CP2K 2.4 (Revision 12889)
Variables

mathconstants Namespace Reference

Definition of mathematical constants and functions. More...

Variables

INTEGER, parameter, public maxfac = 30
REAL(KIND=dp), dimension(0:maxfac),
parameter, public 
fac = (/ 0.10000000000000000000E+01_dp, 0.10000000000000000000E+01_dp, 0.20000000000000000000E+01_dp, 0.60000000000000000000E+01_dp, 0.24000000000000000000E+02_dp, 0.12000000000000000000E+03_dp, 0.72000000000000000000E+03_dp, 0.50400000000000000000E+04_dp, 0.40320000000000000000E+05_dp, 0.36288000000000000000E+06_dp, 0.36288000000000000000E+07_dp, 0.39916800000000000000E+08_dp, 0.47900160000000000000E+09_dp, 0.62270208000000000000E+10_dp, 0.87178291200000000000E+11_dp, 0.13076743680000000000E+13_dp, 0.20922789888000000000E+14_dp, 0.35568742809600000000E+15_dp, 0.64023737057280000000E+16_dp, 0.12164510040883200000E+18_dp, 0.24329020081766400000E+19_dp, 0.51090942171709440000E+20_dp, 0.11240007277776076800E+22_dp, 0.25852016738884976640E+23_dp, 0.62044840173323943936E+24_dp, 0.15511210043330985984E+26_dp, 0.40329146112660563558E+27_dp, 0.10888869450418352161E+29_dp, 0.30488834461171386050E+30_dp, 0.88417619937397019545E+31_dp, 0.26525285981219105864E+33_dp/)
REAL(KIND=dp), dimension(0:maxfac),
parameter, public 
ifac = (/ 0.10000000000000000000E+01_dp, 0.10000000000000000000E+01_dp, 0.50000000000000000000E+00_dp, 0.16666666666666666667E+00_dp, 0.41666666666666666667E-01_dp, 0.83333333333333333333E-02_dp, 0.13888888888888888889E-02_dp, 0.19841269841269841270E-03_dp, 0.24801587301587301587E-04_dp, 0.27557319223985890653E-05_dp, 0.27557319223985890653E-06_dp, 0.25052108385441718775E-07_dp, 0.20876756987868098979E-08_dp, 0.16059043836821614599E-09_dp, 0.11470745597729724714E-10_dp, 0.76471637318198164759E-12_dp, 0.47794773323873852974E-13_dp, 0.28114572543455207632E-14_dp, 0.15619206968586226462E-15_dp, 0.82206352466243297170E-17_dp, 0.41103176233121648585E-18_dp, 0.19572941063391261231E-19_dp, 0.88967913924505732867E-21_dp, 0.38681701706306840377E-22_dp, 0.16117375710961183490E-23_dp, 0.64469502843844733962E-25_dp, 0.24795962632247974601E-26_dp, 0.91836898637955461484E-28_dp, 0.32798892370698379102E-29_dp, 0.11309962886447716932E-30_dp, 0.37699876288159056439E-32_dp/)
REAL(KIND=dp), dimension(-1:2
*maxfac+1), parameter, public 
dfac = (/ 0.10000000000000000000E+01_dp, 0.10000000000000000000E+01_dp, 0.10000000000000000000E+01_dp, 0.20000000000000000000E+01_dp, 0.30000000000000000000E+01_dp, 0.80000000000000000000E+01_dp, 0.15000000000000000000E+02_dp, 0.48000000000000000000E+02_dp, 0.10500000000000000000E+03_dp, 0.38400000000000000000E+03_dp, 0.94500000000000000000E+03_dp, 0.38400000000000000000E+04_dp, 0.10395000000000000000E+05_dp, 0.46080000000000000000E+05_dp, 0.13513500000000000000E+06_dp, 0.64512000000000000000E+06_dp, 0.20270250000000000000E+07_dp, 0.10321920000000000000E+08_dp, 0.34459425000000000000E+08_dp, 0.18579456000000000000E+09_dp, 0.65472907500000000000E+09_dp, 0.37158912000000000000E+10_dp, 0.13749310575000000000E+11_dp, 0.81749606400000000000E+11_dp, 0.31623414322500000000E+12_dp, 0.19619905536000000000E+13_dp, 0.79058535806250000000E+13_dp, 0.51011754393600000000E+14_dp, 0.21345804667687500000E+15_dp, 0.14283291230208000000E+16_dp, 0.61902833536293750000E+16_dp, 0.42849873690624000000E+17_dp, 0.19189878396251062500E+18_dp, 0.13711959580999680000E+19_dp, 0.63326598707628506250E+19_dp, 0.46620662575398912000E+20_dp, 0.22164309547669977187E+21_dp, 0.16783438527143608320E+22_dp, 0.82007945326378915594E+22_dp, 0.63777066403145711616E+23_dp, 0.31983098677287777082E+24_dp, 0.25510826561258284646E+25_dp, 0.13113070457687988603E+26_dp, 0.10714547155728479551E+27_dp, 0.56386202968058350995E+27_dp, 0.47144007485205310027E+28_dp, 0.25373791335626257948E+29_dp, 0.21686243443194442612E+30_dp, 0.11925681927744341235E+31_dp, 0.10409396852733332454E+32_dp, 0.58435841445947272053E+32_dp, 0.52046984263666662269E+33_dp, 0.29802279137433108747E+34_dp, 0.27064431817106664380E+35_dp, 0.15795207942839547636E+36_dp, 0.14614793181237598765E+37_dp, 0.86873643685617511998E+37_dp, 0.81842841814930553085E+38_dp, 0.49517976900801981839E+39_dp, 0.47468848252659720789E+40_dp, 0.29215606371473169285E+41_dp, 0.28481308951595832474E+42_dp, 0.17821519886598633264E+43_dp/)
REAL(KIND=dp), dimension(0:maxfac),
parameter, public 
gamma0 = (/ 0.00000000000000000000E+00_dp, 0.10000000000000000000E+01_dp, 0.10000000000000000000E+01_dp, 0.20000000000000000000E+01_dp, 0.60000000000000000000E+01_dp, 0.24000000000000000000E+02_dp, 0.12000000000000000000E+03_dp, 0.72000000000000000000E+03_dp, 0.50400000000000000000E+04_dp, 0.40320000000000000000E+05_dp, 0.36288000000000000000E+06_dp, 0.36288000000000000000E+07_dp, 0.39916800000000000000E+08_dp, 0.47900160000000000000E+09_dp, 0.62270208000000000000E+10_dp, 0.87178291200000000000E+11_dp, 0.13076743680000000000E+13_dp, 0.20922789888000000000E+14_dp, 0.35568742809600000000E+15_dp, 0.64023737057280000000E+16_dp, 0.12164510040883200000E+18_dp, 0.24329020081766400000E+19_dp, 0.51090942171709440000E+20_dp, 0.11240007277776076800E+22_dp, 0.25852016738884976640E+23_dp, 0.62044840173323943936E+24_dp, 0.15511210043330985984E+26_dp, 0.40329146112660563558E+27_dp, 0.10888869450418352161E+29_dp, 0.30488834461171386050E+30_dp, 0.88417619937397019545E+31_dp/)
REAL(KIND=dp), dimension(0:maxfac),
parameter, public 
gamma1 = (/ 0.17724538509055160273E+01_dp, 0.88622692545275801365E+00_dp, 0.13293403881791370205E+01_dp, 0.33233509704478425512E+01_dp, 0.11631728396567448929E+02_dp, 0.52342777784553520181E+02_dp, 0.28788527781504436100E+03_dp, 0.18712543057977883465E+04_dp, 0.14034407293483412599E+05_dp, 0.11929246199460900709E+06_dp, 0.11332783889487855673E+07_dp, 0.11899423083962248457E+08_dp, 0.13684336546556585726E+09_dp, 0.17105420683195732157E+10_dp, 0.23092317922314238412E+11_dp, 0.33483860987355645697E+12_dp, 0.51899984530401250831E+13_dp, 0.85634974475162063871E+14_dp, 0.14986120533153361177E+16_dp, 0.27724322986333718178E+17_dp, 0.54062429823350750447E+18_dp, 0.11082798113786903842E+20_dp, 0.23828015944641843260E+21_dp, 0.53613035875444147334E+22_dp, 0.12599063430729374624E+24_dp, 0.30867705405286967828E+25_dp, 0.78712648783481767961E+26_dp, 0.20858851927622668510E+28_dp, 0.57361842800962338401E+29_dp, 0.16348125198274266444E+31_dp, 0.48226969334909086011E+32_dp/)
REAL(KIND=dp), parameter, public pi = 3.14159265358979323846264338_dp
REAL(KIND=dp), parameter, public pio2 = 1.57079632679489661923132169_dp
REAL(KIND=dp), parameter, public twopi = 6.28318530717958647692528677_dp
REAL(KIND=dp), parameter, public fourpi = 12.56637061435917295385057353_dp
REAL(KIND=dp), parameter, public rootpi = 1.77245385090551602729816748_dp
REAL(KIND=dp), parameter, public oorootpi = 0.56418958354775628694807945_dp
REAL(KIND=dp), parameter, public euler = 0.57721566490153286060651209_dp
REAL(KIND=dp), parameter, public zero = 0.0_dp
REAL(KIND=dp), parameter, public half = 0.5_dp
REAL(KIND=dp), parameter, public one = 1.0_dp
REAL(KIND=dp), parameter, public sqrthalf = 0.70710678118654752440084436_dp
REAL(KIND=dp), parameter, public sqrt2 = 1.41421356237309504880168872_dp
REAL(KIND=dp), parameter, public sqrt3 = 1.73205080756887729352744634_dp
REAL(KIND=dp), parameter, public sqrt5 = 2.23606797749978969640917367_dp
REAL(KIND=dp), parameter, public sqrt7 = 2.64575131106459059050161575_dp
REAL(KIND=dp), parameter, public sqrt15 = 3.87298334620741688517926540_dp
REAL(KIND=dp), parameter, public sqrt21 = 4.58257569495584000658804719_dp
REAL(KIND=dp), parameter, public sqrt35 = 5.91607978309961604256732829_dp
REAL(KIND=dp), parameter, public sqrt105 = 10.24695076595959838322103868_dp
REAL(KIND=dp), parameter, public degree = 180.0_dp/pi
REAL(KIND=dp), parameter, public radians = one/degree
COMPLEX(KIND=dp), parameter, public gaussi = (0.0_dp, 1.0_dp)

Detailed Description

Definition of mathematical constants and functions.

History
Adapted for use in CP2K (JGH) JGH (16-06-2002) : Added Gamma functions JGH (10-08-2004) : Added Euler constant (gamma)
Author:
Matthias Krack

Variable Documentation

REAL(KIND=dp),parameter,public mathconstants::degree = 180.0_dp/pi
REAL(KIND=dp),dimension (-1:2*maxfac+1),parameter,public mathconstants::dfac = (/ 0.10000000000000000000E+01_dp, 0.10000000000000000000E+01_dp, 0.10000000000000000000E+01_dp, 0.20000000000000000000E+01_dp, 0.30000000000000000000E+01_dp, 0.80000000000000000000E+01_dp, 0.15000000000000000000E+02_dp, 0.48000000000000000000E+02_dp, 0.10500000000000000000E+03_dp, 0.38400000000000000000E+03_dp, 0.94500000000000000000E+03_dp, 0.38400000000000000000E+04_dp, 0.10395000000000000000E+05_dp, 0.46080000000000000000E+05_dp, 0.13513500000000000000E+06_dp, 0.64512000000000000000E+06_dp, 0.20270250000000000000E+07_dp, 0.10321920000000000000E+08_dp, 0.34459425000000000000E+08_dp, 0.18579456000000000000E+09_dp, 0.65472907500000000000E+09_dp, 0.37158912000000000000E+10_dp, 0.13749310575000000000E+11_dp, 0.81749606400000000000E+11_dp, 0.31623414322500000000E+12_dp, 0.19619905536000000000E+13_dp, 0.79058535806250000000E+13_dp, 0.51011754393600000000E+14_dp, 0.21345804667687500000E+15_dp, 0.14283291230208000000E+16_dp, 0.61902833536293750000E+16_dp, 0.42849873690624000000E+17_dp, 0.19189878396251062500E+18_dp, 0.13711959580999680000E+19_dp, 0.63326598707628506250E+19_dp, 0.46620662575398912000E+20_dp, 0.22164309547669977187E+21_dp, 0.16783438527143608320E+22_dp, 0.82007945326378915594E+22_dp, 0.63777066403145711616E+23_dp, 0.31983098677287777082E+24_dp, 0.25510826561258284646E+25_dp, 0.13113070457687988603E+26_dp, 0.10714547155728479551E+27_dp, 0.56386202968058350995E+27_dp, 0.47144007485205310027E+28_dp, 0.25373791335626257948E+29_dp, 0.21686243443194442612E+30_dp, 0.11925681927744341235E+31_dp, 0.10409396852733332454E+32_dp, 0.58435841445947272053E+32_dp, 0.52046984263666662269E+33_dp, 0.29802279137433108747E+34_dp, 0.27064431817106664380E+35_dp, 0.15795207942839547636E+36_dp, 0.14614793181237598765E+37_dp, 0.86873643685617511998E+37_dp, 0.81842841814930553085E+38_dp, 0.49517976900801981839E+39_dp, 0.47468848252659720789E+40_dp, 0.29215606371473169285E+41_dp, 0.28481308951595832474E+42_dp, 0.17821519886598633264E+43_dp/)
REAL(KIND=dp),parameter,public mathconstants::euler = 0.57721566490153286060651209_dp
REAL(KIND=dp),dimension (0:maxfac),parameter,public mathconstants::fac = (/ 0.10000000000000000000E+01_dp, 0.10000000000000000000E+01_dp, 0.20000000000000000000E+01_dp, 0.60000000000000000000E+01_dp, 0.24000000000000000000E+02_dp, 0.12000000000000000000E+03_dp, 0.72000000000000000000E+03_dp, 0.50400000000000000000E+04_dp, 0.40320000000000000000E+05_dp, 0.36288000000000000000E+06_dp, 0.36288000000000000000E+07_dp, 0.39916800000000000000E+08_dp, 0.47900160000000000000E+09_dp, 0.62270208000000000000E+10_dp, 0.87178291200000000000E+11_dp, 0.13076743680000000000E+13_dp, 0.20922789888000000000E+14_dp, 0.35568742809600000000E+15_dp, 0.64023737057280000000E+16_dp, 0.12164510040883200000E+18_dp, 0.24329020081766400000E+19_dp, 0.51090942171709440000E+20_dp, 0.11240007277776076800E+22_dp, 0.25852016738884976640E+23_dp, 0.62044840173323943936E+24_dp, 0.15511210043330985984E+26_dp, 0.40329146112660563558E+27_dp, 0.10888869450418352161E+29_dp, 0.30488834461171386050E+30_dp, 0.88417619937397019545E+31_dp, 0.26525285981219105864E+33_dp/)
REAL(KIND=dp),parameter,public mathconstants::fourpi = 12.56637061435917295385057353_dp
REAL(KIND=dp),dimension (0:maxfac),parameter,public mathconstants::gamma0 = (/ 0.00000000000000000000E+00_dp, 0.10000000000000000000E+01_dp, 0.10000000000000000000E+01_dp, 0.20000000000000000000E+01_dp, 0.60000000000000000000E+01_dp, 0.24000000000000000000E+02_dp, 0.12000000000000000000E+03_dp, 0.72000000000000000000E+03_dp, 0.50400000000000000000E+04_dp, 0.40320000000000000000E+05_dp, 0.36288000000000000000E+06_dp, 0.36288000000000000000E+07_dp, 0.39916800000000000000E+08_dp, 0.47900160000000000000E+09_dp, 0.62270208000000000000E+10_dp, 0.87178291200000000000E+11_dp, 0.13076743680000000000E+13_dp, 0.20922789888000000000E+14_dp, 0.35568742809600000000E+15_dp, 0.64023737057280000000E+16_dp, 0.12164510040883200000E+18_dp, 0.24329020081766400000E+19_dp, 0.51090942171709440000E+20_dp, 0.11240007277776076800E+22_dp, 0.25852016738884976640E+23_dp, 0.62044840173323943936E+24_dp, 0.15511210043330985984E+26_dp, 0.40329146112660563558E+27_dp, 0.10888869450418352161E+29_dp, 0.30488834461171386050E+30_dp, 0.88417619937397019545E+31_dp/)

Definition at line 81 of file mathconstants.f90.

REAL(KIND=dp),dimension (0:maxfac),parameter,public mathconstants::gamma1 = (/ 0.17724538509055160273E+01_dp, 0.88622692545275801365E+00_dp, 0.13293403881791370205E+01_dp, 0.33233509704478425512E+01_dp, 0.11631728396567448929E+02_dp, 0.52342777784553520181E+02_dp, 0.28788527781504436100E+03_dp, 0.18712543057977883465E+04_dp, 0.14034407293483412599E+05_dp, 0.11929246199460900709E+06_dp, 0.11332783889487855673E+07_dp, 0.11899423083962248457E+08_dp, 0.13684336546556585726E+09_dp, 0.17105420683195732157E+10_dp, 0.23092317922314238412E+11_dp, 0.33483860987355645697E+12_dp, 0.51899984530401250831E+13_dp, 0.85634974475162063871E+14_dp, 0.14986120533153361177E+16_dp, 0.27724322986333718178E+17_dp, 0.54062429823350750447E+18_dp, 0.11082798113786903842E+20_dp, 0.23828015944641843260E+21_dp, 0.53613035875444147334E+22_dp, 0.12599063430729374624E+24_dp, 0.30867705405286967828E+25_dp, 0.78712648783481767961E+26_dp, 0.20858851927622668510E+28_dp, 0.57361842800962338401E+29_dp, 0.16348125198274266444E+31_dp, 0.48226969334909086011E+32_dp/)

Definition at line 93 of file mathconstants.f90.

Referenced by atom_operators::atom_ppint_setup().

COMPLEX(KIND=dp),parameter,public mathconstants::gaussi = (0.0_dp, 1.0_dp)
REAL(KIND=dp),parameter,public mathconstants::half = 0.5_dp

Definition at line 121 of file mathconstants.f90.

REAL(KIND=dp),dimension (0:maxfac),parameter,public mathconstants::ifac = (/ 0.10000000000000000000E+01_dp, 0.10000000000000000000E+01_dp, 0.50000000000000000000E+00_dp, 0.16666666666666666667E+00_dp, 0.41666666666666666667E-01_dp, 0.83333333333333333333E-02_dp, 0.13888888888888888889E-02_dp, 0.19841269841269841270E-03_dp, 0.24801587301587301587E-04_dp, 0.27557319223985890653E-05_dp, 0.27557319223985890653E-06_dp, 0.25052108385441718775E-07_dp, 0.20876756987868098979E-08_dp, 0.16059043836821614599E-09_dp, 0.11470745597729724714E-10_dp, 0.76471637318198164759E-12_dp, 0.47794773323873852974E-13_dp, 0.28114572543455207632E-14_dp, 0.15619206968586226462E-15_dp, 0.82206352466243297170E-17_dp, 0.41103176233121648585E-18_dp, 0.19572941063391261231E-19_dp, 0.88967913924505732867E-21_dp, 0.38681701706306840377E-22_dp, 0.16117375710961183490E-23_dp, 0.64469502843844733962E-25_dp, 0.24795962632247974601E-26_dp, 0.91836898637955461484E-28_dp, 0.32798892370698379102E-29_dp, 0.11309962886447716932E-30_dp, 0.37699876288159056439E-32_dp/)
INTEGER,parameter,public mathconstants::maxfac = 30

Definition at line 34 of file mathconstants.f90.

REAL(KIND=dp),parameter,public mathconstants::one = 1.0_dp

Definition at line 121 of file mathconstants.f90.

REAL(KIND=dp),parameter,public mathconstants::oorootpi = 0.56418958354775628694807945_dp
REAL(KIND=dp),parameter,public mathconstants::pi = 3.14159265358979323846264338_dp

Definition at line 108 of file mathconstants.f90.

Referenced by qs_operators_ao::ang_mom(), ai_angmom::angmom(), atom_output::atom_print_potential(), atom_output::atom_write_pseudo_param(), molsym::axsym(), xc_b97::b97_lda_calc(), xc_b97::b97_lsd_calc(), molsym::build_symequ_list(), xc_pot_saop::calc_ecpbe_r(), xc_pot_saop::calc_ecpbe_u(), xc_pot_saop::calc_expbe_r(), qmmm_image_charge::calc_image_coeff_gaussalgorithm(), qmmm_image_charge::calc_image_coeff_iterative(), qs_resp::calc_resp_matrix_periodic(), rpa_ri_gpw::calc_scaling_factor(), xc_functionals_utilities::calc_wave_vector(), qs_dispersion_nonloc::calculate_dispersion_nonloc(), molsym::caxis(), cg_test::clebsch_gordon_test(), rpa_ri_gpw::clenshaw_curtius_quad(), dm_ls_chebyshev::compute_chebyshev(), ai_moments::cossin(), ai_coulomb::coulomb2(), ai_coulomb::coulomb2_new(), ai_coulomb::coulomb3(), qs_grid_atom::create_grid_atom(), ai_elec_field::efg(), cp_ddapc_types::eval_lg(), eval_transc_func(), ewald_pw_types::ewald_pw_init(), xc_xwpbe::exer(), ai_fermi_contact::fermi_contact(), mc_misc::final_mc_write(), ai_geminals::gemnorm(), qs_localization_methods::get_angle(), cg_utils::get_conjugate_direction(), qs_dispersion_nonloc::get_potential(), qs_dispersion_nonloc::get_q0_on_grid_eo_rvv10(), qs_dispersion_nonloc::get_q0_on_grid_eo_vdw(), qs_dispersion_nonloc::get_q0_on_grid_rvv10(), qs_dispersion_nonloc::get_q0_on_grid_vdw(), xc_hcth::hcth_lda_calc(), ai_geminals_debug::init_grs(), ai_eri_debug::init_os(), physcon::init_physcon(), qs_loc_utils::jacobi_rotation_pipek(), xc_ke_gga::ke_gga_init(), dm_ls_chebyshev::kernel(), qs_operators_ao::lin_mom(), xc_lyp_adiabatic::lyp_adiabatic_lda_calc(), xc_lyp_adiabatic::lyp_adiabatic_lsd_calc(), xc_lyp::lyp_lda_calc(), xc_lyp::lyp_lsd_calc(), efield_utils::make_field(), mc_moves::mc_avbmc_move(), mc_ensembles::mc_compute_virial(), mc_move_control::mc_move_update(), cp_ddapc_util::modify_hartree_pot(), ai_moments::moment(), pint_normalmode::normalmode_env_create(), ai_overlap_new::overlap(), ai_overlap3::overlap3(), ai_overlap3::overlap3_old(), xc_pbe::pbe_lda_calc(), xc_pbe::pbe_lsd_calc(), qmmm_image_charge::print_image_coefficients(), qs_resp::print_pot_from_resp_charges(), ai_spin_orbit::pso(), qs_dftb_parameters::qs_dftb_param_init(), qs_dispersion_nonloc::qs_dispersion_nonloc_init(), qs_scf_post_gpw::qs_elf_calc(), qs_grid_atom::radial_grid(), mc_types::read_mc_section(), cp_ddapc_util::restraint_functional_potential(), mc_coordinates::rotate_molecule(), cg_utils::rotmin_2pnt(), molsym::saxis(), xc_tfw::tfw_init(), xc_thomas_fermi::thomas_fermi_init(), xc_tpss::tpss_lda_calc(), xc_tpss::tpss_lsd_calc(), vibrational_analysis::vb_anal(), ai_verfc::verfc(), ai_geminals::vrr(), qs_scf_post_gpw::write_mo_free_results(), xc_xbecke_roussel::x_br_lsd_y_gt_0(), xc_xbecke_roussel::x_br_lsd_y_gt_0_cutoff(), xc_xbecke_roussel::x_br_lsd_y_gt_0_cutoff_R_gt_b(), xc_xbecke_roussel::x_br_lsd_y_gt_0_cutoff_R_lte_b(), xc_xbecke_roussel::x_br_lsd_y_lte_0(), xc_xbecke_roussel::x_br_lsd_y_lte_0_cutoff(), xc_xbecke_roussel::x_br_lsd_y_lte_0_cutoff_R_gt_b(), xc_xbecke_roussel::x_br_lsd_y_lte_0_cutoff_R_lte_b(), xc_xalpha::xalpha_init(), xc_xbecke88_lr_adiabatic::xb88_lr_adiabatic_lda_calc(), xc_xbecke88_lr_adiabatic::xb88_lr_adiabatic_lsd_calc(), xc_xbecke88_long_range::xb88_lr_lda_calc(), xc_xbecke88_long_range::xb88_lr_lsd_calc(), xc_xbecke_roussel::xbecke_roussel_lda_calc(), xc_xbecke_roussel::xbecke_roussel_lsd_calc(), xc_xbr_pbe_lda_hole_t_c_lr::xbr_pbe_lda_hole_tc_lr_lda_calc(), xc_xbr_pbe_lda_hole_t_c_lr::xbr_pbe_lda_hole_tc_lr_lsd_calc(), xc_exchange_gga::xgga_init(), xc_xlda_hole_t_c_lr::xlda_hole_t_c_lr_lda_calc_0(), xc_xwpbe::xwpbe_lda_calc(), xc_xwpbe::xwpbe_lda_calc_0(), xc_xwpbe::xwpbe_lda_calc_01(), xc_xwpbe::xwpbe_lda_calc_1(), xc_xwpbe::xwpbe_lda_calc_2(), xc_xwpbe::xwpbe_lda_calc_3(), xc_xwpbe::xwpbe_lda_calc_4(), and xc_xwpbe::xwpbe_lsd_calc().

REAL(KIND=dp),parameter,public mathconstants::pio2 = 1.57079632679489661923132169_dp

Definition at line 109 of file mathconstants.f90.

REAL(KIND=dp),parameter,public mathconstants::radians = one/degree

Definition at line 137 of file mathconstants.f90.

Referenced by cp_units::cp_basic_unit_to_cp2k().

REAL(KIND=dp),parameter,public mathconstants::rootpi = 1.77245385090551602729816748_dp
REAL(KIND=dp),parameter,public mathconstants::sqrt105 = 10.24695076595959838322103868_dp

Definition at line 125 of file mathconstants.f90.

REAL(KIND=dp),parameter,public mathconstants::sqrt15 = 3.87298334620741688517926540_dp

Definition at line 125 of file mathconstants.f90.

REAL(KIND=dp),parameter,public mathconstants::sqrt2 = 1.41421356237309504880168872_dp

Definition at line 125 of file mathconstants.f90.

REAL(KIND=dp),parameter,public mathconstants::sqrt21 = 4.58257569495584000658804719_dp

Definition at line 125 of file mathconstants.f90.

REAL(KIND=dp),parameter,public mathconstants::sqrt3 = 1.73205080756887729352744634_dp

Definition at line 125 of file mathconstants.f90.

Referenced by cell_opt_utils::get_dg_dh().

REAL(KIND=dp),parameter,public mathconstants::sqrt35 = 5.91607978309961604256732829_dp

Definition at line 125 of file mathconstants.f90.

REAL(KIND=dp),parameter,public mathconstants::sqrt5 = 2.23606797749978969640917367_dp

Definition at line 125 of file mathconstants.f90.

REAL(KIND=dp),parameter,public mathconstants::sqrt7 = 2.64575131106459059050161575_dp

Definition at line 125 of file mathconstants.f90.

REAL(KIND=dp),parameter,public mathconstants::sqrthalf = 0.70710678118654752440084436_dp

Definition at line 125 of file mathconstants.f90.

Referenced by force_fields_all::force_field_pack_eicut().

REAL(KIND=dp),parameter,public mathconstants::twopi = 6.28318530717958647692528677_dp
REAL(KIND=dp),parameter,public mathconstants::zero = 0.0_dp