A Complete Bibliography of Publications in Designs, Codes, and Cryptography

نویسنده

  • Nelson H. F. Beebe
چکیده

(0, 1) [628]. (0, 2) [962]. (0, 2, t) [637]. (0, α) [696, 844]. (1,−1) [518]. (1, 2) [1269]. (17, 9) [351]. (17q, 17, 2) [364]. (2) [1198]. (2, 2) [1179]. (2, 2) [1431]. (2, 7) [1432]. (2, 8) [667, 1133]. (2, n) [904]. (2, q) [1432]. (2, q) [1231]. (255, k) [657]. (25q, 25, 3) [364]. (28, 12, 11) [117]. (2) [1270]. (2) [1452]. (3, 4) [1788, 1872]. (3, 5∗, v) [578]. (3, 8) [667]. (3, p) [635]. (3, t) [1550]. (31, 10, 3) [34]. (36, 16, 12) [117]. (4) [659]. (4, 4) [634, 741]. (4, 8) [1133]. (49, 9, 6) [142]. (5, 2) [1138]. (6, 3) [835]. (6, q) [642]. (64, 2, 12) [236]. (8, 2) [451]. (96, 20, 4) [803]. (Ck ⊕G, k, 1) [251]. (G, k, 1) [251]. (k) [1634]. (k, n) [478, 1214]. (k, p) [425]. (λ+m)Kv+u\λKv [1803]. (m,n) [151]. (m− 1)/pm [167]. (n, 3) [1644]. (n, 4) [1467]. (n, q) [636]. (ν, 5, 5) [872]. (ν, 6, λ) [901]. (p, p, p, pa−1) [139]. (p, p, p, 1) [605]. (q) [362]. (q + t, t) [637]. (q, 6, 1) [342]. (Q−(5,q)) [1643]. (q + q + 2, q + 2) [540]. (q + q + 8)/2 [1125]. (q, 2) [1541]. (qm) [362]. (t, k) [1160]. (t,m, s) [814, 1332]. (t, n) [892, 1153, 1360]. (t− 1) [1534]. (v, {2, 4}, 1) [245]. (v, 3, 1) [581]. (v, 4, 2, 1) [1285]. (v, k, 1) [1835]. (v, k, 4) [1237]. (v, k, k − 1) [1892]. (v, k, λ) [109]. (v,K1(3) ∪ {w∗}) [1013]. (x(q + 1), x; 2, q) [1201]. (Z/4Z) × Z/5Z [522]. −1 [26]. −2 [751]. 0 [102, 205, 1422]. {0, 1, 2} [101]. 1 [205, 403, 465, 474, 548, 594, 642, 772, 778, 970, 977, 1191, 1329, 1373, 1450, 1457, 1497, 1598, 1670, 1680, 1681]. 1/2 [510]. 1/p [1609]. 103 [1130]. 12 [980, 1045]. 120

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A Bibliography of Publications on Cryptography: 2000–2009

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A Bibliography of Publications in Designs, Codes, and Cryptography

(28, 12, 11) [117]. (31, 10, 3) [34]. (36, 16, 12) [117]. (49, 9, 6) [142]. (64, 2, 12) [236]. (Ck ⊕G,k, 1) [251]. (G, k, 1) [251]. (m,n) [151]. (m− 1)/pm [167]. (p, p, p, p) [139]. (q, 6, 1) [342]. (v, {2, 4}, 1) [245]. (v, k, λ) [109]. −1 [26]. 0 [102, 205]. {0, 1, 2} [101]. 1 [205]. 15 [102]. 2 [14, 36, 55, 61, 68, 86, 117, 142, 143, 223, 265, 266, 271, 296, 324]. 25 [302]. 27 [93, 120]. 28 ...

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In this paper, we exploit some intersection matrices to empower a backtracking approach based on Kramer–Mesner matrices. As an application, we consider the interesting family of simple t-ðtþ 8; tþ 2; 4Þ designs, 1 t 4, and provide a complete classification for t 1⁄4 1; 4, as well as a classification of all non-rigid designs for t 1⁄4 2; 3. We also enumerate all rigid designs for t 1⁄4 2. The co...

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تاریخ انتشار 2005