Young diagrams and determinantal varieties

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[1]  Jacques Deruyts.  Essai d'une théorie générale des formes algébriques , 1890 .

[2]  Alfredo Capelli.  Lezioni sulla teoria delle forme algebriche , 1902 .

[3]  Alfred Young.  On Quantitative Substitutional Analysis , 1930 .

[4]  H. Weyl.  The Classical Groups , 1939 .

[5]  W. V. D. Hodge,et al.  Some Enumerative Results in the Theory of Forms , 1943, Mathematical Proceedings of the Cambridge Philosophical Society.

[6]  J. Igusa.  ON THE ARITHMETIC NORMALITY OF THE GRASSMANN VARIETY. , 1954, Proceedings of the National Academy of Sciences of the United States of America.

[7]  D. Buchsbaum,et al.  Commutative Algebra, Vol. II. , 1959 .

[8]  M. Gerstenhaber.  ON DOMINANCE AND VARIETIES OF COMMUTING MATRICES , 1961 .

[9]  Melvin Hochster,et al.  Invariant theory and the generic perfection of determinantal loci , 1971 .

[10]  M. Hochster.  Criteria for equality of ordinary and symbolic powers of primes , 1973 .

[11]  G. Kempf,et al.  On the Geometry of a Theorem of Riemann , 1973 .

[12]  M. Hochster.  Grassmannians and their Schubert subvarieties are arithmetically Cohen-Macaulay , 1973 .

[13]  Gian-Carlo Rota,et al.  On the Foundations of Combinatorial Theory: IX Combinatorial Methods in Invariant Theory , 1974 .

[14]  Claudio Procesi,et al.  A characteristic free approach to invariant theory , 1976 .

[15]  Jacob Towber,et al.  Two new functors from modules to algebras , 1977 .

[16]  C. S. Seshadri,et al.  Geometry of G/P-II [The work of De Concini and Procesi and the basic conjectures] , 1978 .

[17]  Joseph P. S. Kung,et al.  Invariant theory, Young bitableaux, and combinatorics , 1978 .

[18]  D. Eisenbud,et al.  A Nullstellensatz with nilpotents and Zariski's Main Lemma on holomorphic functions , 1979 .

[19]  C. Concini.  Symplectic standard tableaux , 1979 .

[20]  On the symbolic powers of determinantal ideals , 1979 .

[21]  C. Musili,et al.  Geometry of $G/P$ , 1979 .

[22]  A. D. Fra,et al.  Young Diagrams and Ideals of Pfaffians , 1980 .

[23]  Peter Schenzel,et al.  Bemerkungen über Normale Flachheit und Normale Torsionsfreiheit und Anwendungen , 1981 .