for most problems. Some numerical schemes support vectorization (see which ones in the Convective Schemes page), to make the most out of it the compiler needs to be informed of the target CPU architecture, so it knows what "kind of vectorization" it can generate (256 or 512bit, 128bit being the default). -With gcc, clang, and icc this can be done via the `-march=??` and `-mtune=??` options, where `??` needs to be set appropriately e.g. `skylake`, `ryzen`, etc., these flags can be passed to the compiler by setting `CXXFLAGS` before first running meson (which will print some messages acknowledging the flags). +With gcc, clang, and icc this can be done via the `-march=??` and `-mtune=??` options, where `??` needs to be set appropriately e.g. `skylake`, `znver3`, etc., these flags can be passed to the compiler by setting `CXXFLAGS` before first running meson (which will print some messages acknowledging the flags). #### Warning level #### diff --git 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_docs/Mesh-File.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/_docs/Mesh-File.md b/_docs/Mesh-File.md index 626eb456..ca45798b 100644 --- a/_docs/Mesh-File.md +++ b/_docs/Mesh-File.md @@ -113,7 +113,7 @@ First, the number of boundaries, or markers, is specified using the "NMARK=" str ## CGNS Format -To make creating your own meshes easier and more accessible, support for the open CGNS data standard has been included within SU2. The main advantage gained is that complex meshes created in a third-party software package (one that supports unstructured, single-zone CGNS file export) can be used directly within SU2 without the need for conversion to the native format. Moreover, as CGNS is a binary format, the size of the mesh files can be significantly reduced. If needed, a converter from CGNS to the SU2 format has been built into SU2 (See the [inviscid wedge tutorial](../tutorials/Inviscid_Wedge)). +To make creating your own meshes easier and more accessible, support for the open CGNS data standard has been included within SU2. The main advantage gained is that complex meshes created in a third-party software package (one that supports unstructured, single-zone CGNS file export) can be used directly within SU2 without the need for conversion to the native format. Moreover, as CGNS is a binary format, the size of the mesh files can be significantly reduced. If needed, a converter from CGNS to the SU2 format has been built into SU2 (See the [inviscid wedge tutorial](../../tutorials/Inviscid_Wedge)). ### Compiling with CGNS Support From 09be3ef0158b6046ed8b53dfcb43a7a56680aeb7 Mon Sep 17 00:00:00 2001 From: jtneedels Date: Tue, 3 Jan 2023 15:01:00 -0800 Subject: [PATCH 03/16] initial commit Signed-off-by: jtneedels --- _docs_v7/Theory.md | 46 ++++++++++++++++++++++++++++++++++++++++++++++ 1 file changed, 46 insertions(+) diff --git a/_docs_v7/Theory.md b/_docs_v7/Theory.md index e55507d8..bf5e36cc 100644 --- a/_docs_v7/Theory.md +++ b/_docs_v7/Theory.md @@ -9,6 +9,7 @@ This page contains a very brief summary of the different governing equation sets - [Compressible Navier-Stokes](#compressible-navier-stokes) - [Compressible Euler](#compressible-euler) +- [Reacting, Compressible Navier-Stokes](#reacting-compressible-navier-stokes) - [Incompressible Navier-Stokes](#incompressible-navier-stokes) - [Incompressible Euler](#incompressible-euler) - [Turbulence Modeling](#turbulence-modeling) @@ -87,6 +88,51 @@ Within the `EULER` solvers, we discretize the equations in space using a finite --- +# Reacting, Compressible Navier-Stokes # + +| Solver | Version | +| --- | --- | +| `NEMO_NAVIER_STOKES`, `NEMO_RANS` | 7.0.0 | + + +In order to simulate continuum hypersonic flows in thermochemical nonequilibrium, SU2-NEMO solves the Navier-Stokes equation for reacting flows, expressed in differential form as + +$$ \mathcal{R}(U) = \frac{\partial U}{\partial t} + \nabla \cdot \bar{F}^{c}(U) - \nabla \cdot \bar{F}^{v}(U,\nabla U) - S = 0 $$ + +where the conservative variables are the working variables and given by + +$$U = \left \{ \rho_{1}, ..., \rho_{n_s}, \rho \bar{v}, \rho E \right \}^\mathsf{T}$$ + +$$S$$ is a generic source term, and the convective and viscous fluxes are + +$$\bar{F}^{c} = \left \{ \begin{array}{c} \rho \bar{v} \\ \rho \bar{v} \otimes \bar{v} + \bar{\bar{I}} p \\ \rho E \bar{v} + p \bar{v} \end{array} \right \}$$ + +and + +$$\bar{F}^{v} = \left \{ \begin{array}{c} \cdot \\ \bar{\bar{\tau}} \\ \bar{\bar{\tau}} \cdot \bar{v} + \kappa \nabla T \end{array} \right \}$$ + +where $$\rho$$ is the fluid density, $$\bar{v}=\left\lbrace u, v, w \right\rbrace^\mathsf{T}$$ $$\in$$ $$\mathbb{R}^3$$ is the flow speed in Cartesian system of reference, $$E$$ is the total energy per unit mass, $$p$$ is the static pressure, $$\bar{\bar{\tau}}$$ is the viscous stress tensor, $$T$$ is the temperature, $$\kappa$$ is the thermal conductivity, and $$\mu$$ is the viscosity. The viscous stress tensor can be expressed in vector notation as + +$$\bar{\bar{\tau}}= \mu \left ( \nabla \bar{v} + \nabla \bar{v}^{T} \right ) - \mu \frac{2}{3} \bar{\bar I} \left ( \nabla \cdot \bar{v} \right )$$ + +Assuming a perfect gas with a ratio of specific heats $$\gamma$$ and specific gas constant $$R$$, one can close the system by determining pressure from $$p = (\gamma-1) \rho \left [ E - 0.5(\bar{v} \cdot \bar{v} ) \right ]$$ and temperature from the ideal gas equation of state $$T = p/(\rho R)$$. Conductivity can be a constant, or we assume a constant Prandtl number $$Pr$$ such that the conductivity varies with viscosity as $$\kappa = \mu c_p / Pr$$. + +It is also possible to model non-ideal fluids within SU2 using more advanced fluid models that are available, but this is not discussed here. Please see the tutorial on the topic. + +For laminar flows, $$\mu$$ is simply the dynamic viscosity $$\mu_{d}$$, which can be constant or assumed to satisfy Sutherland's law as a function of temperature alone, and $$Pr$$ is the dynamic Prandtl number $$Pr_d$$. For turbulent flows, we solve the Reynolds-averaged Navier-Stokes (RANS) equations. In accord with the standard approach to turbulence modeling based upon the Boussinesq hypothesis, which states that the effect of turbulence can be represented as an increased viscosity, the viscosity is divided into dynamic and turbulent components, or $$\mu_{d}$$ and $$\mu_{t}$$, respectively. Therefore, the effective viscosity in becomes + +$$\mu =\mu_{d}+\mu_{t}$$ + +Similarly, the thermal conductivity in the energy equation becomes an effective thermal conductivity written as + +$$\kappa =\frac{\mu_{d} \, c_p}{Pr_{d}}+\frac{\mu_{t} \, c_p}{Pr_{t}}$$ + +where we have introduced a turbulent Prandtl number $$Pr_t$$. The turbulent viscosity $$\mu_{t}$$ is obtained from a suitable turbulence model involving the mean flow state $$U$$ and a set of new variables for the turbulence. + +Within the `NAVIER_STOKES` and `RANS` solvers, we discretize the equations in space using a finite volume method (FVM) with a standard edge-based data structure on a dual grid with vertex-based schemes. The convective and viscous fluxes are evaluated at the midpoint of an edge. In the `FEM_NAVIER_STOKES` solver, we discretize the equations in space with a nodal Discontinuous Galerkin (DG) finite element method (FEM) with high-order (> 2nd-order) capability. + +--- + # Incompressible Navier-Stokes # | Solver | Version | From a4eadd37ba5e054f6c547fd60f74e1bad9cd8ea4 Mon Sep 17 00:00:00 2001 From: jtneedels Date: Tue, 3 Jan 2023 15:03:25 -0800 Subject: [PATCH 04/16] reverting --- _docs_v7/Theory.md | 46 ---------------------------------------------- 1 file changed, 46 deletions(-) diff --git a/_docs_v7/Theory.md b/_docs_v7/Theory.md index bf5e36cc..e55507d8 100644 --- a/_docs_v7/Theory.md +++ b/_docs_v7/Theory.md @@ -9,7 +9,6 @@ This page contains a very brief summary of the different governing equation sets - [Compressible Navier-Stokes](#compressible-navier-stokes) - [Compressible Euler](#compressible-euler) -- [Reacting, Compressible Navier-Stokes](#reacting-compressible-navier-stokes) - [Incompressible Navier-Stokes](#incompressible-navier-stokes) - [Incompressible Euler](#incompressible-euler) - [Turbulence Modeling](#turbulence-modeling) @@ -88,51 +87,6 @@ Within the `EULER` solvers, we discretize the equations in space using a finite --- -# Reacting, Compressible Navier-Stokes # - -| Solver | Version | -| --- | --- | -| `NEMO_NAVIER_STOKES`, `NEMO_RANS` | 7.0.0 | - - -In order to simulate continuum hypersonic flows in thermochemical nonequilibrium, SU2-NEMO solves the Navier-Stokes equation for reacting flows, expressed in differential form as - -$$ \mathcal{R}(U) = \frac{\partial U}{\partial t} + \nabla \cdot \bar{F}^{c}(U) - \nabla \cdot \bar{F}^{v}(U,\nabla U) - S = 0 $$ - -where the conservative variables are the working variables and given by - -$$U = \left \{ \rho_{1}, ..., \rho_{n_s}, \rho \bar{v}, \rho E \right \}^\mathsf{T}$$ - -$$S$$ is a generic source term, and the convective and viscous fluxes are - -$$\bar{F}^{c} = \left \{ \begin{array}{c} \rho \bar{v} \\ \rho \bar{v} \otimes \bar{v} + \bar{\bar{I}} p \\ \rho E \bar{v} + p \bar{v} \end{array} \right \}$$ - -and - -$$\bar{F}^{v} = \left \{ \begin{array}{c} \cdot \\ \bar{\bar{\tau}} \\ \bar{\bar{\tau}} \cdot \bar{v} + \kappa \nabla T \end{array} \right \}$$ - -where $$\rho$$ is the fluid density, $$\bar{v}=\left\lbrace u, v, w \right\rbrace^\mathsf{T}$$ $$\in$$ $$\mathbb{R}^3$$ is the flow speed in Cartesian system of reference, $$E$$ is the total energy per unit mass, $$p$$ is the static pressure, $$\bar{\bar{\tau}}$$ is the viscous stress tensor, $$T$$ is the temperature, $$\kappa$$ is the thermal conductivity, and $$\mu$$ is the viscosity. The viscous stress tensor can be expressed in vector notation as - -$$\bar{\bar{\tau}}= \mu \left ( \nabla \bar{v} + \nabla \bar{v}^{T} \right ) - \mu \frac{2}{3} \bar{\bar I} \left ( \nabla \cdot \bar{v} \right )$$ - -Assuming a perfect gas with a ratio of specific heats $$\gamma$$ and specific gas constant $$R$$, one can close the system by determining pressure from $$p = (\gamma-1) \rho \left [ E - 0.5(\bar{v} \cdot \bar{v} ) \right ]$$ and temperature from the ideal gas equation of state $$T = p/(\rho R)$$. Conductivity can be a constant, or we assume a constant Prandtl number $$Pr$$ such that the conductivity varies with viscosity as $$\kappa = \mu c_p / Pr$$. - -It is also possible to model non-ideal fluids within SU2 using more advanced fluid models that are available, but this is not discussed here. Please see the tutorial on the topic. - -For laminar flows, $$\mu$$ is simply the dynamic viscosity $$\mu_{d}$$, which can be constant or assumed to satisfy Sutherland's law as a function of temperature alone, and $$Pr$$ is the dynamic Prandtl number $$Pr_d$$. For turbulent flows, we solve the Reynolds-averaged Navier-Stokes (RANS) equations. In accord with the standard approach to turbulence modeling based upon the Boussinesq hypothesis, which states that the effect of turbulence can be represented as an increased viscosity, the viscosity is divided into dynamic and turbulent components, or $$\mu_{d}$$ and $$\mu_{t}$$, respectively. Therefore, the effective viscosity in becomes - -$$\mu =\mu_{d}+\mu_{t}$$ - -Similarly, the thermal conductivity in the energy equation becomes an effective thermal conductivity written as - -$$\kappa =\frac{\mu_{d} \, c_p}{Pr_{d}}+\frac{\mu_{t} \, c_p}{Pr_{t}}$$ - -where we have introduced a turbulent Prandtl number $$Pr_t$$. The turbulent viscosity $$\mu_{t}$$ is obtained from a suitable turbulence model involving the mean flow state $$U$$ and a set of new variables for the turbulence. - -Within the `NAVIER_STOKES` and `RANS` solvers, we discretize the equations in space using a finite volume method (FVM) with a standard edge-based data structure on a dual grid with vertex-based schemes. The convective and viscous fluxes are evaluated at the midpoint of an edge. In the `FEM_NAVIER_STOKES` solver, we discretize the equations in space with a nodal Discontinuous Galerkin (DG) finite element method (FEM) with high-order (> 2nd-order) capability. - ---- - # Incompressible Navier-Stokes # | Solver | Version | From 5c38024beed1f689f8e12ec9325a8a26abb7a5e9 Mon Sep 17 00:00:00 2001 From: jtneedels Date: Wed, 4 Jan 2023 10:54:55 -0800 Subject: [PATCH 05/16] incorporate Wally edits Signed-off-by: jtneedels --- .DS_Store | Bin 0 -> 6148 bytes _docs_v7/Theory.md | 50 +++++++++++++++++++++++++++++++++++++++++++++ 2 files changed, 50 insertions(+) create mode 100644 .DS_Store diff --git a/.DS_Store b/.DS_Store new file mode 100644 index 0000000000000000000000000000000000000000..5656c4e348f0fd8c2a43f6875e70dac6dbbe547a GIT binary patch literal 6148 zcmeHKyH3ME5S)b+7Bnd-?-!_Ottfm!J^&;F2q{V=qNH}mZ!`Muh zJcZW_z!rz~Eiebr(H-&OVQRkbKCz3+I9i;s#{-VIJFechlj`#c=XPYRvBMKa{LOCr zn&;wbwEKcLZ19Y|-!ZB=f4Z_#Knh3!DIf);z)uC(v)#JuL`5ke1*E{Y0{(qybjQAM zNQ_ShLyQ2#8Pj2Wj#+}(JVERWheT#*mQ-R=twsz>I`ggS`obYG>9Dw&=hV$s6N<&{ z%(p0q^@)m7Knk2HaGA@w_y2qPFZ2H?Nh>KJ1^$%+He0Ti3%*kI*2&9xuWj^4`j@db n${C^+6QdP#;jQ>)RM-5O`+eb%7mri^f1$u9y`vlM literal 0 HcmV?d00001 diff --git a/_docs_v7/Theory.md b/_docs_v7/Theory.md index e55507d8..4d349967 100644 --- a/_docs_v7/Theory.md +++ b/_docs_v7/Theory.md @@ -9,6 +9,7 @@ This page contains a very brief summary of the different governing equation sets - [Compressible Navier-Stokes](#compressible-navier-stokes) - [Compressible Euler](#compressible-euler) +- [Thermochemical Nonequilibrium Navier-Stokes](#thermochemical-nonequilibrium-navier-stokes) - [Incompressible Navier-Stokes](#incompressible-navier-stokes) - [Incompressible Euler](#incompressible-euler) - [Turbulence Modeling](#turbulence-modeling) @@ -87,6 +88,55 @@ Within the `EULER` solvers, we discretize the equations in space using a finite --- +# Thermochemical Nonequilibrium Navier-Stokes # + +| Solver | Version | +| --- | --- | +| `NEMO_NAVIER_STOKES`, `NEMO_RANS` | 7.0.0 | + + +To simulate hypersonic flows in thermochemical nonequilibrium, SU2-NEMO solves the Navier-Stokes equations for reacting flows, expressed in differential form as + +$$ \mathcal{R}(U) = \frac{\partial U}{\partial t} + \nabla \cdot \bar{F}^{c}(U) - \nabla \cdot \bar{F}^{v}(U,\nabla U) - S = 0 $$ + +where the conservative variables are the working variables and given by + +$$U = \left \{ \rho_{1}, \dots, \rho_{n_s}, \rho \bar{v}, \rho E, \rho E_{ve} \right \}^\mathsf{T}$$ + +$$S$$ is a source term composed of + +$$S = \left \{ \dot{w}_{1}, \dots, \dot{w}_{n_s}, \mathbf{0}, 0, \dot{\theta}_{tr:ve} + \sum_s \dot{w}_s E_{ve,s} \right \}^\mathsf{T}$$ + +and the convective and viscous fluxes are + +$$\bar{F}^{c} = \left \{ \begin{array}{c} \rho_{1} \bar{v} \\ \vdots \\ \rho_{n_s} \bar{v} \\ \rho \bar{v} \otimes \bar{v} + \bar{\bar{I}} p \\ \rho E \bar{v} + p \bar{v} \\ \rho E_{ve} \bar{v} \end{array} \right \}$$ + +and + +$$\bar{F}^{v} = \left \{ \begin{array}{c} \\- \bar{J}_1 \\ \vdots \\ - \bar{J}_{n_s} \\ \bar{\bar{\tau}} \\ \bar{\bar{\tau}} \cdot \bar{v} + \kappa \nabla T \end{array} \right \}$$ + +where $$\rho$$ is the fluid density, $$\bar{v}=\left\lbrace u, v, w \right\rbrace^\mathsf{T}$$ $$\in$$ $$\mathbb{R}^3$$ is the flow speed in Cartesian system of reference, $$E$$ is the total energy per unit mass, $$p$$ is the static pressure, $$\bar{\bar{\tau}}$$ is the viscous stress tensor, $$T$$ is the temperature, $$\kappa$$ is the thermal conductivity, and $$\mu$$ is the viscosity. The viscous stress tensor can be expressed in vector notation as + +$$\bar{\bar{\tau}}= \mu \left ( \nabla \bar{v} + \nabla \bar{v}^{T} \right ) - \mu \frac{2}{3} \bar{\bar I} \left ( \nabla \cdot \bar{v} \right )$$ + +Assuming a perfect gas with a ratio of specific heats $$\gamma$$ and specific gas constant $$R$$, one can close the system by determining pressure from $$p = (\gamma-1) \rho \left [ E - 0.5(\bar{v} \cdot \bar{v} ) \right ]$$ and temperature from the ideal gas equation of state $$T = p/(\rho R)$$. Conductivity can be a constant, or we assume a constant Prandtl number $$Pr$$ such that the conductivity varies with viscosity as $$\kappa = \mu c_p / Pr$$. + +It is also possible to model non-ideal fluids within SU2 using more advanced fluid models that are available, but this is not discussed here. Please see the tutorial on the topic. + +For laminar flows, $$\mu$$ is simply the dynamic viscosity $$\mu_{d}$$, which can be constant or assumed to satisfy Sutherland's law as a function of temperature alone, and $$Pr$$ is the dynamic Prandtl number $$Pr_d$$. For turbulent flows, we solve the Reynolds-averaged Navier-Stokes (RANS) equations. In accord with the standard approach to turbulence modeling based upon the Boussinesq hypothesis, which states that the effect of turbulence can be represented as an increased viscosity, the viscosity is divided into dynamic and turbulent components, or $$\mu_{d}$$ and $$\mu_{t}$$, respectively. Therefore, the effective viscosity in becomes + +$$\mu =\mu_{d}+\mu_{t}$$ + +Similarly, the thermal conductivity in the energy equation becomes an effective thermal conductivity written as + +$$\kappa =\frac{\mu_{d} \, c_p}{Pr_{d}}+\frac{\mu_{t} \, c_p}{Pr_{t}}$$ + +where we have introduced a turbulent Prandtl number $$Pr_t$$. The turbulent viscosity $$\mu_{t}$$ is obtained from a suitable turbulence model involving the mean flow state $$U$$ and a set of new variables for the turbulence. + +Within the `NAVIER_STOKES` and `RANS` solvers, we discretize the equations in space using a finite volume method (FVM) with a standard edge-based data structure on a dual grid with vertex-based schemes. The convective and viscous fluxes are evaluated at the midpoint of an edge. In the `FEM_NAVIER_STOKES` solver, we discretize the equations in space with a nodal Discontinuous Galerkin (DG) finite element method (FEM) with high-order (> 2nd-order) capability. + +--- + # Incompressible Navier-Stokes # | Solver | Version | From 713e46ad729a694abd35f45da6833f731d29cca9 Mon Sep 17 00:00:00 2001 From: jtneedels Date: Wed, 4 Jan 2023 11:37:24 -0800 Subject: [PATCH 06/16] add nemo ns and nemo euler to theory.md Signed-off-by: jtneedels --- _docs_v7/Theory.md | 38 ++++++++++++++++++++++++++------------ 1 file changed, 26 insertions(+), 12 deletions(-) diff --git a/_docs_v7/Theory.md b/_docs_v7/Theory.md index 4d349967..9ff7a69b 100644 --- a/_docs_v7/Theory.md +++ b/_docs_v7/Theory.md @@ -10,6 +10,7 @@ This page contains a very brief summary of the different governing equation sets - [Compressible Navier-Stokes](#compressible-navier-stokes) - [Compressible Euler](#compressible-euler) - [Thermochemical Nonequilibrium Navier-Stokes](#thermochemical-nonequilibrium-navier-stokes) +- [Thermochemical Nonequilibrium Euler](#thermochemical-nonequilibrium-euler) - [Incompressible Navier-Stokes](#incompressible-navier-stokes) - [Incompressible Euler](#incompressible-euler) - [Turbulence Modeling](#turbulence-modeling) @@ -113,29 +114,42 @@ $$\bar{F}^{c} = \left \{ \begin{array}{c} \rho_{1} \bar{v} \\ \vdots \\ \rho_{ and -$$\bar{F}^{v} = \left \{ \begin{array}{c} \\- \bar{J}_1 \\ \vdots \\ - \bar{J}_{n_s} \\ \bar{\bar{\tau}} \\ \bar{\bar{\tau}} \cdot \bar{v} + \kappa \nabla T \end{array} \right \}$$ +$$\bar{F}^{v} = \left \{ \begin{array}{c} \\- \bar{J}_1 \\ \vdots \\ - \bar{J}_{n_s} \\ \bar{\bar{\tau}} \\ \bar{\bar{\tau}} \cdot \bar{v} + \sum_k \kappa_k \nabla T_k - \sum_s \bar{J}_s h_s \\ \kappa_{ve} \nabla T_{ve} - \sum_s \bar{J}_s E_{ve} \end{array} \right \}$$ -where $$\rho$$ is the fluid density, $$\bar{v}=\left\lbrace u, v, w \right\rbrace^\mathsf{T}$$ $$\in$$ $$\mathbb{R}^3$$ is the flow speed in Cartesian system of reference, $$E$$ is the total energy per unit mass, $$p$$ is the static pressure, $$\bar{\bar{\tau}}$$ is the viscous stress tensor, $$T$$ is the temperature, $$\kappa$$ is the thermal conductivity, and $$\mu$$ is the viscosity. The viscous stress tensor can be expressed in vector notation as +In the equations above, the notation is is largely the same as for the compressible Navier-Stokes equations. An individual mass conservation equation is introduced for each chemical species, indexed by $$s \in \{1,\dots,n_s\}$$. Each conservation equation has an associated source term, $$\dot{w}_{s}$$ associated with the volumetric production rate of species $$s$$ due to chemical reactions occuring within the flow. -$$\bar{\bar{\tau}}= \mu \left ( \nabla \bar{v} + \nabla \bar{v}^{T} \right ) - \mu \frac{2}{3} \bar{\bar I} \left ( \nabla \cdot \bar{v} \right )$$ +Chemical production rates are given by $$ \dot{w}_s = M_s \sum_r (\beta_{s,r} - \alpha_{s,r})(R_{r}^{f} - R_{r}^{b}) $$ -Assuming a perfect gas with a ratio of specific heats $$\gamma$$ and specific gas constant $$R$$, one can close the system by determining pressure from $$p = (\gamma-1) \rho \left [ E - 0.5(\bar{v} \cdot \bar{v} ) \right ]$$ and temperature from the ideal gas equation of state $$T = p/(\rho R)$$. Conductivity can be a constant, or we assume a constant Prandtl number $$Pr$$ such that the conductivity varies with viscosity as $$\kappa = \mu c_p / Pr$$. +where the forward and backward reaction rates are computed using an Arrhenius formulation. -It is also possible to model non-ideal fluids within SU2 using more advanced fluid models that are available, but this is not discussed here. Please see the tutorial on the topic. +A two-temperature thermodynamic model is employed to model nonequilibrium between the translational-rotational and vibrational-electronic energy modes. As such, a separate energy equation is used to model vibrational-electronic energy transport. A source term associated with the relaxation of vibrational-electronic energy modes is modeled using a Landau-Teller formulation $$ \dot{\theta}_{tr:ve} = \sum _s \rho_s \frac{de^{ve}_{s}}{dt} = \sum _s \rho_s \frac{e^{ve*}_{s} - e^{ve}_{s}}{\tau_s}. $$ -For laminar flows, $$\mu$$ is simply the dynamic viscosity $$\mu_{d}$$, which can be constant or assumed to satisfy Sutherland's law as a function of temperature alone, and $$Pr$$ is the dynamic Prandtl number $$Pr_d$$. For turbulent flows, we solve the Reynolds-averaged Navier-Stokes (RANS) equations. In accord with the standard approach to turbulence modeling based upon the Boussinesq hypothesis, which states that the effect of turbulence can be represented as an increased viscosity, the viscosity is divided into dynamic and turbulent components, or $$\mu_{d}$$ and $$\mu_{t}$$, respectively. Therefore, the effective viscosity in becomes +Transport properties for the multi-component mixture are evaluated using a Wilkes-Blottner-Eucken formulation. -$$\mu =\mu_{d}+\mu_{t}$$ +--- -Similarly, the thermal conductivity in the energy equation becomes an effective thermal conductivity written as +# Thermochemical Nonequilibrium Euler # -$$\kappa =\frac{\mu_{d} \, c_p}{Pr_{d}}+\frac{\mu_{t} \, c_p}{Pr_{t}}$$ +| Solver | Version | +| --- | --- | +| `NEMO_EULER` | 7.0.0 | -where we have introduced a turbulent Prandtl number $$Pr_t$$. The turbulent viscosity $$\mu_{t}$$ is obtained from a suitable turbulence model involving the mean flow state $$U$$ and a set of new variables for the turbulence. -Within the `NAVIER_STOKES` and `RANS` solvers, we discretize the equations in space using a finite volume method (FVM) with a standard edge-based data structure on a dual grid with vertex-based schemes. The convective and viscous fluxes are evaluated at the midpoint of an edge. In the `FEM_NAVIER_STOKES` solver, we discretize the equations in space with a nodal Discontinuous Galerkin (DG) finite element method (FEM) with high-order (> 2nd-order) capability. +To simulate inviscid hypersonic flows in thermochemical nonequilibrium, SU2-NEMO solves the Euler equations for reacting flows which can be obtained as a simplification of the thermochemical nonequilibrium Navier-Stokes equations in the absence of viscous effects. They can be expressed in differential form as ---- +$$ \mathcal{R}(U) = \frac{\partial U}{\partial t} + \nabla \cdot \bar{F}^{c}(U) - S = 0 $$ + +where the conservative variables are the working variables and given by + +$$U = \left \{ \rho_{1}, \dots, \rho_{n_s}, \rho \bar{v}, \rho E, \rho E_{ve} \right \}^\mathsf{T}$$ + +$$S$$ is a source term composed of + +$$S = \left \{ \dot{w}_{1}, \dots, \dot{w}_{n_s}, \mathbf{0}, 0, \dot{\theta}_{tr:ve} + \sum_s \dot{w}_s E_{ve,s} \right \}^\mathsf{T}$$ + +and the convective and viscous fluxes are + +$$\bar{F}^{c} = \left \{ \begin{array}{c} \rho_{1} \bar{v} \\ \vdots \\ \rho_{n_s} \bar{v} \\ \rho \bar{v} \otimes \bar{v} + \bar{\bar{I}} p \\ \rho E \bar{v} + p \bar{v} \\ \rho E_{ve} \bar{v} \end{array} \right \}$$ # Incompressible Navier-Stokes # From 3a33c9daf290a4a79a4e07720192b9eebcd290e6 Mon Sep 17 00:00:00 2001 From: jtneedels Date: Wed, 4 Jan 2023 12:13:33 -0800 Subject: [PATCH 07/16] remove ds file Signed-off-by: jtneedels --- .DS_Store | Bin 6148 -> 0 bytes 1 file changed, 0 insertions(+), 0 deletions(-) delete mode 100644 .DS_Store diff --git a/.DS_Store b/.DS_Store deleted file mode 100644 index 5656c4e348f0fd8c2a43f6875e70dac6dbbe547a..0000000000000000000000000000000000000000 GIT binary patch literal 0 HcmV?d00001 literal 6148 zcmeHKyH3ME5S)b+7Bnd-?-!_Ottfm!J^&;F2q{V=qNH}mZ!`Muh zJcZW_z!rz~Eiebr(H-&OVQRkbKCz3+I9i;s#{-VIJFechlj`#c=XPYRvBMKa{LOCr zn&;wbwEKcLZ19Y|-!ZB=f4Z_#Knh3!DIf);z)uC(v)#JuL`5ke1*E{Y0{(qybjQAM zNQ_ShLyQ2#8Pj2Wj#+}(JVERWheT#*mQ-R=twsz>I`ggS`obYG>9Dw&=hV$s6N<&{ z%(p0q^@)m7Knk2HaGA@w_y2qPFZ2H?Nh>KJ1^$%+He0Ti3%*kI*2&9xuWj^4`j@db n${C^+6QdP#;jQ>)RM-5O`+eb%7mri^f1$u9y`vlM From ccf2544e9b157e0c5c49a8b3d70e40bf8058cedd Mon Sep 17 00:00:00 2001 From: jtneedels Date: Wed, 4 Jan 2023 12:18:35 -0800 Subject: [PATCH 08/16] remove nemo_rans Signed-off-by: jtneedels --- _docs_v7/Theory.md | 4 ++-- 1 file changed, 2 insertions(+), 2 deletions(-) diff --git a/_docs_v7/Theory.md b/_docs_v7/Theory.md index 9ff7a69b..e8d406d5 100644 --- a/_docs_v7/Theory.md +++ b/_docs_v7/Theory.md @@ -93,7 +93,7 @@ Within the `EULER` solvers, we discretize the equations in space using a finite | Solver | Version | | --- | --- | -| `NEMO_NAVIER_STOKES`, `NEMO_RANS` | 7.0.0 | +| `NEMO_NAVIER_STOKES` | 7.0.0 | To simulate hypersonic flows in thermochemical nonequilibrium, SU2-NEMO solves the Navier-Stokes equations for reacting flows, expressed in differential form as @@ -122,7 +122,7 @@ Chemical production rates are given by $$ \dot{w}_s = M_s \sum_r (\beta_{s,r} - where the forward and backward reaction rates are computed using an Arrhenius formulation. -A two-temperature thermodynamic model is employed to model nonequilibrium between the translational-rotational and vibrational-electronic energy modes. As such, a separate energy equation is used to model vibrational-electronic energy transport. A source term associated with the relaxation of vibrational-electronic energy modes is modeled using a Landau-Teller formulation $$ \dot{\theta}_{tr:ve} = \sum _s \rho_s \frac{de^{ve}_{s}}{dt} = \sum _s \rho_s \frac{e^{ve*}_{s} - e^{ve}_{s}}{\tau_s}. $$ +A two-temperature thermodynamic model is employed to model nonequilibrium between the translational-rotational and vibrational-electronic energy modes. As such, a separate energy equation is used to model vibrational-electronic energy transport. A source term associated with the relaxation of vibrational-electronic energy modes is modeled using a Landau-Teller formulation $$ \dot{\theta}_{tr:ve} = \sum _s \rho_s \frac{dE_{ve,s}}{dt} = \sum _s \rho_s \frac{E_{ve*,s} - E_{ve,s}}{\tau_s}. $$ Transport properties for the multi-component mixture are evaluated using a Wilkes-Blottner-Eucken formulation. From 269b09d24d3659d396f72b6e1e9ea4b2409a54ff Mon Sep 17 00:00:00 2001 From: jtneedels Date: Wed, 4 Jan 2023 12:52:23 -0800 Subject: [PATCH 09/16] initial commit Signed-off-by: jtneedels --- _docs_v7/Physical-Definition.md | 38 +++++++++++++++++++++++++++++++++ 1 file changed, 38 insertions(+) diff --git a/_docs_v7/Physical-Definition.md b/_docs_v7/Physical-Definition.md index 1705b84a..e38e45ad 100644 --- a/_docs_v7/Physical-Definition.md +++ b/_docs_v7/Physical-Definition.md @@ -15,6 +15,12 @@ SU2 offers different ways of setting and computing this definition. This documen - [Mach Number and Velocity](#mach-number-and-velocity) - [Reynolds Number and Viscosity](#reynolds-number-and-viscosity) - [Non-Dimensionalization](#non-dimensionalization) +- [Free-Stream Definition (Thermochemical Nonequilibrium)](#free-stream-thermochemical-nonequilibrium) + - [Chemical Composition and Mass Fractions](#chemical-composition-and-mass-fractions) + - [Thermodynamic State](#thermodynamic-state) + - [Mach Number and Velocity](#mach-number-and-velocity) + - [Reynolds Number and Viscosity](#reynolds-number-and-viscosity) + - [Non-Dimensionalization](#non-dimensionalization) - [Flow Condition (Incompressible)](#flow-condition-incompressible) - [Thermodynamic and Gauge Pressure](#thermodynamic-and-gauge-pressure) - [Initial State and Non-Dimensionalization](#initial-state-and-non-dimensionalization) @@ -81,6 +87,38 @@ For all schemes, as reference values for the density and temperature the free-st - `FREESTREAM_VEL_EQ_MACH`: Reference pressure is chosen such that the non-dimensional free-stream velocity equals the Mach number: $$p_{ref} = \gamma p_{\infty}$$. - `FREESTREAM_VEL_EQ_ONE`: Reference pressure is chosen such that the non-dimensional free-stream velocity equals `1.0`: $$p_{ref} = Ma^2_{\infty} \gamma p_{\infty}$$. +## Free-Stream Definition (Thermochemical Nonequilibrium) ## + +| Solver | Version | +| --- | --- | +| `EULER`, `NAVIER_STOKES`, `RANS`,`FEM_EULER`, `FEM_NAVIER_STOKES` | 7.0.0 | + +The physical definition for the compressible solvers in SU2 based around the definition of the free-stream. The free-stream values are not only used as boundary conditions for the `MARKER_FAR` option, but also for initialization and non-dimensionalization. That means even if you don't have any farfield BCs in your problem, it might be important to prescribe physically meaningful values for the options. + +### Thermodynamic State ### + +The thermodynamic state of the free-stream is defined by the pressure $$p_{\infty}$$, the density $$\rho_{\infty}$$ and the temperature $$T_{\infty}$$. Since these quantities are not independent, only two of these values have to be described and the third one can be computed by an equation of state, depending on the fluid model used. There are two possible ways implemented that can be set using `FREESTREAM_OPTION`: + +- `TEMPERATURE_FS` (default): Density $$\rho_{\infty}$$ is computed using the specified pressure $$p_{\infty}$$ (`FREESTREAM_PRESSURE`) and temperature $$T_{\infty}$$ (`FREESTREAM_TEMPERATURE`). +- `DENSITY_FS`: Temperature $$T_{\infty}$$ is computed using the specified pressure $$p_{\infty}$$ (`FREESTREAM_PRESSURE`) and density $$\rho_{\infty}$$ (`FREESTREAM_DENSITY`). + +### Mach Number and Velocity ### + +The free-stream velocity $$v_{\infty}$$ is always computed from the specified Mach number $$Ma_{\infty}$$ (`MACH_NUMBER`) and the computed thermodynamic state. The flow direction is based on the angle of attack (`AOA`) and the side-slip angle (`SIDESLIP_ANGLE`, for 3D). + +### Reynolds Number and Viscosity ### + +If it is a viscous computation, by default the pressure $$p_{\infty}$$ will be recomputed from a density $$\rho_{\infty}$$ that is found from the specified Reynolds number $$Re$$ (`REYNOLDS_NUMBER`). Note that for an ideal gas this does not change the Mach number $$Ma_{\infty}$$ as it is only a function of the temperature $$T_{\infty}$$. If you still want to use the thermodynamic state for the free-stream definition, set the option `INIT_OPTION` to `TD_CONDITIONS` (default: `REYNOLDS`). In both cases, the viscosity is computed from the dimensional version of Sutherland's law or the constant viscosity (`FREESTREAM_VISCOSITY`), depending on the `VISCOSITY_MODEL` option. + +### Non-Dimensionalization ### + +For all schemes, as reference values for the density and temperature the free-stream values are used, i.e. $$ \rho_{ref} = \rho_{\infty}, T_{ref} = T_{\infty}$$. The reference velocity is based on the speed of sound defined by the reference state: $$v_{ref} = \sqrt{\frac{p_{ref}}{\rho_{ref}}}$$. The dimensionalization scheme can be set using the option `REF_DIMENSIONALIZATION` and defines how the reference pressure $$p_{ref}$$ is computed: + +- `DIMENSIONAL`: All reference values are set to `1.0`, i.e. the computation is dimensional. +- `FREESTREAM_PRESS_EQ_ONE`: Reference pressure equals free-stream pressure, $$p_{ref} = p_{\infty}$$. +- `FREESTREAM_VEL_EQ_MACH`: Reference pressure is chosen such that the non-dimensional free-stream velocity equals the Mach number: $$p_{ref} = \gamma p_{\infty}$$. +- `FREESTREAM_VEL_EQ_ONE`: Reference pressure is chosen such that the non-dimensional free-stream velocity equals `1.0`: $$p_{ref} = Ma^2_{\infty} \gamma p_{\infty}$$. + ## Flow Condition (Incompressible) ## | Solver | Version | From 69de67ef771ae81e9c76a12ff32f5304b33d3a33 Mon Sep 17 00:00:00 2001 From: jtneedels Date: Wed, 4 Jan 2023 14:21:16 -0800 Subject: [PATCH 10/16] adding to phsyDef and solverSetup Signed-off-by: jtneedels --- _docs_v7/Physical-Definition.md | 34 +++++++-------------------------- _docs_v7/Solver-Setup.md | 2 ++ 2 files changed, 9 insertions(+), 27 deletions(-) diff --git a/_docs_v7/Physical-Definition.md b/_docs_v7/Physical-Definition.md index e38e45ad..758fd2a3 100644 --- a/_docs_v7/Physical-Definition.md +++ b/_docs_v7/Physical-Definition.md @@ -15,12 +15,8 @@ SU2 offers different ways of setting and computing this definition. This documen - [Mach Number and Velocity](#mach-number-and-velocity) - [Reynolds Number and Viscosity](#reynolds-number-and-viscosity) - [Non-Dimensionalization](#non-dimensionalization) -- [Free-Stream Definition (Thermochemical Nonequilibrium)](#free-stream-thermochemical-nonequilibrium) +- [Free-Stream Definition (Thermochemical Nonequilibrium)](#free-stream-definition-thermochemical-nonequilibrium) - [Chemical Composition and Mass Fractions](#chemical-composition-and-mass-fractions) - - [Thermodynamic State](#thermodynamic-state) - - [Mach Number and Velocity](#mach-number-and-velocity) - - [Reynolds Number and Viscosity](#reynolds-number-and-viscosity) - - [Non-Dimensionalization](#non-dimensionalization) - [Flow Condition (Incompressible)](#flow-condition-incompressible) - [Thermodynamic and Gauge Pressure](#thermodynamic-and-gauge-pressure) - [Initial State and Non-Dimensionalization](#initial-state-and-non-dimensionalization) @@ -91,33 +87,17 @@ For all schemes, as reference values for the density and temperature the free-st | Solver | Version | | --- | --- | -| `EULER`, `NAVIER_STOKES`, `RANS`,`FEM_EULER`, `FEM_NAVIER_STOKES` | 7.0.0 | - -The physical definition for the compressible solvers in SU2 based around the definition of the free-stream. The free-stream values are not only used as boundary conditions for the `MARKER_FAR` option, but also for initialization and non-dimensionalization. That means even if you don't have any farfield BCs in your problem, it might be important to prescribe physically meaningful values for the options. - -### Thermodynamic State ### - -The thermodynamic state of the free-stream is defined by the pressure $$p_{\infty}$$, the density $$\rho_{\infty}$$ and the temperature $$T_{\infty}$$. Since these quantities are not independent, only two of these values have to be described and the third one can be computed by an equation of state, depending on the fluid model used. There are two possible ways implemented that can be set using `FREESTREAM_OPTION`: - -- `TEMPERATURE_FS` (default): Density $$\rho_{\infty}$$ is computed using the specified pressure $$p_{\infty}$$ (`FREESTREAM_PRESSURE`) and temperature $$T_{\infty}$$ (`FREESTREAM_TEMPERATURE`). -- `DENSITY_FS`: Temperature $$T_{\infty}$$ is computed using the specified pressure $$p_{\infty}$$ (`FREESTREAM_PRESSURE`) and density $$\rho_{\infty}$$ (`FREESTREAM_DENSITY`). +| `NEMO_EULER`, `NEMO_NAVIER_STOKES` | 7.0.0 | -### Mach Number and Velocity ### +The physical definition for the thermochemical nonequilibrium (NEMO) solvers is similar to the compressible solvers, but with additional parameters to specify. The free-stream values are not only used as boundary conditions for the `MARKER_FAR` option, but also for initialization and non-dimensionalization. That means even if you don't have any farfield BCs in your problem, it might be important to prescribe physically meaningful values for the options. -The free-stream velocity $$v_{\infty}$$ is always computed from the specified Mach number $$Ma_{\infty}$$ (`MACH_NUMBER`) and the computed thermodynamic state. The flow direction is based on the angle of attack (`AOA`) and the side-slip angle (`SIDESLIP_ANGLE`, for 3D). +### Chemical Composition and Mass Fractions ### -### Reynolds Number and Viscosity ### +The NEMO solvers require a specification of thermochemical nonequilibrium library using the `FLUID_MODEL` option, either `SU2_NONEQ` if using the SU2 built-in thermochemical library, or `MUTATIONPP` if using the Mutation++ thermochemical library. -If it is a viscous computation, by default the pressure $$p_{\infty}$$ will be recomputed from a density $$\rho_{\infty}$$ that is found from the specified Reynolds number $$Re$$ (`REYNOLDS_NUMBER`). Note that for an ideal gas this does not change the Mach number $$Ma_{\infty}$$ as it is only a function of the temperature $$T_{\infty}$$. If you still want to use the thermodynamic state for the free-stream definition, set the option `INIT_OPTION` to `TD_CONDITIONS` (default: `REYNOLDS`). In both cases, the viscosity is computed from the dimensional version of Sutherland's law or the constant viscosity (`FREESTREAM_VISCOSITY`), depending on the `VISCOSITY_MODEL` option. - -### Non-Dimensionalization ### +A chemistry model, consisting of a set of flow species, thermochemical properties, and chemical reactions, is specified using `GAS_MODEL`. The names of these models are specific to the thermochemical library. If using the `SU2_NONEQ` option the choices are `ARGON`, `N2`, `AIR-5`, and `AIR-7`. -For all schemes, as reference values for the density and temperature the free-stream values are used, i.e. $$ \rho_{ref} = \rho_{\infty}, T_{ref} = T_{\infty}$$. The reference velocity is based on the speed of sound defined by the reference state: $$v_{ref} = \sqrt{\frac{p_{ref}}{\rho_{ref}}}$$. The dimensionalization scheme can be set using the option `REF_DIMENSIONALIZATION` and defines how the reference pressure $$p_{ref}$$ is computed: - -- `DIMENSIONAL`: All reference values are set to `1.0`, i.e. the computation is dimensional. -- `FREESTREAM_PRESS_EQ_ONE`: Reference pressure equals free-stream pressure, $$p_{ref} = p_{\infty}$$. -- `FREESTREAM_VEL_EQ_MACH`: Reference pressure is chosen such that the non-dimensional free-stream velocity equals the Mach number: $$p_{ref} = \gamma p_{\infty}$$. -- `FREESTREAM_VEL_EQ_ONE`: Reference pressure is chosen such that the non-dimensional free-stream velocity equals `1.0`: $$p_{ref} = Ma^2_{\infty} \gamma p_{\infty}$$. +Free-stream mass fractions must also be specified in list using the option `GAS_COMPOSITION`. The mass fractions are specified as decimal values in the order of the species in the gas model. For example, an AIR-5 mixture of 77% oxygen and 23% nitrogen would be expressed as (0.77, 0.23, 0.00, 0.00, 0.00). ## Flow Condition (Incompressible) ## diff --git a/_docs_v7/Solver-Setup.md b/_docs_v7/Solver-Setup.md index baf046a3..65a0c996 100644 --- a/_docs_v7/Solver-Setup.md +++ b/_docs_v7/Solver-Setup.md @@ -31,6 +31,8 @@ SU2 is capable of dealing with different kinds of physical problems. The kind of |`EULER` | **Euler's equation** |Finite-Volume method | |`NAVIER_STOKES` | **Navier-Stokes' equation** | Finite-Volume method | |`RANS` | **Reynolds-averaged Navier-Stokes' equation** | Finite-Volume method| +|`NEMO_EULER` | **Thermochemical Nonequilibrium Euler's equation** |Finite-Volume method | +|`NEMO_NAVIER_STOKES` | **Thermochemical Nonequilibrium Navier-Stokes' equation** | Finite-Volume method | |`INC_EULER` | **Incompressible Euler's equation** | Finite-Volume method | |`INC_NAVIER_STOKES` | **Incompressible Navier-Stokes' equation** | Finite-Volume method| |`INC_RANS` | **Incompressible Reynolds-averaged Navier-Stokes' equation** | Finite-Volume method| From 11a203b90ab144074d0adaf7401eb2875685224b Mon Sep 17 00:00:00 2001 From: jtneedels Date: Wed, 4 Jan 2023 19:14:19 -0800 Subject: [PATCH 11/16] add discussion of temp_ve initialization for nemo Signed-off-by: jtneedels --- _docs_v7/Physical-Definition.md | 5 +++++ 1 file changed, 5 insertions(+) diff --git a/_docs_v7/Physical-Definition.md b/_docs_v7/Physical-Definition.md index 758fd2a3..39440704 100644 --- a/_docs_v7/Physical-Definition.md +++ b/_docs_v7/Physical-Definition.md @@ -16,6 +16,7 @@ SU2 offers different ways of setting and computing this definition. This documen - [Reynolds Number and Viscosity](#reynolds-number-and-viscosity) - [Non-Dimensionalization](#non-dimensionalization) - [Free-Stream Definition (Thermochemical Nonequilibrium)](#free-stream-definition-thermochemical-nonequilibrium) + - [Free-Stream Temperatures](#free-stream-temperatures) - [Chemical Composition and Mass Fractions](#chemical-composition-and-mass-fractions) - [Flow Condition (Incompressible)](#flow-condition-incompressible) - [Thermodynamic and Gauge Pressure](#thermodynamic-and-gauge-pressure) @@ -91,6 +92,10 @@ For all schemes, as reference values for the density and temperature the free-st The physical definition for the thermochemical nonequilibrium (NEMO) solvers is similar to the compressible solvers, but with additional parameters to specify. The free-stream values are not only used as boundary conditions for the `MARKER_FAR` option, but also for initialization and non-dimensionalization. That means even if you don't have any farfield BCs in your problem, it might be important to prescribe physically meaningful values for the options. +### Free-Stream Temperatures ### + +Thermodynamic state is specified using the same options as the compressible solver, with the addition of the free-stream electronic temperature. This can be specified using the `FREESTREAM_TEMPERATURE_VE` option in the config file. For a free-stream in equilibrium, this is typically the same value as specified in the `FREESTREAM_TEMPERATURE` option. + ### Chemical Composition and Mass Fractions ### The NEMO solvers require a specification of thermochemical nonequilibrium library using the `FLUID_MODEL` option, either `SU2_NONEQ` if using the SU2 built-in thermochemical library, or `MUTATIONPP` if using the Mutation++ thermochemical library. From 09a7256a04c9f929fde62d27a91a7e01b82976af Mon Sep 17 00:00:00 2001 From: jtneedels Date: Wed, 4 Jan 2023 19:36:23 -0800 Subject: [PATCH 12/16] add fluid model description Signed-off-by: jtneedels --- _docs_v7/Solver-Setup.md | 19 +++++++++++++++++++ 1 file changed, 19 insertions(+) diff --git a/_docs_v7/Solver-Setup.md b/_docs_v7/Solver-Setup.md index 65a0c996..abe528d8 100644 --- a/_docs_v7/Solver-Setup.md +++ b/_docs_v7/Solver-Setup.md @@ -8,6 +8,7 @@ This is a basic introduction on how to set up a simulation using SU2. We disting --- - [Defining the Problem](#defining-the-problem) + - [Fluid Model](#fluid-model) - [Restarting the simulation](#restarting-the-simulation) - [Controlling the simulation](#controlling-the-simulation) - [Time-dependent Simulation](#time-dependent-simulation) @@ -44,6 +45,24 @@ SU2 is capable of dealing with different kinds of physical problems. The kind of Every solver has its specific options and we refer to the tutorial cases for more information. However, the basic controls detailed in the remainder of this page are the same for all problems. +## Fluid Model ## + +For fluid simulations, a model defining the equation of state and thermodynamic properties of the fluid or mixture is required. This is selected using the `FLUID_MODEL` option in the config. Available fluid models in SU2 include: + +| Option Value | Description | +|---|---| +|`STANDARD_AIR` | Air model with ideal gas EOS | +|`IDEAL_GAS` | Arbitrary fluid with ideal gas EOS | +|`VW_GAS` | Arbitrary fluid with Vander-Waals EOS | +|`PR_GAS` | Arbitrary fluid with Peng-Robinson EOS | +|`CONSTANT_DENSITY` | Constant density | +|`INC_IDEAL_GAS` | Incompressible ideal gas | +|`INC_IDEAL_GAS_POLY` | Incompressible ideal gas | +|`SU2_NONEQ` | SU2 nonequilibrium thermochemical library | +|`MUTATIONPP` | Mutation++ nonequilibrium thermochemical library | + +Some fluid models require the specification of additional parameters, with the full set of required options available in the configuration file template. + ## Restarting the simulation ## | Solver | Version | From a2f472ccbe3073cc3e90fab49be3a7d11d57443a Mon Sep 17 00:00:00 2001 From: jtneedels Date: Wed, 4 Jan 2023 19:38:05 -0800 Subject: [PATCH 13/16] bold description Signed-off-by: jtneedels --- _docs_v7/Solver-Setup.md | 18 +++++++++--------- 1 file changed, 9 insertions(+), 9 deletions(-) diff --git a/_docs_v7/Solver-Setup.md b/_docs_v7/Solver-Setup.md index abe528d8..cf798e2a 100644 --- a/_docs_v7/Solver-Setup.md +++ b/_docs_v7/Solver-Setup.md @@ -51,15 +51,15 @@ For fluid simulations, a model defining the equation of state and thermodynamic | Option Value | Description | |---|---| -|`STANDARD_AIR` | Air model with ideal gas EOS | -|`IDEAL_GAS` | Arbitrary fluid with ideal gas EOS | -|`VW_GAS` | Arbitrary fluid with Vander-Waals EOS | -|`PR_GAS` | Arbitrary fluid with Peng-Robinson EOS | -|`CONSTANT_DENSITY` | Constant density | -|`INC_IDEAL_GAS` | Incompressible ideal gas | -|`INC_IDEAL_GAS_POLY` | Incompressible ideal gas | -|`SU2_NONEQ` | SU2 nonequilibrium thermochemical library | -|`MUTATIONPP` | Mutation++ nonequilibrium thermochemical library | +|`STANDARD_AIR` | **Air model with ideal gas EOS** | +|`IDEAL_GAS` | **Arbitrary fluid with ideal gas EOS** | +|`VW_GAS` | **Arbitrary fluid with Vander-Waals EOS** | +|`PR_GAS` | **Arbitrary fluid with Peng-Robinson EOS** | +|`CONSTANT_DENSITY` | **Constant density** | +|`INC_IDEAL_GAS` | **Incompressible ideal gas** | +|`INC_IDEAL_GAS_POLY` | **Incompressible ideal gas** | +|`SU2_NONEQ` | **SU2 nonequilibrium thermochemical library** | +|`MUTATIONPP` | **Mutation++ nonequilibrium thermochemical library** | Some fluid models require the specification of additional parameters, with the full set of required options available in the configuration file template. From bb555b610a9f0ce3907eda26b70ebf9a8b6e5b11 Mon Sep 17 00:00:00 2001 From: jtneedels Date: Thu, 5 Jan 2023 00:07:03 -0800 Subject: [PATCH 14/16] fix typo convective schemes Signed-off-by: jtneedels --- _docs_v7/Convective-Schemes.md | 2 +- _docs_v7/Solver-Setup.md | 6 +++--- 2 files changed, 4 insertions(+), 4 deletions(-) diff --git a/_docs_v7/Convective-Schemes.md b/_docs_v7/Convective-Schemes.md index 6c7f446b..f296111d 100755 --- a/_docs_v7/Convective-Schemes.md +++ b/_docs_v7/Convective-Schemes.md @@ -97,7 +97,7 @@ Some of the schemes above have tunning parameters or accept extra options, the f ### Upwind Schemes ### -`FDS` - Flux Difference Splitting with low speed preconditioning, this scheme does not have tunning parameters. +`FDS` - Flux Difference Splitting with low speed preconditioning, this scheme does not have tuning parameters. ## Turbulence Equations ## diff --git a/_docs_v7/Solver-Setup.md b/_docs_v7/Solver-Setup.md index cf798e2a..191044fc 100644 --- a/_docs_v7/Solver-Setup.md +++ b/_docs_v7/Solver-Setup.md @@ -8,7 +8,7 @@ This is a basic introduction on how to set up a simulation using SU2. We disting --- - [Defining the Problem](#defining-the-problem) - - [Fluid Model](#fluid-model) + - [Specifying a Fluid Model](#specifying-a-fluid-model) - [Restarting the simulation](#restarting-the-simulation) - [Controlling the simulation](#controlling-the-simulation) - [Time-dependent Simulation](#time-dependent-simulation) @@ -45,7 +45,7 @@ SU2 is capable of dealing with different kinds of physical problems. The kind of Every solver has its specific options and we refer to the tutorial cases for more information. However, the basic controls detailed in the remainder of this page are the same for all problems. -## Fluid Model ## +## Specifying a Fluid Model ## For fluid simulations, a model defining the equation of state and thermodynamic properties of the fluid or mixture is required. This is selected using the `FLUID_MODEL` option in the config. Available fluid models in SU2 include: @@ -54,7 +54,7 @@ For fluid simulations, a model defining the equation of state and thermodynamic |`STANDARD_AIR` | **Air model with ideal gas EOS** | |`IDEAL_GAS` | **Arbitrary fluid with ideal gas EOS** | |`VW_GAS` | **Arbitrary fluid with Vander-Waals EOS** | -|`PR_GAS` | **Arbitrary fluid with Peng-Robinson EOS** | +|`PR_GAS` | **Arbitrary fluid with Peng-Robinson EOS** | |`CONSTANT_DENSITY` | **Constant density** | |`INC_IDEAL_GAS` | **Incompressible ideal gas** | |`INC_IDEAL_GAS_POLY` | **Incompressible ideal gas** | From 7ebca991b055f5081aace3f6a1b17eedf885a05e Mon Sep 17 00:00:00 2001 From: Jacob Needels <44848904+jtneedels@users.noreply.github.com> Date: Thu, 5 Jan 2023 08:42:51 -0800 Subject: [PATCH 15/16] Update _docs_v7/Solver-Setup.md Co-authored-by: Pedro Gomes <38071223+pcarruscag@users.noreply.github.com> --- _docs_v7/Solver-Setup.md | 6 +++--- 1 file changed, 3 insertions(+), 3 deletions(-) diff --git a/_docs_v7/Solver-Setup.md b/_docs_v7/Solver-Setup.md index 191044fc..5089e0f4 100644 --- a/_docs_v7/Solver-Setup.md +++ b/_docs_v7/Solver-Setup.md @@ -55,9 +55,9 @@ For fluid simulations, a model defining the equation of state and thermodynamic |`IDEAL_GAS` | **Arbitrary fluid with ideal gas EOS** | |`VW_GAS` | **Arbitrary fluid with Vander-Waals EOS** | |`PR_GAS` | **Arbitrary fluid with Peng-Robinson EOS** | -|`CONSTANT_DENSITY` | **Constant density** | -|`INC_IDEAL_GAS` | **Incompressible ideal gas** | -|`INC_IDEAL_GAS_POLY` | **Incompressible ideal gas** | +|`CONSTANT_DENSITY` | **Constant density** | +|`INC_IDEAL_GAS` | **Incompressible ideal gas** | +|`INC_IDEAL_GAS_POLY` | **Incompressible ideal gas** | |`SU2_NONEQ` | **SU2 nonequilibrium thermochemical library** | |`MUTATIONPP` | **Mutation++ nonequilibrium thermochemical library** | From 8dc0d08e37d15128a1f37b0d6e16fc4afa1eec05 Mon Sep 17 00:00:00 2001 From: jtneedels Date: Wed, 11 Jan 2023 17:14:01 -0800 Subject: [PATCH 16/16] add nemo ss inlet doc Signed-off-by: jtneedels --- _docs_v7/Markers-and-BC.md | 24 ++++++++++++++++++++++++ 1 file changed, 24 insertions(+) diff --git a/_docs_v7/Markers-and-BC.md b/_docs_v7/Markers-and-BC.md index 8678a960..b4667551 100755 --- a/_docs_v7/Markers-and-BC.md +++ b/_docs_v7/Markers-and-BC.md @@ -20,6 +20,8 @@ The term *Marker* refers to a named entity in your mesh file. Boundary condition - [Mass Flow Inlet](#mass-flow-inlet) - [Velocity Inlet](#velocity-inlet) - [Pressure Inlet](#pressure-inlet) +- [Supersonic Inlet Boundary Condition](#supersonic-inlet-boundary-condition) + - [Thermochemical Nonequilibrium Supersonic Inlet](#thermochemical-nonequilibrium-supersonic-inlet) - [Outlet Boundary Condition](#outlet-boundary-condition) - [Pressure Outlet (Compressible)](#pressure-outlet-compressible) - [Pressure Outlet (Incompressible)](#pressure-outlet-incompressible) @@ -215,6 +217,28 @@ MARKER_INLET = (inlet1, 300 , 1e6, 1.0, 0.0, 0.0, inlet2, 200, 1e6, 0.0, 1.0, 0. **Note 2**: Updates to the velocity based on the prescribed pressure are damped in order to help with stability/convergence. The damping coefficient can be changed using the `INC_INLET_DAMPING` option (default is `0.1`). +## Supersonic Inlet Boundary Condition ## +Supersonic inlet boundary conditions are set using the option `MARKER_SUPERSONIC_INLET`. + +### Thermochemical Nonequilibrium Supersonic Inlet + +| Solver | Version | +| --- | --- | +| `NEMO_EULER`, `NEMO_NAVIER_STOKES` | 7.0.0 | + +The format for `MARKER_SUPERSONIC_INLET` for the NEMO solvers is the marker name, followed by the static translational-rotational Temperature (in Kelvin `[K]`), the static Pressure (in Pascal `[Pa]`) and the flow velocity vector (in meter per second `[m/s]`). For example: + +``` +MARKER_SUPERSONIC_INLET = (inlet1, 300, 1e6, 1000.0, 0.0, 0.0, inlet2, 400, 1e6, 0.0, 1000.0, 0.0) +``` + +For the NEMO solvers, a gas composition at the inlet must also be specified using the `INLET_GAS_COMPOSITION` option, as well as the vibrational-electronic Temperature at the inlet, using the `INLET_TEMPERATURE_VE` option. If no vibrational-electronic Temperature is specified, the given translational-rotational Temperature set for the inlet is used by default. For example: + +``` +INLET_GAS_COMPOSITION = (0.77, 0.23, 0.0, 0.0, 0.0) +INLET_TEMPERATURE_VE = 288.15 +``` + ## Outlet Boundary Condition ## Outlet boundary conditions are set using the `MARKER_OUTLET` option.