mptensor v0.4.0
Parallel Library for Tensor Network Methods
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index_constructor.hpp
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1
2#ifndef _INDEX_CONSTRUCTOR_HPP_
3#define _INDEX_CONSTRUCTOR_HPP_
4
11Index(size_t j0) : idx(1) { idx[0] = j0; };
12Index(size_t j0, size_t j1) : idx(2) {
13 idx[0] = j0;
14 idx[1] = j1;
15};
16Index(size_t j0, size_t j1, size_t j2) : idx(3) {
17 idx[0] = j0;
18 idx[1] = j1;
19 idx[2] = j2;
20};
21
23Index(size_t j0, size_t j1, size_t j2, size_t j3) : idx(4) {
24 idx[0] = j0;
25 idx[1] = j1;
26 idx[2] = j2;
27 idx[3] = j3;
28};
29Index(size_t j0, size_t j1, size_t j2, size_t j3, size_t j4) : idx(5) {
30 idx[0] = j0;
31 idx[1] = j1;
32 idx[2] = j2;
33 idx[3] = j3;
34 idx[4] = j4;
35};
36Index(size_t j0, size_t j1, size_t j2, size_t j3, size_t j4, size_t j5)
37 : idx(6) {
38 idx[0] = j0;
39 idx[1] = j1;
40 idx[2] = j2;
41 idx[3] = j3;
42 idx[4] = j4;
43 idx[5] = j5;
44};
45Index(size_t j0, size_t j1, size_t j2, size_t j3, size_t j4, size_t j5,
46 size_t j6)
47 : idx(7) {
48 idx[0] = j0;
49 idx[1] = j1;
50 idx[2] = j2;
51 idx[3] = j3;
52 idx[4] = j4;
53 idx[5] = j5;
54 idx[6] = j6;
55};
56Index(size_t j0, size_t j1, size_t j2, size_t j3, size_t j4, size_t j5,
57 size_t j6, size_t j7)
58 : idx(8) {
59 idx[0] = j0;
60 idx[1] = j1;
61 idx[2] = j2;
62 idx[3] = j3;
63 idx[4] = j4;
64 idx[5] = j5;
65 idx[6] = j6;
66 idx[7] = j7;
67};
68Index(size_t j0, size_t j1, size_t j2, size_t j3, size_t j4, size_t j5,
69 size_t j6, size_t j7, size_t j8)
70 : idx(9) {
71 idx[0] = j0;
72 idx[1] = j1;
73 idx[2] = j2;
74 idx[3] = j3;
75 idx[4] = j4;
76 idx[5] = j5;
77 idx[6] = j6;
78 idx[7] = j7;
79 idx[8] = j8;
80};
81Index(size_t j0, size_t j1, size_t j2, size_t j3, size_t j4, size_t j5,
82 size_t j6, size_t j7, size_t j8, size_t j9)
83 : idx(10) {
84 idx[0] = j0;
85 idx[1] = j1;
86 idx[2] = j2;
87 idx[3] = j3;
88 idx[4] = j4;
89 idx[5] = j5;
90 idx[6] = j6;
91 idx[7] = j7;
92 idx[8] = j8;
93 idx[9] = j9;
94};
95Index(size_t j0, size_t j1, size_t j2, size_t j3, size_t j4, size_t j5,
96 size_t j6, size_t j7, size_t j8, size_t j9, size_t j10)
97 : idx(11) {
98 idx[0] = j0;
99 idx[1] = j1;
100 idx[2] = j2;
101 idx[3] = j3;
102 idx[4] = j4;
103 idx[5] = j5;
104 idx[6] = j6;
105 idx[7] = j7;
106 idx[8] = j8;
107 idx[9] = j9;
108 idx[10] = j10;
109};
110Index(size_t j0, size_t j1, size_t j2, size_t j3, size_t j4, size_t j5,
111 size_t j6, size_t j7, size_t j8, size_t j9, size_t j10, size_t j11)
112 : idx(12) {
113 idx[0] = j0;
114 idx[1] = j1;
115 idx[2] = j2;
116 idx[3] = j3;
117 idx[4] = j4;
118 idx[5] = j5;
119 idx[6] = j6;
120 idx[7] = j7;
121 idx[8] = j8;
122 idx[9] = j9;
123 idx[10] = j10;
124 idx[11] = j11;
125};
126Index(size_t j0, size_t j1, size_t j2, size_t j3, size_t j4, size_t j5,
127 size_t j6, size_t j7, size_t j8, size_t j9, size_t j10, size_t j11,
128 size_t j12)
129 : idx(13) {
130 idx[0] = j0;
131 idx[1] = j1;
132 idx[2] = j2;
133 idx[3] = j3;
134 idx[4] = j4;
135 idx[5] = j5;
136 idx[6] = j6;
137 idx[7] = j7;
138 idx[8] = j8;
139 idx[9] = j9;
140 idx[10] = j10;
141 idx[11] = j11;
142 idx[12] = j12;
143};
144Index(size_t j0, size_t j1, size_t j2, size_t j3, size_t j4, size_t j5,
145 size_t j6, size_t j7, size_t j8, size_t j9, size_t j10, size_t j11,
146 size_t j12, size_t j13)
147 : idx(14) {
148 idx[0] = j0;
149 idx[1] = j1;
150 idx[2] = j2;
151 idx[3] = j3;
152 idx[4] = j4;
153 idx[5] = j5;
154 idx[6] = j6;
155 idx[7] = j7;
156 idx[8] = j8;
157 idx[9] = j9;
158 idx[10] = j10;
159 idx[11] = j11;
160 idx[12] = j12;
161 idx[13] = j13;
162};
163Index(size_t j0, size_t j1, size_t j2, size_t j3, size_t j4, size_t j5,
164 size_t j6, size_t j7, size_t j8, size_t j9, size_t j10, size_t j11,
165 size_t j12, size_t j13, size_t j14)
166 : idx(15) {
167 idx[0] = j0;
168 idx[1] = j1;
169 idx[2] = j2;
170 idx[3] = j3;
171 idx[4] = j4;
172 idx[5] = j5;
173 idx[6] = j6;
174 idx[7] = j7;
175 idx[8] = j8;
176 idx[9] = j9;
177 idx[10] = j10;
178 idx[11] = j11;
179 idx[12] = j12;
180 idx[13] = j13;
181 idx[14] = j14;
182};
183Index(size_t j0, size_t j1, size_t j2, size_t j3, size_t j4, size_t j5,
184 size_t j6, size_t j7, size_t j8, size_t j9, size_t j10, size_t j11,
185 size_t j12, size_t j13, size_t j14, size_t j15)
186 : idx(16) {
187 idx[0] = j0;
188 idx[1] = j1;
189 idx[2] = j2;
190 idx[3] = j3;
191 idx[4] = j4;
192 idx[5] = j5;
193 idx[6] = j6;
194 idx[7] = j7;
195 idx[8] = j8;
196 idx[9] = j9;
197 idx[10] = j10;
198 idx[11] = j11;
199 idx[12] = j12;
200 idx[13] = j13;
201 idx[14] = j14;
202 idx[15] = j15;
203};
204
206
208#endif // _INDEX_CONSTRUCTOR_HPP_
Index
Index(size_t j0)
Definition index_constructor.hpp:11
complex
mptensor::complex complex
Definition matrix_lapack.cc:36