Bijective proofs of formulae for the number of standard Yound tableaux

References

• Ford , L. R. and Fuikerson , D. R. Flow in Networks , Princeton,New Jersey : Princeton University Press .
   Google Scholar
• Frame , J. S. , Robinson , G. De and Thrall , R. M. 1954 . The hook graphs of the symmetric group . Canadian J. of Math. , 6 : 316 – 324 .
   Web of Science ®Google Scholar
• Friedberg , R. 1961 . The uniqueness of finite division for recursive equivalence types . Mathematische Zeitschrift , 75 ( 3–7 )
   Google Scholar
• Frobenius , G. 1900 . Uber die Charaktere de symmetrischen Gruppe . Preuss. Akad. Wiss. Sitz. , 75 ( 3–7 ) : 516 – 534 .
   Google Scholar
• Hillman , A. P. and Grassl , R. M. 1976 . Reverse plane partitions and tableaux hook numbers . J. of Combinatorial Theory , 21 ( 3–7 ) : 216 – 221 .
   Web of Science ®Google Scholar
• Garsia , A. M. and Milne , S. C. 1976 . A Rogers-Ramamijan bijection . J. of Combinatorial Theory , 21 ( 3–7 ) to appear
   Google Scholar
• Gessel , I. M. 1976 . Determinants and plane partitions , 21 ( 3–7 ) to appear
   Google Scholar
• Gessel , I. M. and Viennot , G. 1976 . Determinants binomiaux , 21 ( 3–7 ) in preparation
   Google Scholar
• Greene , C. , Nijenhuis , A. and Wilf , H. S. 1979 . A probabilistic proof of a formula for the number of Young tableaux of a given shape . Advances in Math. , 31 ( 3–7 ) : 104 – 109 .
   Web of Science ®Google Scholar
• Remmel , J. B. 1979 . Bijective proofs of some classical partition identities . J. of Combinatorial Theory , 31 ( 3–7 ) to appear
   Google Scholar
• Remmel , J. B. and Whitney , R. 1979 . A bijective proof of the hook formula for the number of column strict tableaux with bounded entries , 31 ( 3–7 ) to appear
   Google Scholar
• Remmel , J. B. and Whitney , R. 1979 . A new bijective proof for the generating function for reverse , 31 ( 3–7 ) in preparation
   Google Scholar
• Stanley , R. P. 1971 . Theory and applications of plane partitions, parts I and II . Studies in Applied Math. , 50 ( 3–7 ) : 259 – 279 .
   Web of Science ®Google Scholar
• Young , A. 1902 . On quantitative substitutional analysis II . Proc. London Math. Soc. , 34 ( 3–7 ) : 361 – 397 .
   Google Scholar