pEqn.H File Reference

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Functions
volScalarField	rAU (1.0/UEqn.A())
surfaceScalarField	rhorAUf ("rhorAUf", fvc::interpolate(rho *rAU))
volVectorField	HbyA (constrainHbyA(rAU *UEqn.H(), U, p))
	if (pimple.transonic())
MRF	makeRelative (phiHbyA)
	constrainPressure (p, rho, U, phiHbyA, rhorAUf, MRF)
	while (pimple.correctNonOrthogonal())
U	correctBoundaryConditions ()
fvOptions	correct (U)
	if (thermo.dpdt())

Variables
	rho = thermo.rho()
	else
	U = HbyA - rAU*fvc::grad(p)
	K = 0.5*magSqr(U)

Function Documentation

rAU()

volScalarField rAU

(

1.0/UEqn.

A()

)

References UEqn.

rhorAUf()

surfaceScalarField rhorAUf	(	"rhorAUf"	,
		fvc::interpolate(rho *rAU)	)

References rAU, and rho.

HbyA()

volVectorField HbyA

(

constrainHbyA(rAU *UEqn.H(), U, p)

)

References p, rAU, U, and UEqn.

if() [1/2]

if

(

pimple.

transonic()

)

Definition at line 7 of file pEqn.H.

References fvOptions, HbyA, MRF, p, phi, phid(), pimple, psi, rho, rhorAUf(), and U.

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makeRelative()

MRF makeRelative

(

phiHbyA

)

References MRF, and phiHbyA.

constrainPressure()

constrainPressure	(	p	,
		rho	,
		U	,
		phiHbyA	,
		rhorAUf	,
		MRF	)

References MRF, p, phiHbyA, rho, rhorAUf(), and U.

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while()

while

(

pimple.

correctNonOrthogonal()

)

Definition at line 56 of file pEqn.H.

References fvOptions, p, phi, phiHbyA, pimple, psi, rho, and rhorAUf().

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correctBoundaryConditions()

U correctBoundaryConditions

(

)

References U.

correct()

fvOptions correct

(

U

)

References fvOptions, and U.

if() [2/2]

if

(

thermo.

dpdt()

)

Definition at line 84 of file pEqn.H.

References dpdt, and p.

Variable Documentation

rho

rho = thermo.rho()

Definition at line 1 of file pEqn.H.

else

else

Initial value:

{
    surfaceScalarField phiHbyA
    (
        "phiHbyA",
        (
            fvc::flux(rho*HbyA)
          + rhorAUf*fvc::ddtCorr(rho, U, phi)
        )
    )

Definition at line 40 of file pEqn.H.

U

U = HbyA - rAU*fvc::grad(p)

Definition at line 79 of file pEqn.H.

K

K = 0.5*magSqr(U)

Definition at line 82 of file pEqn.H.