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GENERAL STRUCTURE OF TWO-DIMENSIONAL QUASIREPRESENTATIONS OF GROUPS

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The structure of two-dimensional quasirepresentations of groups and of the corresponding pseudorepresentations is described

Abstract

The structure of two-dimensional quasirepresentations of groups and of the corresponding pseudorepresentations is described

참고문헌 (6)

  1. A. I. Shtern, "Quasisymmetry. I", Russ. J. Math. Phys., 2(3), pp.353~382 (1994)
  2. A. I. Shtern, "Finite-dimensional quasi-representations of connected Lie groups and Mishchenko's conjecture", J. Math. Sci., 159(5), pp.653~751 (2009)[DOI]
  3. A. I. Shtern, "REMARKS ON FINITE-DIMENSIONAL LOCALLY BOUNDED FINALLY PRECONTINUOUS QUASIREPRESENTATIONS OF LOCALLY COMPACT GROUPS", Advanced Studies in Contemporary Mathematics, 20(4), pp.469~480 (2010), 장전수학회
  4. A. I. Shtern, "A version of van der Waerden's theorem and a proof of Mishchenko's conjecture on homomorphisms of locally compact groups", Izv. Math., 72(1), pp.169~205 (2008)[DOI]
  5. V. A. Faiziev, "Two-dimensional real triangular quasirepresentations of groups", Fundam. Prikl. Mat., 1(4), pp.1129~1132 (1995)
  6. A. I. Shtern, "Exponential stability of quasihomomorphisms into Banach spaces and a Ger-Semrl theorem", Russ. J. Math. Phys., 22(1), pp.141~142 (2015)[DOI]

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