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ICS2019

Combustion Modeling - Iran First International Combustion School (ICS2019)

Lessons on Combustion Modeling

Lesson 1: Governing equations, thermodynamics, kinetics, and transport properties (~1.5 h)

  • Presentation of the course, learning objectives, organization
  • Transport equations
    • Continuity and momentum equations
    • Conservation of species; diffusion fluxes (Stefan-Maxwell theory, Fick diffusion, Soret effect)
    • Energy equation: enthalpy and temperature formulations
  • Basics of thermodynamics, kinetics, and transport properties
    • Enthalpy and specific heats, NASA polynomial formalism
    • Kinetic parameters, reaction rate, reversible reactions, equilibrium constant, examples of kinetic mechanisms in CHEMKIN format, pressure-dependent reactions (third-body, fall-off reaction, Chebyshev formalism, PLOG formalism)
    • Kinetic theory of gases (viscosity, mass diffusion coefficients, thermal conductivity, Lewis number)
  • Introduction to the CHEMKIN formalism

Lesson 2: Numerical algorithms for reactive flows (~2 h)

  • Introduction: complexity of reacting flows and combustion
    • Detailed kinetics and combustion
    • Non-linearity, coupling, stiffness
  • The 0D reacting system model
    • Governing equations
    • Numerical solution of ODE systems
    • The Jacobian matrix and the sparsity of kinetic mechanisms
  • Ideal reacting systems in combustion
    • Batch Reactor
    • Shock Tube Reactor
    • Perfectly Stirred Reactor
    • Plug Flow Reactor

Lessons 3: Numerical methods for 1D and multi-dimensional flames (~2 h)

  • Introduction: Combustion and transport phenomena & laminar flames
  • Numerical solution of 1D flames
    • Premixed laminar flames
      • Burner stabilized unstretched (or flat) flame
        • Governing equations and modeling aspects
        • Numerical solution
      • Freely-propagating unstretched (or flat) flame
        • Governing equations and modeling aspects
    • Counterflow diffusion flames
      • Governing equations and modeling aspects
  • Multidimensional flames
    • Introduction and examples
    • Governing equations
    • Numerical algorithms for multidimensional flames
    • The operator-splitting method

Lesson 4: Advanced techniques for reacting flows with detailed kinetics (~1.5 h)

  • Acceleration of simulations by reduction of specie
    • Skeletal reduction
    • Quasi Steady-State Approximation (QSSA)
    • Dynamic Stiffness Removal (DSR)
    • Dynamic Adaptive Chemistry (DAC)
  • Acceleration of simulation by reduction of reacting environments
    • Reaction Network Analysis (RNA) and Kinetic Post-Processor (KPP)
    • Dynamic Adaptive Clustering
    • ISAT (In Situ Adaptive Tabulation)
  • Species bundling for diffusion coefficient reduction
  • Computation Cost Minimization
  • Numerical tools for analysis of kinetic mechanisms
    • Sensitivity Analysis
    • Rate of Production and Reaction Path Analyses

Lesson 5: Introduction to numerical modeling of turbulent reacting flows (~1.5 h)

  • Introduction to turbulent flows
  • Statistical description of turbulent flows
    • Reynolds and Favre average
    • 2-point correlations
    • Turbulent eddies and energy cascade
  • Kolmogorov’s Theory
    • Kolmogorov’s similarity hypotheses
    • Kolmogorov’s scales
    • Energy spectrum
  • Transport equations for mean variables
    • Need of mean/filtered equations
    • Averaged transport equations for continuity and momentum
    • Closure models for turbulent flows: 𝜅−𝜀 model
    • Favre’s averaged transport equations for passive scalars and species

Lesson 6: Turbulent combustion modeling (~2 h)

  • Introduction to turbulent combustion modeling
    • Fluid dynamic and chemical time scales
    • Effects of turbulent fluctuations on chemical reactions
    • Need of turbulent combustion models
  • Non-premixed combustion
    • Eddy Dissipation models: ED, ED-FR, EDC
    • Steady Laminar Flamelet model
      • Mixture fraction
      • Flamelet equations
      • Presumed PDF approach
  • Premixed combustion
    • Eddy Break-Up (EBU) model
    • Bray-Libby-Moss (BLM) model
    • G-Equation

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