Blockstructured Adaptive Mesh Refinement in object-oriented C++
c c c ===================================================== subroutine rpt2eu(ixy,maxm,meqn,mwaves,mbc,mx, & ql,qr,maux,aux1,aux2,aux3, & ilr,asdq,bmasdq,bpasdq) c ===================================================== c c # Riemann solver in the transverse direction for the Euler equations. c # Split asdq (= A^* \Delta q, where * = + or -) c # into down-going flux difference bmasdq (= B^- A^* \Delta q) c # and up-going flux difference bpasdq (= B^+ A^* \Delta q) c c # Uses Roe averages and other quantities which were c # computed in rpn2eu and stored in the common block comroe. c c Author: Randall J. LeVeque c implicit double precision (a-h,o-z) dimension ql(1-mbc:maxm+mbc, meqn) dimension qr(1-mbc:maxm+mbc, meqn) dimension asdq(1-mbc:maxm+mbc, meqn) dimension bmasdq(1-mbc:maxm+mbc, meqn) dimension bpasdq(1-mbc:maxm+mbc, meqn) c common /param/ gamma,gamma1 dimension waveb(4,3),sb(3) parameter (maxm2 = 10002) !# assumes at most 10000x10000 grid with mbc=2 common /comroe/ u2v2(-1:maxm2), & u(-1:maxm2),v(-1:maxm2),enth(-1:maxm2),a(-1:maxm2), & g1a2(-1:maxm2),euv(-1:maxm2) c if (-1.gt.1-mbc .or. maxm2 .lt. maxm+mbc) then write(6,*) 'need to increase maxm2 in rpB' stop endif c if (ixy.eq.1) then mu = 2 mv = 3 else mu = 3 mv = 2 endif c do 20 i = 2-mbc, mx+mbc a3 = g1a2(i) * (euv(i)*asdq(i,1) & + u(i)*asdq(i,mu) + v(i)*asdq(i,mv) - asdq(i,4)) a2 = asdq(i,mu) - u(i)*asdq(i,1) a4 = (asdq(i,mv) + (a(i)-v(i))*asdq(i,1) - a(i)*a3) & / (2.d0*a(i)) a1 = asdq(i,1) - a3 - a4 c waveb(1,1) = a1 waveb(mu,1) = a1*u(i) waveb(mv,1) = a1*(v(i)-a(i)) waveb(4,1) = a1*(enth(i) - v(i)*a(i)) sb(1) = v(i) - a(i) c waveb(1,2) = a3 waveb(mu,2) = a3*u(i) + a2 waveb(mv,2) = a3*v(i) waveb(4,2) = a3*0.5d0*u2v2(i) + a2*u(i) sb(2) = v(i) c waveb(1,3) = a4 waveb(mu,3) = a4*u(i) waveb(mv,3) = a4*(v(i)+a(i)) waveb(4,3) = a4*(enth(i)+v(i)*a(i)) sb(3) = v(i) + a(i) c c # compute the flux differences bmasdq and bpasdq c do 10 m=1,meqn bmasdq(i,m) = 0.d0 bpasdq(i,m) = 0.d0 do 10 mw=1,mwaves bmasdq(i,m) = bmasdq(i,m) & + dmin1(sb(mw), 0.d0) * waveb(m,mw) bpasdq(i,m) = bpasdq(i,m) & + dmax1(sb(mw), 0.d0) * waveb(m,mw) 10 continue c 20 continue c return end
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