I have this function, depicted below. It passes in two vectors with three values each, and should pass out one vector with three values as well. I call the function like this:
Fr = Flux(W(:,i),W(:,i+1))
What I have realized through messing around with the code, trying pure functions, and modules, and researching the error statement (that I will include at the bottom), is that fortran is reading my function Flux, and thinks that the input vectors are an attempt to call an entry from the array. That is my best guess as to what is going on. I asked around the lab and most people suggested using subroutines, but that seemed clunky, and I figured there should probably be a more elegant way, but I have not yet found it. I tried to define a result by saying:
DOUBLE PRECISION FUNCTION Flux(W1,W2) Result(FluxArray(3))
and then returning fluxarray but that does not work, as fortran cannot understand the syntax
The actual Function is this:
DOUBLE PRECISION FUNCTION Flux(W1,W2) USE parameters IMPLICIT NONE DOUBLE PRECISION, DIMENSION(3), INTENT(IN)::W1, W2 DOUBLE PRECISION, DIMENSION(3), INTENT(OUT):: Flux DOUBLE PRECISION, DIMENSION(3):: F1, F2 DOUBLE PRECISION::U1,U2,Rh1,Rh2,P1,P2,E1,E2,Rh,P,u,c,Lambda INTEGER:: k U1=W1(2)/W1(1) U2=W2(2)/W2(1) Rh1=W1(1) Rh2=W2(1) P1=(gamma_constant-1.d0)*(W1(3)-.5d0*Rh1*U1**2) P2=(gamma_constant-1.d0)*(W2(3)-.5d0*Rh2*U2**2) E1=W1(3) E2=W2(3) F1=[Rh1*U1,Rh1*U1**2+P1,(E1+P1)*U1] F2=[Rh2*U2,Rh2*U2**2+P2,(E2+P2)*U2] Rh=.5d0*(Rh1+Rh2) P=.5d0*(P1+P2) u=.5d0*(U1+U2) c=sqrt(gamma_constant*P/Rh) Lambda=max(u, u+c, u-c) do k=1,3,1 Flux(k)=.5d0*(F1(k)+F2(k))-.5d0*eps*Lambda*(W2(k)-W1(k)) end do RETURN END FUNCTION Flux
Here is the error statement:
Quasi1DEuler.f90:191.51: DOUBLE PRECISION, DIMENSION(3), INTENT(OUT):: Flux 1 Error: Symbol 'flux' at (1) already has basic type of REAL Quasi1DEuler.f90:217.58: Flux(k)=.5d0*(F1(k)+F2(k))-.5d0*eps*Lambda*(W2(k)-W1(k)) 1 Error: Unexpected STATEMENT FUNCTION statement at (1) Quasi1DEuler.f90:76.18: Fr = Flux(W(:,i),W(:,i+1))
The last error occurs for both Fr and Fl. Thank