Yamane Hiroyuki | Department Of Mathematics Faculty Of Sciencs Osaka University
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概要
関連著者
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Yamane Hiroyuki
Department Of Mathematics Faculty Of Sciencs Osaka University
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Yamane Hiroyuki
Department Of Mathematics Faculty Of Science Osaka University
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Yamane Hiroyuki
Department Of Pure And Applied Mathematics Graduate School Of Information Science And Technology Osa
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Azam Saeid
School Of Mathematics Institute For Research In Fundamental Sciences (ipm)
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Yamane Hiroyuki
Department Of Pure And Applied Mathematics Graduate School Of Information Science And Technology
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YOUSOFZADEH Malihe
Department of Mathematics, University of Isfahan
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Heckenberger Istvan
MATHEMATISCHES INSTITUT, UNIVERSITAT LEIPZIG
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Spill Fabian
HUMBOLDT-UNIVERSITAT ZU BERLIN, INSTITUT FUR PHYSIK
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Torrielli Alessandro
CENTER FOR THEORETICAL PHYSICS, LABORATORY FOR NUCLEAR SCIENCES・DEPARTMENT OF PHYSICS, MASSACHUSETTS
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Yousofzadeh Malihe
Department Of Mathematics University Of Isfahan
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Torrielli Alessandro
Center For Theoretical Physics Laboratory For Nuclear Sciences・department Of Physics Massachusetts I
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Spill Fabian
Humboldt-universitat Zu Berlin Institut Fur Physik
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Yamane Hiroyuki
Department Of Pure And Applied Mathematics Graduate School Of Information Science And Technology Osa
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Yamane Hiroyuki
Department Of Pure And Applied Mathematics Graduate School Of Information Science And Technology Osa
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Yamane Hiroyuki
Department Of Pure And Applied Mathematics Graduate School Of Information Science And Technology Osa
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Heckenberger Istvan
Mathematisches Institut Universitat Leipzig
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Torrielli Alessandro
CENTER FOR THEORETICAL PHYSICS, LABORATORY FOR NUCLEAR SCIENCES・DEPARTMENT OF PHYSICS, MASSACHUSETTS INSTITUTE OF TECHNOLOGY
著作論文
- A Finite Presentation of Universal Coverings of Lie Tori
- A Serre-Type Theorem for the Elliptic Lie Algebras with Rank $\geq 2$
- Representations of a $\mathbb{Z}$/3$\mathbb{Z}$-Quantum Group / Dedicated to Professor Noriaki Kawanaka on his 60th birthday
- Drinfeld second realization of the quantum affine superalgebras of $D^{(1)}(2,1;x)$ via the Weyl groupoid (Combinatorial Representation Theory and Related Topics)
- Iwahori-Hecke type algebras associated with the Lie superalgebras $A(m, n), B(m, n), C(n)$ and $D(m, n)$ (New Trends in Combinatorial Representation Theory)
- A Poincaré-Birkhoff-Witt Theorem for Quantized Universal Enveloping Algebras of Type $A\sb N$