Change b_i to sum_ni
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1 changed files with 10 additions and 10 deletions
20
vlaplex.f90
20
vlaplex.f90
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@ -61,7 +61,7 @@ program VlaPlEx
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real(dp), allocatable, dimension(:,:,:):: f_i, f_i_old
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real(dp), allocatable, dimension(:):: f0 ! Boundary at r = x_0
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real(dp), allocatable, dimension(:,:):: n_i
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real(dp), allocatable, dimension(:):: b_i
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real(dp), allocatable, dimension(:):: sum_ni
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real(dp), allocatable, dimension(:,:):: u_i
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real(dp), allocatable, dimension(:):: E_i
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real(dp), allocatable, dimension(:,:):: T_i
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@ -161,7 +161,7 @@ program VlaPlEx
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! Allocate vectors
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allocate(f_i(1:nz,1:nr,1:nv), f_i_old(1:nz,1:nr,1:nv))
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allocate(n_i(1:nz,1:nr))
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allocate(b_i(1:nr))
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allocate(sum_ni(1:nr))
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allocate(u_i(1:nz,1:nr), E_i(1:nr), T_i(1:nz,1:nr))
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allocate(Zave(1:nr))
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allocate(n_e(1:nr))
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@ -170,7 +170,7 @@ program VlaPlEx
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f_i = 0.0_dp
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f_i_old = 0.0_dp
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n_i = 0.0_dp
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b_i = 0.0_dp
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sum_ni = 0.0_dp
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u_i = 0.0_dp
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E_i = 0.0_dp
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T_i = 0.0_dp
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@ -266,7 +266,7 @@ program VlaPlEx
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! set edge velocities to 0
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f_i_old(:,:,1) = 0.0_dp
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f_i_old(:,:,nv) = 0.0_dp
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b_i = 0.0_dp
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sum_ni = 0.0_dp
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! Advect in the r direction
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!$omp parallel do
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do iz = 1, nz
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@ -296,12 +296,12 @@ program VlaPlEx
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end if
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end do
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b_i = b_i + Zave * n_i(iz,:)
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sum_ni = sum_ni + Zave * n_i(iz,:)
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end do
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!$omp end parallel do
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! Assume quasi-neutrality to start iterating
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n_e = 1.0_dp/nz * b_i
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n_e = 1.0_dp/nz * sum_ni
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db_dphi = 0.0_dp
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! Solve Poission (maximum number of iterations, break if convergence is reached before)
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@ -319,7 +319,7 @@ program VlaPlEx
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diag_low(nr-1) = 2.0_dp / dr**2 - db_dphi(nr) ! Neumann
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! Calculate charge density
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b = - 1.0_dp/nz * b_i + n_e
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b = - 1.0_dp/nz * sum_ni + n_e
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! Apply boundary conditions
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b(1) = phi0 ! Dirichlet
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! b(nr) = 0.0_dp ! Dirichlet
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@ -335,11 +335,11 @@ program VlaPlEx
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! phi0=phi(1) ! Neumann
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! Calculate distribution of electrons
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! n_e = Zave(1) * n_i(1) * exp((phi- phi0) / T_e) ! Isothermal (Boltzmann)
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n_e = Zave(1) * n_i(1,1) * (1.0_dp + (gamma_e - 1.0_dp)/gamma_e*(phi-phi0)/T_e)**gamma_e_exp !Polytropic
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! n_e = sum_ni(1) * exp((phi- phi0) / T_e) ! Isothermal (Boltzmann)
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n_e = sum_ni(1) * (1.0_dp + (gamma_e - 1.0_dp)/gamma_e*(phi-phi0)/T_e)**gamma_e_exp !Polytropic
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! Diagonal matrix for Newton integration scheme
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! db_dphi = n_e / T_e ! Isotropic
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db_dphi = Zave(1) * n_i(1,1) / (gamma_e * T_e) * &
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db_dphi = sum_ni(1) / (gamma_e * T_e) * &
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(1.0_dp + (gamma_e - 1.0_dp)/gamma_e*(phi-phi0)/T_e)**gamma_e_dexp !Polytropic
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! Check if the solution has converged
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