Strong qualitative independence

被引：4

作者：

Katona, GOH ^{[1
]}

机构：

[1] Hungarian Acad Sci, Alfred Renyi Inst Math, H-1364 Budapest, Hungary

来源：

DISCRETE APPLIED MATHEMATICS | 2004年 / 137卷 / 01期

关键词：

search; qualitatively independent sets; Hadamard matrix; code;

D O I：

10.1016/S0166-218X(03)00190-2

中图分类号：

O29 [应用数学];

学科分类号：

070104 ;

摘要：

The subsets A, B of the n-element X are said to be s-strongly separating if the two sets divide X into four sets of size at least s. The maximum number h(n,s) of pairwise s-strongly separating subsets was asymptotically determined by Frankl (Ars Combin. 1 (1976) 53) for fixed s and large n. A new proof is given. Also, estimates for h(n, en) are found where c is a small constant. (C) 2003 Elsevier B.V. All rights reserved.

引用

页码：87 / 95

页数：9

共 50 条

[41] THE STRONG INDEPENDENCE ASSUMPTION - GASOLINE BLENDS AND PROBABILITY MIXTURES
Manne, Alan S.
ECONOMETRICA, 1952, 20 (04) : 665 - 669
[42] A STRONG DEVELOPMENTAL THEORY OF FIELD-DEPENDENCE INDEPENDENCE
THOMAS, H
JOURNAL OF MATHEMATICAL PSYCHOLOGY, 1982, 26 (02) : 169 - 178
[43] A TEST OF THE FLAVOR INDEPENDENCE OF THE STRONG INTERACTION FOR 5 FLAVORS
AKERS, R
ALEXANDER, G
ALLISON, J
ANDERSON, KJ
ARCELLI, S
ASTBURY, A
AXEN, D
AZUELOS, G
BAINES, JTM
BALL, AH
BANKS, J
BARLOW, RJ
BARNETT, S
BARTOLDUS, R
BATLEY, JR
BEAUDOIN, G
BECK, A
BECK, GA
BECKER, J
BEESTON, C
BEHNKE, T
BELL, KW
BELLA, G
BENTKOWSKI, P
BERLICH, P
BETHKE, S
BIEBEL, O
BLOODWORTH, IJ
BOCK, P
BODEN, B
BOSCH, HM
BOUTEMEUR, M
BREUKER, H
BRIGHTTHOMAS, P
BROWN, RM
BUIJS, A
BURCKHART, HJ
BURGARD, C
CAPILUPPI, P
CARNEGIE, RK
CARTER, AA
CARTER, JR
CHANG, CY
CHARLTON, DG
CHU, SL
CLARKE, PEL
CLAYTON, JC
COHEN, I
CONBOY, JE
COOPER, M
ZEITSCHRIFT FUR PHYSIK C-PARTICLES AND FIELDS, 1993, 60 (03): : 397 - 420
[44] A TEST OF THE FLAVOR INDEPENDENCE OF THE STRONG INTERACTION FOR 5 FLAVORS
STROHMER, R
NUOVO CIMENTO DELLA SOCIETA ITALIANA DI FISICA A-NUCLEI PARTICLES AND FIELDS, 1994, 107 (10): : 2055 - 2061
[45] The substantial independence number for the strong product of two graphs
Bai, V. Rani Ratha
Chellathurai, S. Robinson
Chelvam, T. Tamizh
JOURNAL OF DISCRETE MATHEMATICAL SCIENCES & CRYPTOGRAPHY, 2016, 19 (02): : 293 - 300
[46] A note on the independence number of strong products of odd cycles
Korze, Danilo
Vesel, Aleksander
ARS COMBINATORIA, 2012, 106 : 473 - 481
[47] On the independence number of the strong product of cycle-powers
Badalyan, Sevak H.
Markosyan, Stepan E.
DISCRETE MATHEMATICS, 2013, 313 (01) : 105 - 110
[48] The substantial independence number for the strong product of two graphs
Rani Ratha Bai, V.
Robinson Chellathurai, S.
Tamizh Chelvam, T.
Journal of Discrete Mathematical Sciences and Cryptography, 2016, 19 (02) : 293 - 300
[49] Comment on "Strong Quantum Darwinism and Strong Independence Are Equivalent to Spectrum Broadcast Structure" Reply
Le, Thao P.
Olaya-Castro, Alexandra
PHYSICAL REVIEW LETTERS, 2021, 126 (18)
[50] Refinement of the Low Vision Independence Measure: A Qualitative Study
Smith, Theresa
PHYSICAL & OCCUPATIONAL THERAPY IN GERIATRICS, 2013, 31 (03) : 182 - 196

← 1 2 3 4 5 →