geometry_logspherical.f90
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255 CALL convert2cartesian_coords(this%geoparam(1),curv(:,:,:,:,1),curv(:,:,:,:,2),curv(:,:,:,:,3), &
299 CALL convert2curvilinear_coords(this%geoparam(1),cart(:,:,:,:,1),cart(:,:,:,:,2),cart(:,:,:,:,3), &
pure subroutine scalefactors_3(this, coords, hx, hy, hz)
Definition: geometry_logspherical.f90:110
elemental subroutine convert2cartesian_vectors_0(this, xi, eta, phi, vxi, veta, vphi, vx, vy, vz)
Reference: , Tabelle 13.1.
Definition: geometry_logspherical.f90:305
pure subroutine scalefactors_1(this, coords, hx, hy, hz)
Definition: geometry_logspherical.f90:88
pure subroutine convert2curvilinear_coords_2(this, cart, curv)
Definition: geometry_logspherical.f90:271
pure subroutine convert2cartesian_coords_1(this, curv, cart)
Definition: geometry_logspherical.f90:216
pure subroutine convert2curvilinear_coords_4(this, cart, curv)
Definition: geometry_logspherical.f90:293
pure subroutine radius_3(this, coords, r)
Definition: geometry_logspherical.f90:152
pure subroutine radius_4(this, coords, r)
Definition: geometry_logspherical.f90:162
integer, parameter, public logspherical
Definition: geometry_base.f90:359
pure subroutine positionvector_3(this, coords, posvec)
Definition: geometry_logspherical.f90:194
pure subroutine positionvector_4(this, coords, posvec)
Definition: geometry_logspherical.f90:205
defines properties of a 3D logspherical mesh
Definition: geometry_logspherical.f90:33
pure subroutine scalefactors_4(this, coords, hx, hy, hz)
Definition: geometry_logspherical.f90:121
subroutine initgeometry_logspherical(this, config)
Definition: geometry_logspherical.f90:73
pure subroutine convert2curvilinear_coords_1(this, cart, curv)
Definition: geometry_logspherical.f90:260
defines properties of a 3D spherical mesh
Definition: geometry_spherical.f90:42
character(len=32), parameter geometry_name
Definition: geometry_logspherical.f90:65
pure subroutine positionvector_2(this, coords, posvec)
Definition: geometry_logspherical.f90:183
pure subroutine convert2cartesian_coords_4(this, curv, cart)
Definition: geometry_logspherical.f90:249
elemental subroutine scalefactors(gp, logr, theta, phi, hlogr, htheta, hphi)
Definition: geometry_logspherical.f90:338
elemental subroutine convert2curvilinear_vectors_0(this, xi, eta, phi, vx, vy, vz, vxi, veta, vphi)
Reference: , Tabelle 13.1.
Definition: geometry_logspherical.f90:318
pure subroutine convert2cartesian_coords(this, curv, cart)
Convert curvilinear to cartesian coordinates.
Definition: geometry_base.f90:545
pure subroutine radius_2(this, coords, r)
Definition: geometry_logspherical.f90:142
pure subroutine convert2curvilinear_coords_3(this, cart, curv)
Definition: geometry_logspherical.f90:282
pure subroutine positionvector_1(this, coords, posvec)
Definition: geometry_logspherical.f90:172
pure subroutine scalefactors_2(this, coords, hx, hy, hz)
Definition: geometry_logspherical.f90:99
elemental real function radius(gp, logr)
Definition: geometry_logspherical.f90:349
pure subroutine radius_1(this, coords, r)
Definition: geometry_logspherical.f90:132
elemental subroutine positionvector(gp, logr, rx, ry, rz)
Definition: geometry_logspherical.f90:358
pure subroutine convert2curvilinear_coords(this, cart, curv)
Convert cartesian to curvilinear coordinates.
Definition: geometry_base.f90:559
pure subroutine convert2cartesian_coords_2(this, curv, cart)
Definition: geometry_logspherical.f90:227
pure subroutine convert2cartesian_coords_3(this, curv, cart)
Definition: geometry_logspherical.f90:238