Applications of the notion of independence to problems of combinatorial analysis
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[1] S. Banach,et al. Un théorème sur les transformations biunivoques , 1924 .
[2] P. Hall. On Representatives of Subsets , 1935 .
[3] H. Whitney. On the Abstract Properties of Linear Dependence , 1935 .
[4] R. Rado. A THEOREM ON INDEPENDENCE RELATIONS , 1942 .
[5] M. Hall. Distinct representatives of subsets , 1948 .
[6] R. Rado,et al. Axiomatic Treatment of Rank in Infinite Sets , 1949, Canadian Journal of Mathematics.
[7] C. J. Everett,et al. Representations of Sequences of Sets , 1949 .
[8] H. E. Vaughan,et al. The Marriage Problem , 1950 .
[9] W. H. Gottschalk,et al. Choice functions and Tychonoff’s theorem , 1951 .
[10] Henry B. Mann,et al. Systems of Distinct Representatives , 1953 .
[11] O. Ore. Graphs and matching theorems , 1955 .
[12] H. Kuhn,et al. Systems of Distinct Representations and Linear Programming , 1956 .
[13] A. Tucker,et al. Linear Inequalities And Related Systems , 1956 .
[14] Marshall Hall,et al. An Algorithm for Distinct Representatives , 1956 .
[15] N. S. Mendelsohn,et al. Some generalizations of the problem of distinct representatives , 1958 .
[16] O. Ore. Theory of Graphs , 1962 .
[17] Hazel Perfect,et al. SYMMETRIZED FORM OF P. HALL'S THEOREM ON DISTINCT REPRESENTATIVES , 1966 .
[18] Hazel Perfect,et al. Systems of representatives , 1966 .
[19] L. Mirsky. TRANSVERSALS OF SUBSETS , 1966 .
[20] Hazel Perfect,et al. Addendum: An extension of Banach's mapping theorem with applications to problems concerning common representatives , 1966, Mathematical Proceedings of the Cambridge Philosophical Society.