# J05 # The set of nodes in the network set N := 1 2 3 4 5 6 7 8 9; # The set of modular sizes for structures and couplers set W := 4 8 16 20 40 80; # The set of OD pairs and # the number wavelengths required for each o-d pair param: D: r := 1 3 8 1 6 10 1 7 11 2 3 9 2 5 13 2 6 10 3 5 11 3 6 7 4 8 4 5 7 12 6 7 3 6 8 6 7 8 2 7 9 9 8 9 13 ; # The set of available structures set S := 1 2 3 4 5; # The set of available couplers set C := 1 2 3 4 5 6; # The set of routing paths set P := 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17; # The set of pairs of routing paths that intersect set H := (1,2) (4,17) (10,12) (2,14) (7,13) (2,17) (9,14) (4,15) (2,9) (7,9) (13,17) (4,8) (9,11) (4,11) (12,16) (6,15) (3,17) (8,13) (1,13) (5,10) (11,13) (6,10) (2,7) (8,10) (4,16) (10,11) (2,13) (7,12) (2,3) (7,16) (3,13) (9,16) (7,8) (13,16) (4,7) (9,10) (2,16) (9,13) (4,13) (13,14) (8,11) (1,9) (5,7) (10,16) (4,10) (12,13) (6,13) (9,17) (2,12) (7,11) (16,17) (6,8) (2,6) (8,9) (13,15) (4,6) (8,17) (1,17) (7,15) (3,9) (9,15) (1,3) (5,6) (10,15) (2,15) (9,12) (4,12) (12,17) (2,11) (7,10) (14,17) (4,9) (11,15) (6,11) (2,8) (4,5) (8,15) (1,14) (6,7) (2,4) (7,17) (3,14); # Sets of routing paths serving each OD pair set J[1,3] := 1; set J[1,6] := 2; set J[1,7] := 3; set J[2,3] := 4; set J[2,5] := 5; set J[2,6] := 6; set J[3,5] := 7; set J[3,6] := 8; set J[4,8] := 9; set J[5,7] := 10; set J[6,7] := 11 12; set J[6,8] := 13; set J[7,8] := 14; set J[7,9] := 15 16; set J[8,9] := 17; # Sets of routing paths using each structure set K[1] := 4 5 6 7 10; set K[2] := 2 4 6 7 8 9 10 11 13 15 17; set K[3] := 1 2 3 9 13 14 17; set K[4] := 4 6 7 10; set K[5] := 2 4 7 9 10 12 13 16 17; # Sets of routing paths using each coupler set L[1] := 4 6; set L[2] := 4 6 7 10; set L[3] := 2 9 13 17; set L[4] := 4 7 10; set L[5] := 4 7 10; set L[6] := 2 9 13 17; # The structure costs param a: 4 8 16 20 40 80 := 1 28 50 84 112 224 420 2 25 45 75 100 200 375 3 23 41 69 92 184 345 4 27 49 81 108 216 405 5 26 47 78 104 208 390 ; # The coupler costs param f: 4 8 16 20 40 80 := 1 2 3 6 8 16 30 2 9 15 26 35 71 134 3 8 14 23 31 63 119 4 14 24 41 55 111 209 5 13 22 38 51 103 194 6 14 24 41 55 111 209 ;