SimPEG.electromagnetics.frequency_domain.Simulation3DMagneticFluxDensity

class SimPEG.electromagnetics.frequency_domain.Simulation3DMagneticFluxDensity(mesh, survey=None, forward_only=False, **kwargs)

Bases: SimPEG.electromagnetics.frequency_domain.simulation.BaseFDEMSimulation

We eliminate $\mathbf{e}$ using

$$\mathbf{e}={{\mathbf{M}}_{\sigma }^{\mathbf{e}}}^{-1}({\mathbf{C}}^{\mathrm{\top }}{\mathbf{M}}_{{\mu }^{\mathbf{-}\mathbf{1}}}^{\mathbf{f}}\mathbf{b}-{\mathbf{s}}_{\mathbf{e}})$$

and solve for $\mathbf{b}$ using:

$$(\mathbf{C}{{\mathbf{M}}_{\sigma }^{\mathbf{e}}}^{-1}{\mathbf{C}}^{\mathrm{\top }}{\mathbf{M}}_{{\mu }^{\mathbf{-}\mathbf{1}}}^{\mathbf{f}}+i\omega )\mathbf{b}={\mathbf{s}}_{\mathbf{m}}+{{\mathbf{M}}_{\sigma }^{\mathbf{e}}}^{-1}{\mathbf{M}}^{\mathbf{e}}{\mathbf{s}}_{\mathbf{e}}$$

Note

The inverse problem will not work with full anisotropy

Parameters

mesh (discretize.base.BaseMesh) – mesh

Methods

fieldsPair	alias of SimPEG.electromagnetics.frequency_domain.fields.Fields3DMagneticFluxDensity
getA(freq)	System matrix
getADeriv_sigma(freq, u, v[, adjoint])	Product of the derivative of our system matrix with respect to the model and a vector
getRHS(freq)	Right hand side for the system
getRHSDeriv(freq, src, v[, adjoint])	Derivative of the right hand side with respect to the model

getADeriv
getADeriv_mui

Galleries and Tutorials using SimPEG.electromagnetics.frequency_domain.Simulation3DMagneticFluxDensity

2D inversion of Loop-Loop EM Data

2D inversion of Loop-Loop EM Data

Heagy et al., 2017 1D RESOLVE and SkyTEM Bookpurnong Inversions

Heagy et al., 2017 1D RESOLVE and SkyTEM Bookpurnong Inversions

Heagy et al., 2017 1D RESOLVE Bookpurnong Inversion

Heagy et al., 2017 1D RESOLVE Bookpurnong Inversion

Heagy et al., 2017 1D FDEM and TDEM inversions

Heagy et al., 2017 1D FDEM and TDEM inversions

3D Forward Simulation on a Cylindrical Mesh

3D Forward Simulation on a Cylindrical Mesh

3D Forward Simulation on a Tree Mesh

3D Forward Simulation on a Tree Mesh