idealgas_mod Module Reference

Functions/Subroutines
subroutine	idealgas (iflag, nel, off, eint, mu, espe, dvol, df, vnew, psh, pnew, dpdm, dpde, eos_struct)

Function/Subroutine Documentation

idealgas()

subroutine idealgas_mod::idealgas	(	integer, intent(in)	iflag,
		integer, intent(in)	nel,
		dimension(nel), intent(in)	off,
		dimension(nel), intent(inout)	eint,
		dimension(nel), intent(in)	mu,
		dimension(nel), intent(in)	espe,
		dimension(nel), intent(in)	dvol,
		dimension(nel), intent(in)	df,
		dimension(nel), intent(in)	vnew,
		dimension(nel), intent(inout)	psh,
		dimension(nel), intent(inout)	pnew,
		dimension(nel), intent(inout)	dpdm,
		dimension(nel), intent(inout)	dpde,
		type(eos_param_), intent(in)	eos_struct )

Definition at line 41 of file idealgas.F.

C-----------------------------------------------
C   M o d u l e s
C-----------------------------------------------
        USE constant_mod , ONLY : zero, em15, half, one
        USE eos_param_mod , ONLY : eos_param_
        USE eos_param_mod , ONLY : eos_param_
C-----------------------------------------------
C   D e s c r i p t i o n
C-----------------------------------------------
C This subroutine contains numerical solving
C of IDEAL GAS EOS
!----------------------------------------------------------------------------
!! \details STAGGERED SCHEME IS EXECUTED IN TWO PASSES IN EOSMAIN : IFLG=0 THEN IFLG=1
!! \details COLLOCATED SCHEME IS DOING A SINGLE PASS : IFLG=2
!! \details
!! \details  STAGGERED SCHEME
!! \details     EOSMAIN / IFLG = 0 : DERIVATIVE CALCULATION FOR SOUND SPEED ESTIMATION c[n+1] REQUIRED FOR PSEUDO-VISCOSITY (DPDE:partial derivative, DPDM:total derivative)
!! \details     MQVISCB            : PSEUDO-VISCOSITY Q[n+1]
!! \details     MEINT              : INTERNAL ENERGY INTEGRATION FOR E[n+1] : FIRST PART USING P[n], Q[n], and Q[n+1] CONTRIBUTIONS
!! \details     EOSMAIN / IFLG = 1 : UPDATE P[n+1], T[N+1]
!! \details                          INTERNAL ENERGY INTEGRATION FOR E[n+1] : LAST PART USING P[n+1] CONTRIBUTION
!! \details                            (second order integration dE = -P.dV where P = 0.5(P[n+1] + P[n]) )
!! \details  COLLOCATED SCHEME
!! \details     EOSMAIN / IFLG = 2 : SINGLE PASS FOR P[n+1] AND DERIVATIVES
!----------------------------------------------------------------------------
C-----------------------------------------------
C   I m p l i c i t   T y p e s
C-----------------------------------------------
      IMPLICIT NONE
#include    "my_real.inc"
C-----------------------------------------------
C   D u m m y   A r g u m e n t s
C-----------------------------------------------
      INTEGER,INTENT(IN) ::  IFLAG, NEL
      my_real,INTENT(INOUT) :: eint(nel), dpdm(nel), dpde(nel), pnew(nel), psh(nel)
      my_real,INTENT(IN) :: off(nel),mu(nel),espe(nel),dvol(nel),df(nel),vnew(nel)
      TYPE(EOS_PARAM_),INTENT(IN) :: EOS_STRUCT
C-----------------------------------------------
C   L o c a l   V a r i a b l e s
C-----------------------------------------------
      INTEGER I
      my_real :: p0,gamma,t0,e0,bb,dvv,pp
C-----------------------------------------------
C   S o u r c e  L i n e s
C-----------------------------------------------
 
      gamma      = eos_struct%UPARAM(1)
      p0         = eos_struct%UPARAM(2)
      t0         = eos_struct%UPARAM(3)
      e0         = eos_struct%E0
      psh(1:nel) = eos_struct%PSH
 
      IF(iflag == 0) THEN
         DO i=1,nel
           pp      = (gamma-one)*(one+mu(i))*espe(i)
           dpdm(i) = (gamma-one)*(espe(i)+pp*df(i))     !total derivative
           dpde(i) = (gamma-one)*(one+mu(i))            !partial derivative
           pnew(i) = (max(pp,zero)-psh(i))*off(i)       ! P(mu[n+1],E[n])
         ENDDO
C-----------------------------------------------
      ELSEIF(iflag == 1) THEN
         DO i=1,nel
           bb          = (gamma-one)*(one+mu(i))
           dpde(i)     = bb  !partial derivative
           dvv         = half*dvol(i)*df(i) / max(em15,vnew(i))
           pnew(i)     = bb*espe(i) / (one+bb*dvv) ! P(mu[n+1],E[n+1])
           pnew(i)     = (max(pnew(i),zero)-psh(i))*off(i)
           eint(i)     = eint(i) - half*dvol(i)*(pnew(i)+psh(i))
         ENDDO
C-----------------------------------------------
       ELSEIF (iflag == 2) THEN
          DO i=1, nel
            IF (vnew(i) > zero) THEN
              pp      = (gamma-one)*(one+mu(i))*espe(i) - psh(i)
              dpdm(i) = (gamma-one)*(espe(i)+(pp+psh(i))*df(i)) !total derivative
              dpde(i) = (gamma-one)*(one+mu(i)) !partial derivative
              pnew(i) = pp
            ENDIF
          ENDDO
        ENDIF
C-----------------------------------------------
        RETURN