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Original Article

Schur–Weyl duality over commutative rings

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Pages 1619-1628 | Received 14 Nov 2017, Accepted 01 Aug 2018, Published online: 13 Nov 2018

References

  • Benson, D., Doty, S. (2009). Schur–Weyl duality over finite fields. Arch. Math. (Basel) 93(5):425–435.
  • Bryant, R. M. (2009). Lie powers of infinite-dimensional modules. Beiträge Algebra Geom. 50(1):179–193.
  • Cohn, P. M. (1966). On the structure of the GL2 of a ring. Inst. Hautes Études Sci. Publ. Math. 30:5–53.
  • De Concini, C., Procesi, C. (1976). A characteristic free approach to invariant theory. Adv. Math. 21(3):330–354.
  • Doty, S. (2009). Schur–Weyl duality in positive characteristic. In: Representation theory, Vol. 478 of Contemp. Math. Providence, RI: American Mathematical Society, pp. 15–28.
  • Green, J. A. (1980). Polynomial representations of GLn. In: Lecture Notes in Mathematics, Vol. 830. Berlin-Heidelberg: Springer.
  • Krause, H. (2015). Polynomial representations of GL(n) and Schur–Weyl duality. Beitr. Algebra Geom. 56(2):769–773.
  • Serre, D. (2002). Matrices: Theory and Applications. In: Graduate Texts in Mathematics. New York: Springer.

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