
| HOME | DOWNLOAD | DOCUMENTATION | FAQ |
> Home > Documentation
Python
|
Python notebooks (examples/notebooks) |
|
| Introduction 1 [html] | Grids and and Spherical Harmonic Coefficients. |
| Introduction 2 [html] | Localization windows and spectral analysis. |
| tutorial 1 [html] | Simple spherical harmonic analyses. |
| tutorial 2 [html] | Localized spectral analysis on the sphere. |
| tutorial 3 [html] | The SHTOOLS class interface. |
| tutorial 4 [html] | Spherical harmonic normalizations and Parseval's theorem. |
| tutorial 5 [html] | Multitaper spectral analysis class interface. |
| tutorial 6 [html] | 3D plots of gridded data. |
|
Python test programs (examples/python) |
|
| ClassInterface/ | Test the python class interfaces. |
| TestLegendre/ | Test and plot the Legendre functions. |
| IOStorageConversions/ | Read coefficients from a file and test conversions between real and complex coefficients. |
| GlobalSpectralAnalysis/ | Test functions to compute different power spectra from real and complex coefficients. |
| SHRotations/ | Test the rotation of spherical harmonic coefficients. |
| LocalizedSpectralAnalysis/ | Test the coupling matrix, localized spectral analysis, and bias routines. |
| GravMag/ | Test the gravity and magnetics routines, and compute the crustal thickness of Mars. |
| TimingAccuracy/ | Perform timing and accuracy tests using real and complex coefficients, with Driscoll and Healy (1994) and Gauss-Lengendre quadrature grids. |
| Other/ | Test a variety of other routines. |
Fortran 95
|
Fortran 95 example programs (examples/fortran) |
|
| 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 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. |
> Home > Documentation
| Laboratoire Lagrange | Observatoire de la Côte d'Azur | © 2017 SHTOOLS |