@@ -48,8 +48,8 @@ struct RobinBC{T, V<:AbstractVector{T}} <: AffineBC{T}
4848
4949 s = calculate_weights (1 , one (T), Array (one (T): convert (T,order+ 1 ))) # generate derivative coefficients about the boundary of required approximation order
5050
51- a_l = SVector {length(s)-1} ( - s[2 : end ]. / (αl* dx/ βl + s[1 ]) )
52- a_r = SVector {length(s)-1} (s [end : - 1 : 2 ]. / (αr* dx/ βr - s[1 ]) ) # for other boundary stencil is flippedlr with *opposite sign*
51+ a_l = - s[2 : end ]. / (αl* dx/ βl + s[1 ])
52+ a_r = s [end : - 1 : 2 ]. / (αr* dx/ βr - s[1 ]) # for other boundary stencil is flippedlr with *opposite sign*
5353
5454 b_l = γl/ (αl+ βl* s[1 ]/ dx)
5555 b_r = γr/ (αr- βr* s[1 ]/ dx)
@@ -67,8 +67,8 @@ struct RobinBC{T, V<:AbstractVector{T}} <: AffineBC{T}
6767 denom_l = αl+ βl* s[1 ]/ dx_l[1 ]
6868 denom_r = αr- βr* s[1 ]/ dx_r[end ]
6969
70- a_l = SVector {length(s)-1} ( - βl.* s[2 : end ]. / (denom_l* dx_l[2 : end ]) )
71- a_r = SVector {length(s)-1} ( βr.* s[end : - 1 : 2 ]. / (denom_r* dx_r[1 : (end - 1 )]) ) # for other boundary stencil is flippedlr with *opposite sign*
70+ a_l = - βl.* s[2 : end ]. / (denom_l* dx_l[2 : end ])
71+ a_r = βr.* s[end : - 1 : 2 ]. / (denom_r* dx_r[1 : (end - 1 )]) # for other boundary stencil is flippedlr with *opposite sign*
7272
7373 b_l = γl/ denom_l
7474 b_r = γr/ denom_r
@@ -115,8 +115,8 @@ struct GeneralBC{T, L<:AbstractVector{T}, R<:AbstractVector{T}} <:AffineBC{T}
115115 denoml = αl[2 ] .+ αl[3 : end ] ⋅ s0_l
116116 denomr = αr[2 ] .+ αr[3 : end ] ⋅ s0_r
117117
118- a_l = SVector {order+nl-3} ( - transpose (transpose (αl[3 : end ]) * Sl) ./ denoml)
119- a_r = SVector {order+nr-3} ( reverse (- transpose (transpose (αr[3 : end ]) * Sr) ./ denomr) )
118+ a_l = - transpose (transpose (αl[3 : end ]) * Sl) ./ denoml
119+ a_r = reverse (- transpose (transpose (αr[3 : end ]) * Sr) ./ denomr)
120120
121121 b_l = - αl[1 ]/ denoml
122122 b_r = - αr[1 ]/ denomr
@@ -144,8 +144,8 @@ struct GeneralBC{T, L<:AbstractVector{T}, R<:AbstractVector{T}} <:AffineBC{T}
144144 denoml = αl[2 ] .+ αl[3 : end ] ⋅ s0_l
145145 denomr = αr[2 ] .+ αr[3 : end ] ⋅ s0_r
146146
147- a_l = SVector {order+nl-3} ( - transpose (transpose (αl[3 : end ]) * Sl) ./ denoml)
148- a_r = SVector {order+nr-3} ( reverse (- transpose (transpose (αr[3 : end ]) * Sr) ./ denomr) )
147+ a_l = - transpose (transpose (αl[3 : end ]) * Sl) ./ denoml
148+ a_r = reverse (- transpose (transpose (αr[3 : end ]) * Sr) ./ denomr)
149149
150150 b_l = - αl[1 ]/ denoml
151151 b_r = - αr[1 ]/ denomr
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