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@ -65,16 +65,38 @@ module mode_da
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subroutine cga_da
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subroutine cga_da
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integer :: i, j, k, l, ibasis, nei
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integer :: i, j, k, l, ibasis, nei, close_neighbors(2,4,6), far_neighbor(4,6), minindex, minindices(2), linevec(3)
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integer :: face_types(ele_num*6), face_ele(6*ele_num)
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integer :: face_types(ele_num*6), face_ele(6*ele_num), diff_pair(2,6)
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real(kind = dp) :: face_centroids(3, ele_num*6), r(3), rc, vnode(3, max_basisnum, 4), vnorm(max_basisnum, 4), &
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real(kind = dp) :: face_centroids(3, ele_num*6), r(3), rc, vnode(3, max_basisnum, 4), vnorm(max_basisnum, 4), &
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max_node_dist, ndiff, rmax(3), rmin(3), rnorm
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max_node_dist, ndiff, rmax(3), rmin(3), rnorm, v1(3), v2(3), v1norm, v2norm, theta1, theta2, &
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diff_mag(6)
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logical :: is_edge
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!Initialize variables
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!Initialize variables
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l = 0
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l = 0
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max_node_dist = 0
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max_node_dist = 0
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!Now save the close and far neighbors of the nodes. This is done to attempt to figure out the character of the dislocation
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!by comparing how the burgers vector is distributed over the face.
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do j = 1, 6
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close_neighbors(1, 1, j) = cubic_faces(4, j)
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close_neighbors(2, 1, j) = cubic_faces(2, j)
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far_neighbor(1,j) = cubic_faces(3,j)
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close_neighbors(1, 2, j) = cubic_faces(1, j)
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close_neighbors(2, 2, j) = cubic_faces(3, j)
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far_neighbor(2,j) = cubic_faces(4,j)
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close_neighbors(1, 3, j) = cubic_faces(2, j)
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close_neighbors(2, 3, j) = cubic_faces(4, j)
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far_neighbor(3,j) = cubic_faces(1,j)
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close_neighbors(1, 4, j) = cubic_faces(3, j)
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close_neighbors(2, 4, j) = cubic_faces(1, j)
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far_neighbor(4,j) = cubic_faces(2,j)
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end do
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!First calculate all of the face centroids
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!First calculate all of the face centroids
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do i = 1, ele_num
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do i = 1, ele_num
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do j = 1, 6
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do j = 1, 6
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@ -143,13 +165,42 @@ module mode_da
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!Now calculate the difference between the largest norm and the smallest norm, if it's larger than 0.5 then mark it
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!Now calculate the difference between the largest norm and the smallest norm, if it's larger than 0.5 then mark it
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!as slipped. This value probably can be converted to a variable value that depends on the current lattice parameter
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!as slipped. This value probably can be converted to a variable value that depends on the current lattice parameter
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!I think 0.5 works ok though.
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!I think 0.5 works ok though.
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if (any(vnorm > 0.5_dp)) then
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if (any(vnorm > 1_dp)) then
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print *, "Element number ", face_ele(i), " is dislocated along face ", face_types(i), &
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print *, "Element number ", face_ele(i), " is dislocated along face ", face_types(i), &
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" with neighbor ", face_ele(nei), " with max displacement of ", maxval(vnorm)
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" with neighbor ", face_ele(nei), " with max displacement of ", maxval(vnorm)
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l=0
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do j = 1, 4
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do j = 1, 4
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is_slipped(:, cubic_faces(j,face_types(i)), face_ele(i)) = 1
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is_slipped(:, cubic_faces(j,face_types(i)), face_ele(i)) = 1
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print *, j, vnode(:,1,j)
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!This portion of the code is used to determine what the character of the dislocation most likely is
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!effectively how this works is we look for the two nodes with the most similar burgers vector.
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!The vector between these two nodes is close to the line direction and as a result we can probably estimate
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!if it's close to edge, screw, or if it's pretty fairly mixed.
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do k = j+1, 4
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l=l+1
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diff_mag(l) = norm2(vnode(:, 1, j)-vnode(:,1,k))
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diff_pair(1,l)=cubic_faces(j, face_types(i))
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diff_pair(2,l)=cubic_faces(k, face_types(i))
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end do
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end do
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end do
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minindex = minloc(diff_mag,1)
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!Now figure out if the min differnce between nodes is associated with a 112 direction
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is_edge = .false.
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do j = 1,6
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if((diff_pair(1,minindex) == oneonetwopairs(1,j)).and.(diff_pair(2,minindex)==oneonetwopairs(2,j))) then
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is_edge=.true.
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else if((diff_pair(2,minindex)==oneonetwopairs(1,j)).and.(diff_pair(1,minindex)==oneonetwopairs(2,j)))then
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is_edge=.true.
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end if
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end do
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if(is_edge) then
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print *, 'Dislocation has primarily edge character'
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else
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print *, 'Dislocation has primarily screw character'
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end if
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end if
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end if
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end if
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end if
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end do
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end do
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