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cints(1) [debian man page]

Psi Release 3.0 						1

cints(1)	   PSI COMMANDS FOR UNIX USERS		 cints(1)

NAME
cints - One- and Two-Electron (Derivative) Integrals Program DESCRIPTION
The program cints computes (derivative) integrals of some one- and two-electron operators which appear in quantum chemical theories over symmetry-adapted cartesian and spher- ical harmonics Gaussian functions. DOCUMENTATION
Man-page is no longer supported. HTML-based documentation is in index.html. input.dat Input file FILE30 Checkpoint file FILE31 Input for this program is read from the file input.dat. Most of the keywords are not neccessary for routine task. The following keywords are valid: PRINT = integer Determines amount of information to be printed. Defaults to 0. CUTOFF = integral The negative of the exponent of the cutoff imposed on two-electron integrals. Default is 15 which results in two-electron integrals of greater than 1e-15 magnitude to be stored in FILE33. S_FILE = integer The file number to store overlap integrals. Defaults to 35. T_FILE = integer The file number to store kinetic energy integrals. Defaults to 35. V_FILE = integer The file number to store nuclear attraction integrals. Defaults to 35. ERI_FILE = integer Psi Release 3.0 Last change: 04 Jan, 2000 1 cints(1) PSI COMMANDS FOR UNIX USERS cints(1) The file number to store electron repulsion integrals. Defaults to 33. Psi Release 3.0 Last change: 04 Jan, 2000 2

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ELLINT(3)						User Contributed Perl Documentation						 ELLINT(3)

NAME
PDL::GSLSF::ELLINT - PDL interface to GSL Special Functions DESCRIPTION
This is an interface to the Special Function package present in the GNU Scientific Library. SYNOPSIS
Functions FUNCTIONS
gsl_sf_ellint_Kcomp Signature: (double k(); double [o]y(); double [o]e()) Legendre form of complete elliptic integrals K(k) = Integral[1/Sqrt[1 - k^2 Sin[t]^2], {t, 0, Pi/2}]. gsl_sf_ellint_Ecomp Signature: (double k(); double [o]y(); double [o]e()) Legendre form of complete elliptic integrals E(k) = Integral[ Sqrt[1 - k^2 Sin[t]^2], {t, 0, Pi/2}] gsl_sf_ellint_F Signature: (double phi(); double k(); double [o]y(); double [o]e()) Legendre form of incomplete elliptic integrals F(phi,k) = Integral[1/Sqrt[1 - k^2 Sin[t]^2], {t, 0, phi}] gsl_sf_ellint_E Signature: (double phi(); double k(); double [o]y(); double [o]e()) Legendre form of incomplete elliptic integrals E(phi,k) = Integral[ Sqrt[1 - k^2 Sin[t]^2], {t, 0, phi}] gsl_sf_ellint_P Signature: (double phi(); double k(); double n(); double [o]y(); double [o]e()) Legendre form of incomplete elliptic integrals P(phi,k,n) = Integral[(1 + n Sin[t]^2)^(-1)/Sqrt[1 - k^2 Sin[t]^2], {t, 0, phi}] gsl_sf_ellint_D Signature: (double phi(); double k(); double n(); double [o]y(); double [o]e()) Legendre form of incomplete elliptic integrals D(phi,k,n) gsl_sf_ellint_RC Signature: (double x(); double yy(); double [o]y(); double [o]e()) Carlsons symmetric basis of functions RC(x,y) = 1/2 Integral[(t+x)^(-1/2) (t+y)^(-1)], {t,0,Inf} gsl_sf_ellint_RD Signature: (double x(); double yy(); double z(); double [o]y(); double [o]e()) Carlsons symmetric basis of functions RD(x,y,z) = 3/2 Integral[(t+x)^(-1/2) (t+y)^(-1/2) (t+z)^(-3/2), {t,0,Inf}] gsl_sf_ellint_RF Signature: (double x(); double yy(); double z(); double [o]y(); double [o]e()) Carlsons symmetric basis of functions RF(x,y,z) = 1/2 Integral[(t+x)^(-1/2) (t+y)^(-1/2) (t+z)^(-1/2), {t,0,Inf}] gsl_sf_ellint_RJ Signature: (double x(); double yy(); double z(); double p(); double [o]y(); double [o]e()) Carlsons symmetric basis of functions RJ(x,y,z,p) = 3/2 Integral[(t+x)^(-1/2) (t+y)^(-1/2) (t+z)^(-1/2) (t+p)^(-1), {t,0,Inf}] AUTHOR
This file copyright (C) 1999 Christian Pellegrin <chri@infis.univ.trieste.it>, 2002 Christian Soeller. All rights reserved. There is no warranty. You are allowed to redistribute this software / documentation under certain conditions. For details, see the file COPYING in the PDL distribution. If this file is separated from the PDL distribution, the copyright notice should be included in the file. The GSL SF modules were written by G. Jungman. perl v5.8.0 2003-01-29 ELLINT(3)
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