"Calogero-Moser system"의 두 판 사이의 차이
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===소스=== | ===소스=== | ||
<references /> | <references /> | ||
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| + | == 메타데이터 == | ||
| + | |||
| + | ===Spacy 패턴 목록=== | ||
| + | * [{'LOWER': 'calogero'}, {'OP': '*'}, {'LOWER': 'moser'}, {'LEMMA': 'system'}] | ||
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| + | == 노트 == | ||
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| + | ===말뭉치=== | ||
| + | # The proposed project lies in the areas of integrable systems, and more specifically Calogero-Moser systems, Cherednik algebras and the theory of Frobenius manifolds.<ref name="ref_20390d6d">[https://gow.epsrc.ukri.org/NGBOViewGrant.aspx?GrantRef=EP/F032889/1 Calogero-Moser systems, Cherednik algebras and Frobenius structures]</ref> | ||
| + | # This will also give a unified approach to the integrability of generalised Calogero-Moser systems.<ref name="ref_20390d6d" /> | ||
| + | # Lie algebra coupled to the Calogero-Moser system of n interacting particles on the real line.<ref name="ref_625f51c8">[https://ui.adsabs.harvard.edu/abs/1985PhLA..111..101W/abstract An integrable marriage of the Euler equations with the Calogero-Moser system]</ref> | ||
| + | # Calogero-Moser systems are classical and quantum integrable multiparticle dynamics defined for any root system Delta.<ref name="ref_99ff68c1">[https://pure.york.ac.uk/portal/en/publications/quantum-versus-classical-integrability-in-calogeromoser-systems(477c9368-0ae8-4ce6-b670-95c6385ee109).html Quantum versus classical integrability in Calogero-Moser systems]</ref> | ||
| + | # The associated integrable models (called integrable spin Calogero-Moser systems in the paper) and their Lax pairs are then obtained via Poisson reduction and gauge transformations.<ref name="ref_eeec4711">[https://www.semanticscholar.org/paper/A-Class-of-Integrable-Spin-Calogero-Moser-Systems-Li-Xu/69f23382b0a053e2742ea7da2a379fcfeba16be6 [PDF] A Class of Integrable Spin Calogero-Moser Systems]</ref> | ||
| + | ===소스=== | ||
| + | <references /> | ||
| + | |||
| + | == 메타데이터 == | ||
| + | |||
| + | ===Spacy 패턴 목록=== | ||
| + | * [{'LOWER': 'calogero'}, {'OP': '*'}, {'LOWER': 'moser'}, {'LEMMA': 'system'}] | ||
2021년 1월 2일 (토) 05:14 기준 최신판
노트
말뭉치
- Calogero–Moser system with elliptic potentials are studied.[1]
- The goal of the present lecture notes is to give an introduction to the theory of Calogero–Moser systems, highlighting their interplay with these fields.[2]
- The proposed project lies in the areas of integrable systems, and more specifically Calogero-Moser systems, Cherednik algebras and the theory of Frobenius manifolds.[3]
- This will also give a unified approach to the integrability of generalised Calogero-Moser systems.[3]
- We also present two important classes of new examples, a family of hyperbolic spin Calogero-Moser systems and the spin Toda lattices.[4]
- If G is a real reflection group, these families reduce to the known generalizations of elliptic Calogero–Moser systems, but in the non-real case they appear to be new.[5]
소스
- ↑ Difference Calogero–Moser systems and finite Toda chains
- ↑ European Mathematical Society Publishing House
- ↑ 3.0 3.1 Calogero-Moser systems, Cherednik algebras and Frobenius structures
- ↑ A family of hyperbolic spin Calogero-Moser systems and the spin Toda lattices
- ↑ On elliptic Calogero–Moser systems for complex crystallographic reflection groups
메타데이터
Spacy 패턴 목록
- [{'LOWER': 'calogero'}, {'OP': '*'}, {'LOWER': 'moser'}, {'LEMMA': 'system'}]
노트
말뭉치
- The proposed project lies in the areas of integrable systems, and more specifically Calogero-Moser systems, Cherednik algebras and the theory of Frobenius manifolds.[1]
- This will also give a unified approach to the integrability of generalised Calogero-Moser systems.[1]
- Lie algebra coupled to the Calogero-Moser system of n interacting particles on the real line.[2]
- Calogero-Moser systems are classical and quantum integrable multiparticle dynamics defined for any root system Delta.[3]
- The associated integrable models (called integrable spin Calogero-Moser systems in the paper) and their Lax pairs are then obtained via Poisson reduction and gauge transformations.[4]
소스
- ↑ 1.0 1.1 Calogero-Moser systems, Cherednik algebras and Frobenius structures
- ↑ An integrable marriage of the Euler equations with the Calogero-Moser system
- ↑ Quantum versus classical integrability in Calogero-Moser systems
- ↑ [PDF A Class of Integrable Spin Calogero-Moser Systems]
메타데이터
Spacy 패턴 목록
- [{'LOWER': 'calogero'}, {'OP': '*'}, {'LOWER': 'moser'}, {'LEMMA': 'system'}]