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1 Sb-lattice -l [I.nsara, N.Dpin, H..kas, and.sndan, J.lloys and Coponds, 7(997, 0-0] by T.Koyaa
2 φ φ i i φ φ φ i= SER ref id ex x H (98.5K = + + ref id ex φ φ φ SER = x { H (98.5K} i= = RT x x φ φ φ φ, i i i φ φ φ i i i= = x x n φ ν φ φ φ ν, =, ( ν = 0 x x = + T + ν φ ν φ ν φ,,, fcc- -l φ φ SER i i i= x H = + + ref φ id φ ex φ (98.5K φ φ SER φ φ φ φ φ xi { i Hi (98.5K} xx, RT xi xi i= i= = + + = x ( H + x ( H + x x + RT( x x + x x SER SER l l l l l, l l = + ( x x + ( x x + ( x x 0 l, l, l, l l, l l, l [fcc-] 0 fcc l, fcc l, fcc l, fcc l, = T = T = T = T ' ( ( ( ( ( ( y y y y = + + ord ref ord id ord ex ord
3 ref ord ( ( ord = yi yj i : j i= j= id ord = RT y y + y y ( ( ( ( i i i i i= i= ex ord ( ( ( ord ( ( ( ord = yi yj yk i,: j k + yi yj yk k:, i j i= j> i k i= j> i k + i= j> i k= l> k y y y y ( ( ( ( i j k l ord i,:, j k l n ord ν ord ( ( ν i,: j k= i,: j k( i j ν = 0 y y n ord ν ord ( ( ν ki :, j = ki :, j( i j ν = 0 y y x = y + y ( ( i i i ( ( x = y = y i i i -l = + + ord ref ord id ord ex ord ( ( ord ( ( ( ord ( ( ( ord = yi yj i : j + yi yj yk i, j: k + yi yj yk k: i, j i= j= i= j> i k i= j> i k + y y y y + RT y i= j> i k= l> k ( ( ( ( ord ( ( ( ( i j k l i,:, j k l i yi + yi yi i= i= = y y + y y + y y + y y ( ( ( ( ( ( ( ( l l l: l l l: l : l : ( + y y y + y + y y y ( + y ( ( ( ( ( ( ( ( l l l, : l l, : l l l: l, : l, + y y y y ( ( ( ( l l l, : l, + RT y y + y y + y y + y y ( ( ( ( ( ( ( ( ( l l ( l l = + ( y y ord 0 ord ord ( ( l, : l l, : l l, : l l = + ( y y ord 0 ord ord ( ( l, : l, : l, : l = + ( y y ord 0 ord ord ( ( l: l, l: l, l: l, l = + ord 0 ord ord ( ( : l, : l, : l, l = ord 0 ord l, : l, l, : l, ( y y []
4 l, l, fcc fcc : l l l, fcc fcc l: l l, 0 0 l, : l l, : l, 0 0 l: l, = T = T = = = = 6 = = : l, l, : l l, = l, : l, = l: l, l, = : l, l, = 0 ( ( ( ( ( ( ( ( ( ( ( ( y y y y y y y y = + + ord ref ord id ord ex ord ref ord ( ( ( ( ord = yi yj yk yl i ::: j k l i= j= k= l= id ord = RT y y + y y + y y + y y ( ( ( ( ( ( ( ( i i i i i i i i i= i= i= i= ex ord ( ( ( ( ( ord ( ( ( ( ( ord = yi yj yk yl y i,::: j k l + yi yj yk yl y k:, i jl :: i= j> i k, l, i= j> i k, l, ( ( ( ( ( ord ( ( ( ( ( ord + yi yj yk yl y kli ::, j : + yi yj yk yl y kli :: :, j i= j> i k,, l i= j> i k,, l + + ( ( ( ( ( ( ord yi yj yk yl yp yq i,:,:: j k l p q i= j> i k= l> k p, q ( ( ( ( ( ( ( ord + yi yj yk yl yp yq yr i,:,: j k l p,: q r + i= j> i k= l> k p= q> p r + i= j> i k= l> k p= q> p r= s> r y y y y y y y ( ( ( ( ( ( ( ( i j k l p q r s y ord i,:,: j k l p,:, q r s dis ord ( ( ord = ( i + ( i, i ( i x y y x
5 ' d ( ( ( ( = ( l + ( + ( l + ( yl y yl y = y y + y y + y y + y y ord ( ( ( ( ( ( ( ( l l l: l l l: l : l : (, :, : ( :, :, + y y y + y + y y y + y ( ( ( ( ( ( ( ( l l l l l l l l l l ( ( ( ( ( ( ( ( ( ( ( ( ( ( + yl y yl y l, : l, + RT yl yl + y y + yl yl + y y = y y + y y + y y + y y ( ( ( ( ( ( ( ( l l l: l l l: l : l : ( ( (0 (0 ( ( (0 (0 + y ly ( yl ll, : + y l, : + yl y ( yl ll :, + y l :, + y y y y ( ( ( ( 0 l l l, : l, ( + y y ( y y ( y + y + y y ( y y y + y ( ( ( ( ( ( ( ( ( ( ( ( l l l l, : l l, : l l l l: l, : l, + RT y y + y y + y y + y y ( ( ( ( ( ( ( ( ( l l ( l l y y y ( l ( ( l ( ( ( = yl l: l + y l: + RT( yl + ( ( ( ( ( + y ( yl y ( yl + y y + y + y y + y y y ( ( 0 ( 0 ( ( 0 ( ( ( 0 l l, : l l, : l l: l, l l, : l, ( ( ( = yl : l + y : + RT( y + ( ( ( ( ( + yl ( yl y ( yl + y + y y ( y y ( ( ( ( ( l, : l l, : l l l: l, + y y + y + y y + y y y ( ( 0 ( 0 ( ( 0 ( ( ( 0 l l l, : l l, : l : l, l l l, : l, ( ( ( = yl l: l + y : l + RT( yl + + y + y y ( y y ( ( ( ( ( l, : l l, : l l : l, ( (0 ( (0 (0 ( ( (0 + yl y l, : l + y ( yl l: l, + y : l, + yl y y l, : l, ( ( ( ( + yl y ( yl y ( ( ( ( ( (, : ( ll+ y yl y yl ll :, + y l :,
6 y ( ( ( ( = yl l: + y : + RT( y + ( (0 ( (0 (0 ( ( (0 + yl y l, : + yl ( yl l: l, + y : l, + yl y yl l, : l, ( ( ( ( + yl y ( yl y ( ( ( ( ( (, : ( l+ yl yl y yl ll :, + y l :, = y + y, 0 = +, = = y + y, 0 = +, = x = y + y, 0 = +, = ( ( ( x = y + y, 0= +, = ( ( ( ( ( ( l l l ( ( ( ( ( ( l l l ( ( ( ( ( ( l l l l l l l y ( l ( ( ( y = y ( ( l ( ( yl = xl yl y = y = x + y ( ( ( l l l y ( l y ( l d ( ( ( ( = ( l + ( + ( l + ( yl y yl y d y y ( ( ( l = ( + + ( ( ( ( ( + ( ( l l l l yl y l = 0 ( + ( + ( ( = yl y yl y ( ( = ( yl y yl y ( 5
7 ( ( = ( ( yl y yl y ( ( ( yl l: l + y : l + RT( yl + + y y + y ( y + y + y y y ( ( ( ( ( ( ( ( ( + y y ( y y, : + y ( y y y :, + y :, ( ( ( yl l: + y : + RT( y + ( (0 ( (0 (0 ( ( (0 + y y + y ( y + y + y y y ( ( ( ( ( ( ( ( ( + yl y ( yl y l, : + yl ( yl y yl l: l, + y ( ( ( yl l: l + y l: + RT( yl + ( ( 0 ( 0 ( ( 0 ( ( ( 0 = + y ( y + y + y y + y y y ( ( ( ( ( ( ( ( ( + y ( yl y ( yl l, : l + y + y y ( y y ( ( ( yl : l + y : + RT( y + ( ( 0 ( 0 ( ( 0 ( ( ( 0 + yl ( yl l, : l + y l, : + yl y : l, + y y y ( ( ( ( ( ( ( ( ( + y ( y y ( y + y + y y ( y y ( ( 0 ( ( 0 ( 0 ( ( ( 0 l l, : l l l: l, : l, l l, : l, ( l l l l l l l l l l l, : l l l: l, : l, l l l, : l, ( : l, l l, : l l, : l l: l, l l, : l, l, : l l l: l, l l l, : l, l l l l, : l l, : l l : l, - y ( j = x i i 6
8 xll: l + x : l + RT( xl + + x x + x x + x + x x x + x x ( x x + x ( x x x + x xll: + x : + RT( x x x + x ( x + x + x x x xl x ( xl x l, : xl ( xl x xl l: l, + x xll: l + xl: + RT( xl = + x ( x + x + x x + x x x + x ( xl x ( xl l, : l + x l, : + x x ( x x xl: l + x : + RT( x x ( x + x + x x + x x x + xl ( xl x ( xl l, : + x + x x ( x x (, : ( :, :, l l, : l l l: l, : l, l l, : l, l l l l l l l l l l l, : l l l: l, : l, l l l, : l, + + ( : l, l l, : l l, : l l: l, l l, : l, l l l: l, l l l, : l l, : l : l, l l l, : l, l l, : l l : l, xll: l + x : l + x x + x ( x + x + x x x + xl x ( xl x l, : l + x ( xl x ( xl l: l, + x : l, l l, : l l l: l, : l, l : l, l l, : l, xll: + x : + x x + x ( x + x + x x x + xl x ( xl x l, : + xl ( xl x ( xl l: l, + x : l, l l, : l l: l, l: l, : l, l l l, : l, xll: l + xl: = + x ( x + x + x x + x x x + x ( xl x ( xl l, : l + x l, : + xl x ( xl x l: l, l l, : l l, : l l, : l l: l, l l, : l, xl : l + x : + x ( x + x + x x + x x x + xl ( xl x ( xl l, : l + x l, : + xl x ( xl x : l, l l, : l l, : l l, : l : l, l l l, : l, 7
9 0 0 xl ( l: l l: l: l, + x ( : l + : l, : xl x ( l, : l + l: l, : l, l, : + l: l, : l, 0 + xl x ( x xl l, : l, + xl x ( xl x ( l, : l l, : + x ( x x x + x x ( x x x + x ( :, :, ( :, :, l l l l l l l l l l l 0 xl ( l: l : l 0 l, : l + x ( l: + l, : : xl x ( l, : l l, : + l: l, + l, : l l, : : l, 0 = + xl x ( x xl l, : l, + x ( xl x xl l, : l + x x ( x x x + x + xl x ( xl x ( l: l, : l, ( l, : l l ( l l, : l l, : 0 0 xl ( l: l l: l: l, + x ( : l + : l, : xl x ( l, : l l, : + l: l, : l, + xl x ( x xl l, : l, + xl x ( xl x ( l, : l l, : + ( xl x x x xl xl ( xl l: l, + x : l, 0 0 xl ( l: l : l l, : l + x ( l: + l, : : 0 0 = + xl x ( l: l, : l, + ll, : l, : + xlx( x xl ll, :, + ( xl x x x xl xl ( xl l, : l + x l, : + xl x ( xl x ( l: l, : l, x ( + x ( l l: l l: l: l, : l : l, : x ( x ( l l: l : l l, : l l: l, : : + x x ( ( 0 + x x x x 0 0 l l, : l l, : l: l, : l, l l l, : l, x x ( + x x ( x x l l: l, : l, l, : l l, : l l l, : l, + x x ( x x ( + ( x x x x x x (x + x l l l, : l l, : l l l l l: l, : l, ( x x x x x x ( x + x x x ( x x ( = 0 l l l l l, : l l, : l l l: l, : l, x ( ( x + l l: : l l: l l: l, l, : l : l l: : : l, l, : + x x ( l l, : l l, : l: l, : l, + x x ( x x ( + 0 l l l, : l l: l, l, : : l, l, : l, + ( x x x x { x ( + x ( } = 0 l l l l: l, l, : l : l, l, : 8
10 + = l: : l l: l l: l, l, : l + = : l l: : : l, l, : = l, : l l, : l: l, : l, l, : l 0 l: l, l, : : l, l, : l, = 0 l: l, l, : l = 0 : l, l, : + = 0 = = 0 l: l : = l: = : l = + = 0 l: l, l: l, = : l, l, : l = = : l, l, : = l, : l l, : : l, + 0 l, : l l: l, l, : : l, l, : l, = 0 l, : l = 0 5 l, : = : l, = 0 0 : l, = + 0 l, : l = + + = + + = + = + + = l, : : l, 9
11 = l, : l = l, : 5 = ( + = ( = ( 5 0 l, : l, l, : l l: l, l, : : l, = = 0 l: l : = l: = : l = + + = = = = 0 l, : l 0 l, : 0 l: l, 0 : l, l: l, = : l, 5 = ( 0 l, : l, 5 = = = l: : l =, = l, : l l, : l: l, : l, 0
12 l: l : l: : l 0 l, : l 0 l, : 0 l: l, 0 : l, l: l, = = 0 = = = + + = + + = + w = + + = + + = + w = = + = w + = w = = : l, 5 = ( 0 l, : l, 5
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