"Affine Hecke algebra"의 두 판 사이의 차이

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===위키데이터===
 
===위키데이터===
 
* ID :  [https://www.wikidata.org/wiki/Q4688934 Q4688934]
 
* ID :  [https://www.wikidata.org/wiki/Q4688934 Q4688934]
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===Spacy 패턴 목록===
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* [{'LOWER': 'affine'}, {'LOWER': 'hecke'}, {'LEMMA': 'algebra'}]

2021년 2월 16일 (화) 23:45 기준 최신판

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말뭉치

  1. Ivan Cherednik introduced generalizations of affine Hecke algebras, the so-called double affine Hecke algebra (usually referred to as DAHA).[1]
  2. Another main inspiration for Cherednik to consider the double affine Hecke algebra was the quantum KZ equations.[1]
  3. The Young tableaux theory was extended to affine Hecke algebras (of general Lie type) in recent work of A. Ram.[2]
  4. It is a major source of general information about the double affine Hecke algebra, also called Cherednik's algebra, and its impressive applications.[3]
  5. Chapter 1 is devoted to the Knizhnik-Zamolodchikov equations attached to root systems and their relations to affine Hecke algebras, Kac-Moody algebras, and Fourier analysis.[3]
  6. We classify the finite dimensional irreducible representations of the double affine Hecke algebra (DAHA) of type C ∨ C 1 in the case when q is not a root of unity.[4]
  7. The reason the double affine Hecke algebra exists at all is a little subtle, and has to do with @Theo Johnson-Freyd's comments to the question: the affine Hecke algebra has two realizations.[5]
  8. We construct boundary type operators satisfying fused reflection equation for arbitrary representations of the Baxterized affine Hecke algebra.[6]
  9. An infinite-dimensional representation of the double affine Hecke algebra of rank 1 and type \((C_1^{\vee },C_1)\) in which all generators are tridiagonal is presented.[7]
  10. In addition the based rings of affine Weyl groups are shown to be of interest in understanding irreducible representations of affine Hecke algebras.[8]
  11. We work with an algebra H^ that is more general than H, called the universal double affine Hecke algebra of type (C 1 v,C 1 ).[9]
  12. In the first part the investigator and his colleagues study the asymptotic affine Hecke algebra introduced by G. Lusztig.[10]
  13. In the fourth part the investigator and his colleagues study the Double Affine Hecke Algebra.[10]
  14. One of the central objects of study in Representation Theory is the affine Hecke algebra, because answers to many seemingly unrelated questions are encoded in the structure of this algebra.[10]

소스

  1. ↑ 1.0 1.1 Affine Hecke algebra
  2. ↑ Affine Hecke Algebras, Cyclotomic Hecke algebras and Clifford Theory
  3. ↑ 3.0 3.1 Double Affine Hecke Algebras | Algebra
  4. ↑ Finite dimensional representations of the double affine Hecke algebra of rank 1
  5. ↑ Why are there no triple affine Hecke algebras?
  6. ↑ On boundary fusion and functional relations in the Baxterized affine Hecke algebra
  7. ↑ Double Affine Hecke Algebra of Rank 1 and Orthogonal Polynomials on the Unit Circle,Constructive Approximation
  8. ↑ Representations of Affine Hecke Algebras: Buy Representations of Affine Hecke Algebras by Xi Nanhua at Low Price in India
  9. ↑ Double Affine Hecke Algebras of Rank 1 and the Z_3-Symmetric Askey-Wilson Relations
  10. ↑ 10.0 10.1 10.2 Combinatorics of the Affine Hecke Algebra and Module Categories

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  • [{'LOWER': 'affine'}, {'LOWER': 'hecke'}, {'LEMMA': 'algebra'}]
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