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(Minor typographical errors)
trixi-framework · Jul 17, 2024 · 84baaf5 · 84baaf5
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Showing 2 changed files with 12 additions and 12 deletions.
diff --git a/examples/elixir_moist_euler_dry_bubble.jl b/examples/elixir_moist_euler_dry_bubble.jl
@@ -25,20 +25,20 @@ function initial_condition_warm_bubble(x, t, equations::CompressibleMoistEulerEq
         Δθ = 2 * cospi(0.5 * r / rc)^2
     end
 
-    #Perturbed state:
+    # Perturbed state:
     θ = θ_ref + Δθ # potential temperature
     # π_exner = 1 - g / (c_pd * θ) * x[2] # exner pressure
     # rho = p_0 / (R_d * θ) * (π_exner)^(c_vd / R_d) # density
 
     # calculate background pressure with assumption hydrostatic and neutral
     p = p_0 * (1 - kappa * g * x[2] / (R_d * θ_ref))^(c_pd / R_d)
 
-    #calculate rho and T with p and theta (now perturbed) rho = p / R_d T, T = θ / π
+    # calculate rho and T with p and theta (now perturbed) rho = p / R_d T, T = θ / π
     rho = p / ((p / p_0)^kappa * R_d * θ)
     T = p / (R_d * rho)
 
     v1 = 20.0
-    #v1 = 0.0
+    # v1 = 0.0
     v2 = 0.0
     rho_v1 = rho * v1
     rho_v2 = rho * v2

diff --git a/src/equations/compressible_moist_euler_2d.jl b/src/equations/compressible_moist_euler_2d.jl
@@ -309,12 +309,12 @@ import Trixi: varnames, flux_chandrashekar, boundary_condition_slip_wall,
         dE = E * rho_x + rho * mu * dT
         dp = xi * (T * rho_x + rho * dT)
 
-        #Calculate Error in Sources with exact solution and u
+        # Calculate Error in Sources with exact solution and u
         u_exact = SVector(rho, rho, rho, rho * E, rho * qv, rho * ql)
 
         du1, du2, du3, du4, du5, du6 = (source_terms_moist_bubble(u, x, t, equations) -
                                         source_terms_moist_bubble(u_exact, x, t, equations))
-        #du1, du2, du3, du4, du5, du6 = zeros(Float64, 6)
+        # du1, du2, du3, du4, du5, du6 = zeros(Float64, 6)
         # Note that d/dt rho = -d/dx rho = -d/dy rho.
 
         du1 += rho_x
@@ -351,9 +351,9 @@ import Trixi: varnames, flux_chandrashekar, boundary_condition_slip_wall,
     end
 
     # Raylight damping sponge source term form A. Sridhar et al.,
-    #Large-eddy simulations with ClimateMachine: a new open-sourcecode for
-    #atmospheric simulations on GPUs and CPUs, 2 Oct 2021, doi: 10.5194/gmd-15-6259-2022,
-    #https://arxiv.org/abs/2110.00853 [physics.ao-ph] .
+    # Large-eddy simulations with ClimateMachine: a new open-sourcecode for
+    # atmospheric simulations on GPUs and CPUs, 2 Oct 2021, doi: 10.5194/gmd-15-6259-2022,
+    # https://arxiv.org/abs/2110.00853 [physics.ao-ph] .
     @inline function source_terms_nonhydrostatic_raylight_sponge(u, x, t,
                                                                  equations::CompressibleMoistEulerEquations2D)
         rho, rho_v1, rho_v2, rho_e, rho_qv, rho_ql = u
@@ -369,7 +369,7 @@ import Trixi: varnames, flux_chandrashekar, boundary_condition_slip_wall,
         z_top = 16000.0
         # positive even power with default value 2
         gamma = 2.0
-        #relaxation coefficient > 0
+        # relaxation coefficient > 0
         alpha = 0.5
 
         tau_s = zero(eltype(u))
@@ -528,7 +528,7 @@ import Trixi: varnames, flux_chandrashekar, boundary_condition_slip_wall,
         v_square = v1^2 + v2^2
         rho_qd = rho - rho_qv - rho_ql
 
-        # Work around if an individual density is zero
+        # Workaround if an individual density is zero
         # Thermodynamic entropy
         s_d = 0
         s_v = 0
@@ -826,7 +826,7 @@ import Trixi: varnames, flux_chandrashekar, boundary_condition_slip_wall,
         L_v = L_00 + (c_pv - c_pl) * T
         c_p = c_pd + r_t * c_pl
 
-        #equivalentpotential temperature
+        # equivalent potential temperature
         aeq_pot = (T * (p_0 / p_d)^(R_d / c_p) * H^(-r_v * R_v / c_p) *
                    exp(L_v * r_v * inv(c_p * T)))
 
@@ -852,7 +852,7 @@ import Trixi: varnames, flux_chandrashekar, boundary_condition_slip_wall,
         L_v = L_00 + (c_pv - c_pl) * T
         c_p = c_pd + r_t * c_pl
 
-        #equivalentpotential temperature
+        # equivalent potential temperature
         aeq_pot = (T * (p_0 / p_d)^(R_d / c_p) * H^(-r_v * R_v / c_p) *
                    exp(L_v * r_v * inv(c_p * T)))