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Results: 1 to 30 of 48 found      Go to page: 1 2

[1] Tomoyuki Arakawa. Two-sided BGG resolutions of admissible representations. Represent. Theory 18 (2014) 183-222.
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[2] Dražen Adamović and Antun Milas. The doublet vertex operator superalgebras $\mathcal{A}(p)$ and $\mathcal{A}_{2,p}$. Contemporary Mathematics 602 (2013) 23-38.
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[3] Masato Okado. Simplicity and similarity of Kirillov-Reshetikhin crystals. Contemporary Mathematics 602 (2013) 183-194.
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[4] Sam Raskin. A geometric proof of the Feigin-Frenkel theorem. Represent. Theory 16 (2012) 489-512.
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[5] Tomoyuki Arakawa and Peter Fiebig. On the restricted Verma modules at the critical level. Trans. Amer. Math. Soc. 364 (2012) 4683-4712.
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[6] A. M. Vershik and M. I. Graev. The Poisson model of the Fock space and representations of current groups. St. Petersburg Math. J. 23 (2012) 459-510. MR 2896165.
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[7] Satoshi Naito, Daisuke Sagaki and Yoshihisa Saito. Toward Berenstein-Zelevinsky data in affine type $A$, Part I: Construction of the affine analogs. Contemporary Mathematics 565 (2012) 143-184.
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[8] Satoshi Naito, Daisuke Sagaki and Yoshihisa Saito. Toward Berenstein-Zelevinsky data in affine type $A$, Part II: Explicit description. Contemporary Mathematics 565 (2012) 185-216.
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[9] Masato Okado and Nobumasa Sano. KKR type bijection for the exceptional affine algebra $E_6^{(1)}$. Contemporary Mathematics 565 (2012) 227-242.
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[10] Seok-Jin Kang and Euiyong Park. Quiver varieties and path realizations arising from adjoint crystals of type $A_{n}^{(1)}$. Trans. Amer. Math. Soc. 363 (2011) 5341-5366. MR 2813418.
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[11] Ben Cox and Vyacheslav Futorny. DJKM algebras I: Their universal central extension. Proc. Amer. Math. Soc. 139 (2011) 3451-3460. MR 2813377.
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[12] R. Brahami. Cluster $\mathcal X$-varieties for dual Poisson–Lie groups. I. St. Petersburg Math. J. 22 (2011) 183-250. MR 2668124.
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[13] A. Os'kin, S. Pakuliak and A. Silant'ev. On the universal weight function for the quantum affine algebra $U_q(\widehat {\mathfrak {gl}}_N)$. St. Petersburg Math. J. 21 (2010) 651-680. MR 2584212.
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[14] Victor Ginzburg. Harish-Chandra bimodules for quantized Slodowy slices. Represent. Theory 13 (2009) 236-271. MR 2515934.
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[15] Naihuan Jing, Kailash C. Misra and Chongbin Xu. Bosonic realization of toroidal Lie algebras of classical types. Proc. Amer. Math. Soc. 137 (2009) 3609-3618. MR 2529867.
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[16] Evgeny Feigin. The PBW filtration. Represent. Theory 13 (2009) 165-181. MR 2506263.
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[17] Masato Okado and Anne Schilling. Erratum to ``Existence of Kirillov-Reshetikhin crystals for nonexceptional types''. Represent. Theory 12 (2008) 499-500. MR 2403558.
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[18] Masato Okado and Anne Schilling. Existence of Kirillov--Reshetikhin crystals for nonexceptional types. Represent. Theory 12 (2008) 186-207. MR 2403558.
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[19] Vyacheslav Futorny, Alexander Molev and Serge Ovsienko. Harish-Chandra modules for Yangians. Represent. Theory 9 (2005) 426-454. MR 2142818.
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[20] Trevor A. Welsh. Fermionic expressions for minimal model Virasoro characters. Memoirs of the AMS 175 (2005) MR 2130108.
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[21] Masato Okado, Anne Schilling and Mark Shimozono. Virtual crystals and fermionic formulas of type $D_{n+1}^{(2)}$, $A_{2n}^{(2)}$, and $C_n^{(1)}$. Represent. Theory 7 (2003) 101-163. MR 1973369.
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[22] Yi-Zhi Huang and Antun Milas. Intertwining operator superalgebras and vertex tensor categories for superconformal algebras, II. Trans. Amer. Math. Soc. 354 (2002) 363-385. MR 1859279.
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[23] Edward Frenkel and David Ben-Zvi. The Knizhnik--Zamolodchikov equations. Math. Surveys Monogr. 88 (2001) 221-232.
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[24] Edward Frenkel and David Ben-Zvi. Conformal blocks II. Math. Surveys Monogr. 88 (2001) 167-186.
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[25] Edward Frenkel and David Ben-Zvi. Free field realization II. Math. Surveys Monogr. 88 (2001) 203-219.
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[26] Edward Frenkel and David Ben-Zvi. Action of internal symmetries. Math. Surveys Monogr. 88 (2001) 121-131.
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[27] Edward Frenkel and David Ben-Zvi. Free field realization I. Math. Surveys Monogr. 88 (2001) 187-202.
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[28] Edward Frenkel and David Ben-Zvi. Associativity and operator product expansion. Math. Surveys Monogr. 88 (2001) 47-61.
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[29] Edward Frenkel and David Ben-Zvi. Definition of vertex algebras. Math. Surveys Monogr. 88 (2001) 11-24.
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[30] Edward Frenkel and David Ben-Zvi. Vertex algebras and moduli spaces II. Math. Surveys Monogr. 88 (2001) 311-327.
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Results: 1 to 30 of 48 found      Go to page: 1 2