On classical and modern marriage problems

References

• Dubins , L. E. and Freedman , D. A. 1981 . Machiavelli and the Gale-Shapley algorithm . Amer. Math. Monthly , 88 : 485 – 494 .
   Web of Science ®Google Scholar
• Gale , D. and Shapley , L. S. 1962 . College admissions and the stability of marriage . Amer. Math. Monthly , 69 : 9 – 15 .
   Web of Science ®Google Scholar
• Hall , P. 1935 . On representation of subsets . J. London Math. Soc. , 10 : 26 – 30 .
   Google Scholar
• Halmos , P. R. and Vaughan , H. E. 1950 . The marriage problem . Amer. J. Math. , 72 : 214 – 215 .
   Web of Science ®Google Scholar
• Hwang , J. S. 1981 . Complete stable marriages and systems of I-M preferences , Vol. 884 , 49 – 63 . Lecture Notes in Springer-Verlag .
   Google Scholar
• Hwang , J. S. 1982 . The lattice of stable marriages and permutations . J. Australian Math. Soc. , 33 : 401 – 410 .
   Google Scholar
• Knuth D. E. Mariages stables, Les Presses de Université de Montréal 1976
   Google Scholar
• Shapley , L. S. and Scarf , H. E. 1974 . On cores and indivisibility . J. Math. Econ. , 1 : 23 – 27 .
   Google Scholar
• Weyl , H. 1949 . Almost periodic invariant vector sets in a metric vector space . Amer. J. Math. , 71 : 178 – 205 .
   Google Scholar
• Hwang , J. S. 1986 . The algebra of stable marriages . Intern. J. Computer Math. , 20 : 227 – 243 .
   Web of Science ®Google Scholar