19小区拓扑图

19小区 网络拓扑 假设六边形的边长为1 ENB1(0, 0) ENB2(3, 0) ENB3(1.5, 1.5*sqrt(3)) ENB4(-1.5, 1.5*sqrt(3)) ENB5(-3, 0) ENB6(-1.5, -1.5*sqrt(3)) ENB7(1.5, -1.5*sqrt(3)) ENB8(4.5, -1.5*sqrt(3)) ENB9(6, 0) ENB10(4.5, 1.5*sqrt(3)) ENB11(3, 3*sqrt(3)) ENB12(0, 3*sqrt(3)) ENB13(-3, 3*sqrt(3)) ENB14(-4.5, 1.5*sqrt(3)) ENB15(-6, 0) ENB16(-4.5, -1.5*sqrt(3)) ENB17(-3, -3*sqrt(3)) ENB18(0, -3*sqrt(3)) ENB19(3, -3*sqrt(3)) 每个Sector中心的坐标： Sector_1 = ( ENB.x-1，ENB.y) Sector_2 = (ENB.x+0.5，ENB.y-0.5*sqrt(3)) Sector_3 = (ENB.x+0.5，ENB.y+0.5*sqrt(3)) Wrap Around Wrap_map[19][19]= { {{0, 0}, {3, 0}, {1.5, 1.5*sqrt(3)}, {-1.5, 1.5*sqrt(3)}, {-3, 0}, {-1.5, -1.5*sqrt(3)}, {1.5, -1.5*sqrt(3)}, {4.5, -1.5*sqrt(3)}, {6,0}, {4.5, 1.5*sqrt(3)}, {3, 3*sqrt(3)}, {0, 3*sqrt(3)}, {-3, 3*sqrt(3)}, {-4.5, 1.5*sqrt(3)}, {-6, 0}, {-4.5, -1.5*sqrt(3)}, {-3, -3*sqrt(3)}, {0, -3*sqrt(3)}, {3, -3*sqrt(3)} }, // [1] {{0, 0}, {3, 0}, {1.5, 1.5*sqrt(3)}, {-1.5, 1.5*sqrt(3)}, {-3, 0}, {-1.5, -1.5*sqrt(3)}, {1.5, -1.5*sqrt(3)}, {4.5, -1.5*sqrt(3)}, {6,0}, {4.5, 1.5*sqrt(3)}, {3, 3*sqrt(3)}, {0, 3*sqrt(3)}, {7.5, -1.5*sqrt(3)}, {6, -3*sqrt(3)}, {6, 3*sqrt(3)}, {7.5, 1.5*sqrt(3) }, {9, 0}, {0, -3*sqrt(3)},{3, -3*sqrt(3)} }, // [2] wrap 13 14 15 16 17 {{0, 0}, {3, 0}, {1.5, 1.5*sqrt(3)}, {-1.5, 1.5*sqrt(3)}, {-3, 0}, {-1.5, -1.5*sqrt(3)}, {1.5, -1.5*sqrt(3)}, {4.5, -1.5*sqrt(3)}, {6,0}, {4.5, 1.5*sqrt(3)}, {3, 3*sqrt(3)}, {0, 3*sqrt(3)}, {-3, 3*sqrt(3)}, {-4.5, 1.5*sqrt(3)}, {6, 3*sqrt(3)}, {7.5, 1.5*sqrt(3)}, {-1.5,4.5*sqrt(3)}, {1.5, 4.5*sqrt(3)}, {4.5, 4.5*sqrt(3)} }, // [3] wrap 15 16 17 18 19 {{0, 0}, {3, 0}, {1.5, 1.5*sqrt(3)}, {-1.5, 1.5*sqrt(3)}, {-3, 0}, {-1.5, -1.5*sqrt(3)}, {1.5, -1.5*sqrt(3)}, {-6, 3*sqrt(3)}, {-4.5, 4.5*sqrt(3)}, {4.5, 1.5*sqrt(3)}, {3, 3*sqrt(3)}, {0, 3*sqrt(3)}, {-3, 3*sqrt(3)}, {-4.5, 1.5*sqrt(3)}, {-6, 0}, {-4.5,-1.5*sqrt(3)}, {-1.5, 4.5*sqrt(3)}, {1.5, 4.5*sqrt(3)}, {-7.5, 1.5*sqrt(3)}}, // [4] wrap 8 9 17 18 19 {{0, 0}, {3, 0}, {1.5, 1.5*sqrt(3)}, {-1.5, 1.5*sqrt(3)}, {-3, 0}, {-1.5, -1.5*sqrt(3)}, {1.5, -1.5*sqrt(3)}, {-6, 3*sqrt(3)}, {-6, -3*sqrt(3)}, {-7.5,-1.5*sqrt(3)}, {-9, 0}, {0, 3*sqrt(3)}, {-3, 3*sqrt(3)}, {-4.5, 1.5*sqrt(3)}, {-6, 0}, {-4.5, -1.5*sqrt(3)}, {-3, -3*sqrt(3)}, {0, -3*sqrt(3)}, {-7.5,1.5*sqrt(3)}},//[5] wrap 8, 9, 10, 11, 19 {{0, 0}, {3, 0}, {1.5, 1.5*sqrt(3)}, {-1.5, 1.5*sqrt(3)}, {-3, 0}, {-1.5, -1.5*sqrt(3)}, {1.5, -1.5*sqrt(3)}, {4.5, -1.5*sqrt(3)}, {-6, -3*sqrt(3)}, {-7.5, -1.5*sqrt(3)}, {1.5, -4.5*sqrt(3)}, {-1.5, -4.5*sqrt(3)}, {-4.5, -4.5*sqrt(3)}, {-4.5, 1.5*sqrt(3)}, {-6, 0}, {-4.5, -1.5*sqrt(3)}, {-3, -3*sqrt(3)}, {0, -3*sqrt(3)}, {3, -3*sqrt(3)} },//[6] wrap 9, 10, 11, 12, 13 {{0, 0}, {3, 0}, {1.5, 1.5*sqrt(3)}, {-1.5, 1.5*sqrt(3)}, {-3, 0}, {-1.5, -1.5*sqrt(3)}, {1.5, -1.5*sqrt(3)}, {4.5, 1.5*sqrt(3)}, {6, 0}, {4.5, 1.5*sqrt(3)}, {1.5, -4.5*sqrt(3)}, {-1.5, -4.5*sqrt(3)}, {7.5, -1.5*sqrt(3)}, {6, -3*sqrt(3)}, {4.5, -4.5*sqrt(3)}, {-4.5, -1.5*sqrt(3)}, {-3, -3*sqrt(3)}, {0, -3*sqrt(3)}, {3, -3*sqrt(3)}}, // [7] wrap 11, 12, 13, 14, 15 {{0,0}, {3,0}, {1.5, 1.5*sqrt(3)}, {9, -3*sqrt(3)}, {7.5, -4.5*sqrt(3)}, {-1.5,-1.5*sqrt(3)}, {1.5, -1.5*sqrt(3)}, {4.5, -1.5*sqrt(3)}, {6,0}, {4.5, 1.5*sqrt(3)}, {1.5,-4.5*sqrt(3)}, {10.5, -1.5*sqrt(3)}, {7.5, -1.5*sqrt(3)}, {6, -3*sqrt(3)}, {4.5, -4.5*sqrt(3)}, {7.5, 1.5*sqrt(3)}, {9, 0}, {0, -3*sqrt(3)}, {3, -3*sqrt(3)}}, // [8] wrap 4, 5, 11, 12, 13, 14, 15, 16, 17 {{0,0}, {3,0}, {1.5, 1.5*sqrt(3)}, {9, -3*sqrt(3)}, {9, 3*sqrt(3)}, {10.5, 1.5*sqrt(3)}, {1.5, -1.5*sqrt(3)}, {4.5, -1.5*sqrt(3)}, {6,0}, {4.5, 1.5*sqrt(3)}, {3,3*sqrt(3)}, {10.5, -1.5*sqrt(3)}, {7.5, -1.5*sqrt(3)}, {6, -3*sqrt(3)}, {6, 3*sqrt(3)}, {7.5, 1.5*sqrt(3)}, {9, 0}, {12, 0}, {3, -3*sqrt(3)} }, // [9] wrap 4, 5, 6, 12, 13, 14, 15,16, 17,18 {{0,0}, {3,0}, {1.5,1.5*sqrt(3)}, {-1.5,1.5*sqrt(3)}, {9, 3*sqrt(3)}, {10.5, 1.5*sqrt(3)}, {1.5, -1.5*sqrt(3)}, {4.5, -1.5*sqrt(3)}, {6,0}, {4.5, 1.5*sqrt(3)}, {3, 3*sqrt(3)}, {0, 3*sqrt(3)}, {7.5, -1.5*sqrt(3)}, {7.5, 4.5*sqrt(3)}, {6, 3*sqrt(3)}, {7.5, 1.5*sqrt(3)}, {9, 0}, {1.5, 4.5*sqrt(3)}, {4.5, 4.5*sqrt(3)}}, // [10] wrap 5, 6, 13, 14, 15, 16, 17, 18, 19 {{0,0}, {3,0}, {1.5,1.5*sqrt(3)}, {-1.5,1.5*sqrt(3)}, {9, 3*sqrt(3)}, {0, 6*sqrt(3)}, {3, 6*sqrt(3)}, {6, 6*sqrt(3)}, {6, 0}, {4.5, 1.5*sqrt(3)}, {3, 3*sqrt(3)}, {0, 3*sqrt(3)}, {-3, 3*sqrt(3)}, {7.5, 4.5*sqrt(3)}, {6,3*sqrt(3)}, {7.5, 1.5*sqrt(3)}, {-1.5, 4.5*sqrt(3)}, {1.5, 4.5*sqrt(3)}, {4.5, 4.5*sqrt(3)}}, // [11] wrap 5, 6, 7, 8, 14, 15, 16, 17, 18,19 {{0,0}, {3,0}, {1.5,1.5*sqrt(3)}, {-1.5,1.5*sqrt(3)}, {-3,0}, {0, 6*sqrt(3)}, {3, 6*sqrt(3)}, {-6, 3*sqrt(3)}, {-4.5, 4.5*sqrt(3)}, {4.5, 1.5*sqrt(3)}, {3, 3*sqrt(3)}, {0, 3*sqrt(3)}, {-3, 3*sqrt(3)}, {-4.5, 1.5*sqrt(3)}, {6, 3*sqrt(3)}, {-3, 6*sqrt(3)}, {-1.5, 4.5*sqrt(3)}, {1.5, 4.5*sqrt(3)}, {4.5, 4.5*sqrt(3)} },// [12] wrap 6, 7, 8, 9, 15, 16, 17, 18, 19 {{0,0}, {-7.5,4.5*sqrt(3)}, {1.5,1.5*sqrt(3)}, {-1.5,1.5*sqrt(3)}, {-3,0}, {0, 6*sqrt(3)}, {-9, 3*sqrt(3)}, {-6,3*sqrt(3)}, {-4.5, 4.5*sqrt(3)}, {-6, 6*sqrt(3)}, {3,3*sqrt(3)}, {0,3*sqrt(3)}, {-3,3*sqrt(3)}, {-4.5, 1.5*sqrt(3)}, {-6,0}, {-3, 6*sqrt(3)}, {-1.5, 4.5*sqrt(3)}, {1.5, 4.5*sqrt(3)}, {-7.5, 1.5*sqrt(3)}},// [13] wrap 2, 6, 7, 8, 9, 10, 16, 17, 18, 19 {{0,0}, {-7.5,4.5*sqrt(3)}, {1.5,1.5*sqrt(3)}, {-1.5,1.5*sqrt(3)}, {-3,0}, {-1.5,-1.5*sqrt(3)}, {-9, 3*sqrt(3)}, {-6,3*sqrt(3)}, {-4.5, 4.5*sqrt(3)}, {-7.5,-1.5*sqrt(3)}, {-9,0}, {0, 3*sqrt(3)}, {-3, 3*sqrt(3)}, {-4.5,1.5*sqrt(3)}, {-6,0}, {-4.5,-1.5*sqrt(3)}, {-1.5, 4.5*sqrt(3)}, {-10.5, 1.5*sqrt(3)}, {-7.5, 1.5*sqrt(3)}}, // [14] wrap 2, 7, 8, 9, 10, 11, 17, 18, 19 {{0,0}, {-9,-3*sqrt(3)}, {-10.5,-1.5*sqrt(3)}, {-1.5,1.5*sqrt(3)}, {-3,0}, {-1.5,-1.5*sqrt(3)}, {-9, 3* sqrt(3)}, {-6,3*sqrt(3)}, {-6,-3*sqrt(3)}, {-7.5,-1.5*sqrt(3)}, {-9,0}, {-12,0}, {-3, 3*sqrt(3)}, {-4.5,1.5*sqrt(3)}, {-6,0}, {-4.5,-1.5*sqrt(3)}, {-3,-3*sqrt(3)}, {-10.5, 1.5*sqrt(3)}, {-7.5, 1.5*sqrt(3)}}, // [15] wrap 2, 3, 7, 8, 9, 10, 11, 12, 18, 19 {{0,0}, {-9,-3*sqrt(3)}, {-10.5,-1.5*sqrt(3)}, {-1.5,1.5*sqrt(3)}, {-3,0}, {-1.5,-1.5*sqrt(3)}, {1.5,-1.5*sqrt(3)}, {-7.5,-4.5*sqrt(3)}, {-6,-3*sqrt(3)}, {-7.5,-1.5*sqrt(3)}, {-9,0}, {-1.5,-4.5*sqrt(3)}, {-4.5,-4.5*sqrt(3)}, {-4.5,1.5*sqrt(3)}, {-6,0}, {-4.5,-1.5*sqrt(3)}, {-3,-3*sqrt(3)}, {0,-3*sqrt(3)}, {-7.5, 1.5*sqrt(3)} }, // [16] wrap 2, 3, 8, 9, 10, 11, 12, 13, 19 {{0,0}, {-9,-3*sqrt(3)}, {0,-6*sqrt(3)}, {-3,-6*sqrt(3)}, {-3,0}, {-1.5,-1.5*sqrt(3)}, {1.5,-1.5*sqrt(3)}, {-7.5,-4.5*sqrt(3)}, {-6,-3*sqrt(3)}, {-7.5,-1.5*sqrt(3)}, {1.5,-4.5*sqrt(3)}, {-1.5,-4.5*sqrt(3)}, {-4.5, -4.5*sqrt(3)}, {-6, -6*sqrt(3)}, {-6,0}, {-4.5,-1.5*sqrt(3)}, {-3,-3*sqrt(3)}, {0,-3*sqrt(3)}, {3,-3*sqrt(3)}},// [17] wrap 2, 3, 4, 8, 9, 10, 11, 12, 13, 14 {{0, 0}, {3, 0}, {0, -6*sqrt(3)}, {-3, -6*sqrt(3)}, {-3, 0}, {-1.5, -1.5*sqrt(3) }, {1.5, -1.5*sqrt(3) }, {4.5, -1.5*sqrt(3) }, {-6, -3*sqrt(3)}, {3,-6*sqrt(3)}, {1.5,-4.5*sqrt(3) }, {-1.5,-4.5*sqrt(3) }, {-4.5,-4.5*sqrt(3)}, {6,-3*sqrt(3)}, {4.5,-4.5*sqrt(3)}, {-4.5,-1.5*sqrt(3)}, {-3,-3*sqrt(3)}, {0,-3*sqrt(3)}, {3,-3*sqrt(3)} }, // [18] wrap 3, 4, 9, 10,11, 12,13, 14, 15 {{0, 0}, {3, 0}, {0, -6*sqrt(3)}, {9, -3*sqrt(3)}, {7.5, -4.5*sqrt(3) }, {-1.5, -1.5*sqrt(3) }, {1.5, -1.5*sqrt(3) }, {4.5, -1.5*sqrt(3) }, {-6, -3*sqrt(3)}, {3, -6*sqrt(3)}, {1.5, -4.5*sqrt(3) }, {-1.5, -4.5*sqrt(3) }, {7.5, -1.5*sqrt(3) }, {6, -3*sqrt(3)}, {4.5, -4.5*sqrt(3) }, {6, -6*sqrt(3)}, {-3, -3*sqrt(3)}, {0, -3*sqrt(3)}, {3, -3*sqrt(3)}} // [19] wrap 3, 4, 5, 9, 10, 11, 12, 13, 14, 15, 16 }; _1320818653.vsd 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49 50 51 52 53 54 55 56 57 1 2 3 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 43 44 45 40 41 42 37 38 39 34 35 36 31 32 33 28 29 30 4 5 6 46 47 48 49 50 51 52 53 54 55 56 57 1 2 3 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 43 44 45 40 41 42 37 38 39 34 35 36 31 32 33 28 29 30 4 5 6 46 47 48 49 50 51 52 53 54 55 56 57 1 2 3 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 43 44 45 40 41 42 37 38 39 34 35 36 31 32 33 28 29 30 4 5 6 46 47 48 49 50 51 52 53 54 55 56 57 1 2 3 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 43 44 45 40 41 42 37 38 39 34 35 36 31 32 33 28 29 30 4 5 6 46 47 48 49 50 51 52 53 54 55 56 57 1 2 3 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 43 44 45 40 41 42 37 38 39 34 35 36 31 32 33 28 29 30 4 5 6 46 47 48 49 50 51 52 53 54 55 56 57 1 2 3 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 43 44 45 40 41 42 37 38 39 34 35 36 31 32 33 28 29 30 4 5 6 46 47 48 49 50 51 52 53 54 55 56 57