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fortran-examples.md

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Example programs
spherical harmonics software package, spherical harmonic transform, legendre functions, multitaper spectral analysis, fortran, Python, gravity, magnetic field
fortran_sidebar
fortran-examples.html
If you want to learn how to incorporate shtools routines in your fortran programs, the following example programs are a good starting point to see shtools in action.
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fortran
<style> table:nth-of-type(n) { display:table; width:100%; } table:nth-of-type(n) th:nth-of-type(2) { width:70%; } </style>

{% include note.html content="In order to access the fortran example programs and example datasets, it will be necessary to dowload the entire shtools repo from GitHub, install with brew using the option --with-examples, or install with macports. If the entire repo was downloaded, the example programs will be found in the folder examples/fortran. If shtools was instead installed with brew or macports, they will be found in /usr/local/share/shtools/examples/fortran/ or /opt/local/share/shtools/examples/fortran/, respectively." %}

Folder Description
SHCilmPlus/ Demonstration of how to expand spherical harmonic files into gridded maps using the GLQ routines, and how to compute the gravity field resulting from finite amplitude surface relief.
SHExpandDH/ Demonstration of how to expand a grid that is equally sampled in latitude and longitude into spherical harmonics using the sampling theorem of Driscoll and Healy (1994).
SHExpandLSQ/ Demonstration of how to expand a set of irregularly sampled data points in latitude and longitude into spherical harmonics by use of a least squares inversion.
SHMag/ Demonstration of how to expand scalar magnetic potential spherical harmonic coefficients into their three vector components and total field.
MarsCrustalThickness/ Demonstration of how to compute a crustal thickness map of Mars.
SHRotate/ Demonstration of how to determine the spherical harmonic coefficients for a body that is rotated with respect to its initial configuration.
SHLocalizedAdmitCorr/ Demonstration of how to calculate localized admittance and correlation spectra for a given set of gravity and topography spherical harmonic coefficients.
TimingAccuracy/ Test programs that calculate the time required to perform the GLQ and DH spherical harmonic transforms and reconstructions and the accuracy of these operations.