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Ying Miao

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2009
27EEGennian Ge, Ying Miao, Zhongxiang Yao: Optimal Frequency Hopping Sequences: Auto- and Cross-Correlation Properties. IEEE Transactions on Information Theory 55(2): 867-879 (2009)
2008
26EEGennian Ge, Alan C. H. Ling, Ying Miao: A Systematic Construction for Radar Arrays. IEEE Transactions on Information Theory 54(1): 410-414 (2008)
2007
25EELihua Wang, Eiji Okamoto, Ying Miao, Takeshi Okamoto, Hiroshi Doi: An ID-SP-M4M Scheme and Its Security Analysis. IEICE Transactions 90-A(1): 91-100 (2007)
2006
24EEGennian Ge, Ying Miao, L. Zhu: GOB designs for authentication codes with arbitration. Des. Codes Cryptography 40(3): 303-317 (2006)
23EEZhenfu Cao, Gennian Ge, Ying Miao: Combinatorial characterizations of one-coincidence frequency-hopping sequences. Des. Codes Cryptography 41(2): 177-184 (2006)
22EELihua Wang, Zhenfu Cao, Takeshi Okamoto, Ying Miao, Eiji Okamoto: Authorization-Limited Transformation-Free Proxy Cryptosystems and Their Security Analyses. IEICE Transactions 89-A(1): 106-114 (2006)
21EEGennian Ge, Ryoh Fuji-Hara, Ying Miao: Further combinatorial constructions for optimal frequency-hopping sequences. J. Comb. Theory, Ser. A 113(8): 1699-1718 (2006)
2005
20EELihua Wang, Eiji Okamoto, Ying Miao, Takeshi Okamoto, Hiroshi Doi: ID-Based Series-Parallel Multisignature Schemes for Multi-Messages from Bilinear Maps. WCC 2005: 291-303
19EEGennian Ge, Ying Miao, Lihua Wang: Combinatorial Constructions for Optimal Splitting Authentication Codes. SIAM J. Discrete Math. 18(4): 663-678 (2005)
2004
18 Ryoh Fuji-Hara, Ying Miao, Miwako Mishima: Optimal frequency hopping sequences: a combinatorial approach. IEEE Transactions on Information Theory 50(10): 2408-2420 (2004)
2003
17EERaylin Tso, Ying Miao, Eiji Okamoto: A New Algorithm for Searching a Consistent Set of Shares in a Threshold Scheme with Cheaters. ICISC 2003: 377-385
16EEYanxun Chang, Ying Miao: Constructions for optimal optical orthogonal codes. Discrete Mathematics 261(1-3): 127-139 (2003)
15 Yanxun Chang, Ryoh Fuji-Hara, Ying Miao: Combinatorial constructions of optimal optical orthogonal codes with weight 4. IEEE Transactions on Information Theory 49(5): 1283-1292 (2003)
14EEYing Miao: A combinatorial characterization of regular anonymous perfect threshold schemes. Inf. Process. Lett. 85(3): 131-135 (2003)
2002
13 Yanxun Chang, Ying Miao: General Constructions for Double Group Divisible Designs and Double Frames. Des. Codes Cryptography 26(1-3): 155-168 (2002)
12 Ryoh Fuji-Hara, Ying Miao: A Note on Geometric Structures of Linear Ordered Orthogonal Arrays and (T, M, S)-Nets of Low Strength. Des. Codes Cryptography 26(1-3): 257-263 (2002)
11EERyoh Fuji-Hara, Sanpei Kageyama, Shinya Kuriki, Ying Miao, Shigenobu Shinohara: Balanced nested designs and balanced arrays. Discrete Mathematics 259(1-3): 91-119 (2002)
2001
10 Clement W. H. Lam, Ying Miao: Difference Families. Des. Codes Cryptography 24(3): 291-304 (2001)
9EER. Julian R. Abel, Malcolm Greig, Ying Miao, Lie Zhu: Resolvable BIBDs with block size 7 and index 6. Discrete Mathematics 226(1-3): 1-20 (2001)
8EERyoh Fuji-Hara, Ying Miao, Jianxing Yin: Optimal (9v, 4, 1) Optical Orthogonal Codes. SIAM J. Discrete Math. 14(2): 256-266 (2001)
2000
7EEClement W. H. Lam, Ying Miao: Cyclically resolvable cyclic Steiner triple systems of order 21 and 39. Discrete Mathematics 219(1-3): 173-185 (2000)
6 Ryoh Fuji-Hara, Ying Miao: Optical orthogonal codes: Their bounds and new optimal constructions. IEEE Transactions on Information Theory 46(7): 2396-2406 (2000)
1999
5EEYing Miao, Sanpei Kageyama: Two classes of q-ary codes based on group divisible association schemes. Discrete Mathematics 195(1-3): 269-276 (1999)
4EEClement W. H. Lam, Ying Miao: On Cyclically Resolvable Cyclic Steiner 2-Designs. J. Comb. Theory, Ser. A 85(2): 194-207 (1999)
1996
3 Sanpei Kageyama, Ying Miao: Some constructions of semiframes. Ars Comb. 43: (1996)
2EESanpei Kageyama, Ying Miao: Some Non-embeddable Quasi-Derived Designs. J. Comb. Theory, Ser. A 76(2): 295-304 (1996)
1994
1EEYing Miao: Existence of resolvable BIBDs with k = 5 and lambda = 4. Discrete Mathematics 128(1-3): 283-303 (1994)

Coauthor Index

1R. Julian R. Abel [9]
2Zhenfu Cao [22] [23]
3Yanxun Chang [13] [15] [16]
4Hiroshi Doi [20] [25]
5Ryoh Fuji-Hara [6] [8] [11] [12] [15] [18] [21]
6Gennian Ge [19] [21] [23] [24] [26] [27]
7Malcolm Greig [9]
8Sanpei Kageyama [2] [3] [5] [11]
9Shinya Kuriki [11]
10Clement W. H. Lam (Clement Wing Hong Lam) [4] [7] [10]
11Alan C. H. Ling [26]
12Miwako Mishima [18]
13Eiji Okamoto [17] [20] [22] [25]
14Takeshi Okamoto [20] [22] [25]
15Shigenobu Shinohara [11]
16Raylin Tso [17]
17Lihua Wang [19] [20] [22] [25]
18Zhongxiang Yao [27]
19Jianxing Yin [8]
20L. Zhu [24]
21Lie Zhu [9]

Copyright © Sun May 17 03:24:02 2009 by Michael Ley (ley@uni-trier.de)