본문 바로가기
KERD
논문KCI 등재

A ONE-DIMENSIONAL PSEUDOREPRESENTATION OF AN AMENABLE GROUP WITH A DEFECT LESS THAN 1/4 IS AN ORDINARY CHARACTER OF THE GROUP

2

조회

0

다운로드

2

인용

0

참고문헌

키워드

주제분류수학

초록

We prove that a one-dimensional pseudorepresentation of an amenable group with a defect less than 1/4 is an ordinary character of the group.

Abstract

We prove that a one-dimensional pseudorepresentation of an amenable group with a defect less than 1/4 is an ordinary character of the group.

참고문헌 (4)

  1. 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)
  2. A. I. Shtern, "Finite-dimensional quasirepresentations of connected Lie groups and Mishchenko’s conjecture", J. Math. Sci. (N. Y.), 159(5), pp.653~751 (2009)
  3. A. I. Shtern, "Locally Bounded Finally Precontinuous Finite-Dimensional Quasirepresentations of Locally Compact Groups", Sb. Math, 208(10), pp.1557~1576 (2017)
  4. A. I. Shtern, "Specific properties of one-dimensional pseudorepresentations of groups", J. Math. Sci. (N.Y.), 233(5), pp.770~776 (2018)

관련 논문AI추천

이 간행물의 다른 논문 (8건)