Reduction arrays have as argument CartesianIndex

src/Fields/Fields.jl

@@ -19,7 +19,9 @@ vector_field(::Type{T}, lp::SpaceParm)     where {T} = CuArray{T, 3}(undef, lp.b
 scalar_field(::Type{T}, lp::SpaceParm)     where {T} = CuArray{T, 2}(undef, lp.bsz, lp.rsz)
 nscalar_field(::Type{T}, n, lp::SpaceParm) where {T} = CuArray{T, 3}(undef, lp.bsz, n, lp.rsz)
 
-export vector_field, scalar_field, nscalar_field
+scalar_field_point(::Type{T}, lp::SpaceParm{N,M,D}) where {T,N,M,D} = CuArray{T, N}(undef, lp.iL...)
+
+export vector_field, scalar_field, nscalar_field, scalar_field_point
 
 end
 

src/LatticeGPU.jl

@@ -27,7 +27,7 @@ export up, dw, updw, global_point
 
 include("Fields/Fields.jl")
 using .Fields
-export vector_field, scalar_field, nscalar_field
+export vector_field, scalar_field, nscalar_field, scalar_field_point
 
 include("MD/MD.jl")
 using .MD

src/Space/Space.jl

@@ -169,25 +169,67 @@ Given a point `x` with index `p`, this routine returns the index of the points
     return bu, ru, bd, rd
 end
 
-@inline function point_coord(p::NTuple{2,Int64}, lp::SpaceParm)
+@inline cntb(nb, id::Int64, lp::SpaceParm) = mod(div(nb-1,lp.blkS[id]),lp.blk[id])
+@inline cntr(nr, id::Int64, lp::SpaceParm) = mod(div(nr-1,lp.rbkS[id]),lp.rbk[id])
+@inline cnt(nb, nr, id::Int64, lp::SpaceParm)  = 1 + cntb(nb,id,lp) + cntr(nr,id,lp)*lp.blk[id]
 
-    @inline cntb(nb, id::Int64, lp::SpaceParm) = mod(div(nb-1,lp.blkS[id]),lp.blk[id])
+@inline function point_coord(p::NTuple{2,Int64}, lp::SpaceParm{2,M,D}) where {M,D}
-    @inline cntr(nr, id::Int64, lp::SpaceParm) = mod(div(nr-1,lp.rbkS[id]),lp.rbk[id])
 
-    @inline cnt(nb, nr, id::Int64, lp::SpaceParm)  = 1 + cntb(nb,id,lp) + cntr(nr,id,lp)*lp.blk[id]
+    i1 = cnt(p[1], p[2], 1, lp)
-    
+    i2 = cnt(p[1], p[2], 2, lp)
-    pt = ntuple(i -> cnt(p[1], p[2], i, lp), lp.ndim)
+
-    return pt
+#    pt = ntuple(i -> cnt(p[1], p[2], i, lp), lp.ndim)
+    return CartesianIndex{4}(i1,i2)
 end
 
-@inline function point_time(p::NTuple{2,Int64}, lp::SpaceParm)
+@inline function point_coord(p::NTuple{2,Int64}, lp::SpaceParm{3,M,D}) where {M,D}
 
-    @inline cntb(nb, id::Int64, lp::SpaceParm) = mod(div(nb-1,lp.blkS[id]),lp.blk[id])
+    i1 = cnt(p[1], p[2], 1, lp)
-    @inline cntr(nr, id::Int64, lp::SpaceParm) = mod(div(nr-1,lp.rbkS[id]),lp.rbk[id])
+    i2 = cnt(p[1], p[2], 2, lp)
+    i3 = cnt(p[1], p[2], 3, lp)
 
-    @inline cnt(nb, nr, id::Int64, lp::SpaceParm)  = 1 + cntb(nb,id,lp) + cntr(nr,id,lp)*lp.blk[id]
+#    pt = ntuple(i -> cnt(p[1], p[2], i, lp), lp.ndim)
-    
+    return CartesianIndex{4}(i1,i2,i3)
-    return cnt(p[1], p[2], 1, lp)
+end
+
+@inline function point_coord(p::NTuple{2,Int64}, lp::SpaceParm{4,M,D}) where {M,D}
+
+    i1 = cnt(p[1], p[2], 1, lp)
+    i2 = cnt(p[1], p[2], 2, lp)
+    i3 = cnt(p[1], p[2], 3, lp)
+    i4 = cnt(p[1], p[2], 4, lp)
+
+#    pt = ntuple(i -> cnt(p[1], p[2], i, lp), lp.ndim)
+    return CartesianIndex{4}(i1,i2,i3,i4)
+end
+
+@inline function point_coord(p::NTuple{2,Int64}, lp::SpaceParm{5,M,D}) where {M,D}
+
+    i1 = cnt(p[1], p[2], 1, lp)
+    i2 = cnt(p[1], p[2], 2, lp)
+    i3 = cnt(p[1], p[2], 3, lp)
+    i4 = cnt(p[1], p[2], 4, lp)
+    i5 = cnt(p[1], p[2], 5, lp)
+
+#    pt = ntuple(i -> cnt(p[1], p[2], i, lp), lp.ndim)
+    return CartesianIndex{4}(i1,i2,i3,i4,i5)
+end
+
+@inline function point_coord(p::NTuple{2,Int64}, lp::SpaceParm{6,M,D}) where {M,D}
+
+    i1 = cnt(p[1], p[2], 1, lp)
+    i2 = cnt(p[1], p[2], 2, lp)
+    i3 = cnt(p[1], p[2], 3, lp)
+    i4 = cnt(p[1], p[2], 4, lp)
+    i5 = cnt(p[1], p[2], 5, lp)
+    i6 = cnt(p[1], p[2], 6, lp)
+
+#    pt = ntuple(i -> cnt(p[1], p[2], i, lp), lp.ndim)
+    return CartesianIndex{4}(i1,i2,i3,i4,i5,i6)
+end
+
+@inline function point_time(p::NTuple{2,Int64}, lp::SpaceParm{N,M,D}) where {N,M,D}
+    return cnt(p[1], p[2], N, lp)
 end
 
 

src/YM/YM.jl

@@ -66,8 +66,8 @@ struct YMworkspace{T}
                 mm = vector_field(SU3alg{T}, lp)
                 u1 = vector_field(SU3{T},    lp)
             end
-            cs = scalar_field(Complex{T}, lp)
+            cs = scalar_field_point(Complex{T}, lp)
-            rs = scalar_field(T, lp)
+            rs = scalar_field_point(T, lp)
         end
             
         return new{T}(GRP,ALG,T,f1, f2, mm, u1, cs, rs)

src/YM/YMact.jl

@@ -15,7 +15,7 @@ function krnl_impr!(plx, U::AbstractArray{T}, c0, c1, lp::SpaceParm{N,M,D}) wher
 
     Ush = @cuStaticSharedMem(T, (D,2))
     
-    plx[b,r] = zero(plx[b,r])
+    S = zero(eltype(plx))
     for id1 in 1:N-1
         bu1, ru1 = up((b, r), id1, lp)
         Ush[b,1] = U[b,id1,r]
@@ -85,10 +85,13 @@ function krnl_impr!(plx, U::AbstractArray{T}, c0, c1, lp::SpaceParm{N,M,D}) wher
 
             g2 = Ush[b,2]\Ush[b,1]
             
-            plx[b,r] += c0*tr(g2*ga/gb) + c1*( tr(g2*h2/gb) + tr(g2*ga/h3))
+            S += c0*tr(g2*ga/gb) + c1*( tr(g2*h2/gb) + tr(g2*ga/h3))
         end
     end
 
+    I = point_coord((b,r), lp)
+    plx[I] = S
+
     return nothing
 end
 
@@ -98,7 +101,7 @@ function krnl_plaq!(plx, U::AbstractArray{T}, lp::SpaceParm{N,M,D}) where {T,N,M
 
     Ush = @cuStaticSharedMem(T, (D,2))
     
-    plx[b,r] = zero(plx[b,r])
+    S = zero(eltype(plx))
     for id1 in 1:N-1
         bu1, ru1 = up((b, r), id1, lp)
         Ush[b,1] = U[b,id1,r]
@@ -119,10 +122,13 @@ function krnl_plaq!(plx, U::AbstractArray{T}, lp::SpaceParm{N,M,D}) where {T,N,M
                 gt2 = U[bu2,id1,ru2]
             end
             
-            plx[b,r] += tr(Ush[b,1]*gt1 / (Ush[b,2]*gt2))
+            S += tr(Ush[b,1]*gt1 / (Ush[b,2]*gt2))
         end
     end
         
+    I = point_coord((b,r), lp)
+    plx[I] = S
+
     return nothing
 end
 

src/main/times.jl

@@ -39,6 +39,7 @@ println("\n## WILSON ACTION/FLOW TIMES")
 gp = GaugeParm{PREC}(6.0, 1.0, (0.0,0.0), 3)
 println("Gauge  Parameters: ", gp)
 
+
 println("Initial Action: ")
 @time S = gauge_action(U, lp, gp, ymws)