InvJacobian(0,i) is $r \partial θ / \partial x^{i}$ , and InvJacobian(1,i) is $r \sin θ \partial ϕ / \partial x^{i}$ . Here $r$ means $\sqrt{x^{2} + y^{2} + z^{2}}$ . InvJacobian doesn't depend on the shape of the surface. More...

#include <Tags.hpp>

Public Types
using	type = aliases::InvJacobian< Frame >

Detailed Description

template<typename Frame>
struct ylm::Tags::InvJacobian< Frame >

InvJacobian(0,i) is $r \partial θ / \partial x^{i}$ , and InvJacobian(1,i) is $r \sin θ \partial ϕ / \partial x^{i}$ . Here $r$ means $\sqrt{x^{2} + y^{2} + z^{2}}$ . InvJacobian doesn't depend on the shape of the surface.

The documentation for this struct was generated from the following file:

src/NumericalAlgorithms/SphericalHarmonics/Tags.hpp

Public Types

Detailed Description