crp/OpenMC
1
0
Fork 0
mirror of https://github.com/openmc-dev/openmc.git synced 2026-07-26 13:15:39 -04:00
Code Issues Projects Releases Packages Wiki Activity Actions

Made some change accordingly to the suggestions.

Browse source
This commit is contained in:
Zhuoran Han 2018-08-08 13:27:41 -05:00
parent a4cdef712d
commit 1074da87f8
3 changed files with 8 additions and 12 deletions
Download patch file Download diff file Expand all files Collapse all files

2
openmc/filter.py
View file

@ -22,7 +22,7 @@ _FILTER_TYPES = (
'universe', 'material', 'cell', 'cellborn', 'surface', 'mesh', 'energy',
'energyout', 'mu', 'polar', 'azimuthal', 'distribcell', 'delayedgroup',
'energyfunction', 'cellfrom', 'legendre', 'spatiallegendre',
'sphericalharmonics', 'zernike', 'particle', 'zernikeradial'
'sphericalharmonics', 'zernike', 'zernikeradial', 'particle'
)
_CURRENT_NAMES = (

5
src/constants.F90
View file

@ -379,8 +379,9 @@ module constants
FILTER_SPH_HARMONICS = 18, &
FILTER_SPTL_LEGENDRE = 19, &
FILTER_ZERNIKE = 20, &
FILTER_PARTICLE = 21, &
FILTER_ZERNIKE_RADIAL = 22
FILTER_ZERNIKE_RADIAL = 21, &
FILTER_PARTICLE = 22
! Mesh types
integer, parameter :: &

13
src/math_functions.h
View file

@ -92,18 +92,13 @@ extern "C" void calc_rn_c(int n, const double uvw[3], double rn[]);
extern "C" void calc_zn_c(int n, double rho, double phi, double zn[]);
//==============================================================================
//! Calculate only the even radial components of n-th order modified Zernike
//! polynomial moment with azimuthal dependency m = 0 for a given angle
//! (rho, theta) location on the unit disk.
//! Calculate only the even order components of n-th order modified Zernike
//! polynomial moment with azimuthal dependency m = 0 for a given radial (rho)
//! location on the unit disk.
//!
//! Since m = 0, n could only be even orders. Z_q0 = R_q0
//!
//! This procedure uses the modified Kintner's method for calculating Zernike
//! polynomials as outlined in Chong, C. W., Raveendran, P., & Mukundan,
//! R. (2003). A comparative analysis of algorithms for fast computation of
//! Zernike moments. Pattern Recognition, 36(3), 731-742.
//! The normalization of the polynomials is such that the integral of Z_pq^2
//! over the unit disk is exactly pi.
//! See calc_zn_c for methodology.
//!
//! @param n The maximum order requested
//! @param rho The radial parameter to specify location on the unit disk