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Duality of 2D Gravity as a Local Fourier Duality.

• Authors : Luu, Martin¹

• Source: Communications in Mathematical Physics. Aug2015, Vol. 338 Issue 1, p251-265. 15p.

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Spherical T-Duality.

• Authors : Bouwknegt, Peter¹ ; Evslin, Jarah² ; Mathai, Varghese³

• Source: Communications in Mathematical Physics. Jul2015, Vol. 337 Issue 2, p909-954. 46p.

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Continuity of the Maximum-Entropy Inference.

• Authors : Stephan, Weis¹

• Source: Communications in Mathematical Physics. Sep2014, Vol. 330 Issue 3, p1263-1292. 30p.

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Asymptotic Completeness for N-Body Quantum Systems with Long-Range Interactions in a Time-Periodic Electric Field.

• Authors : Adachi, Tadayoshi¹

• Source: Communications in Mathematical Physics. Oct2007, Vol. 275 Issue 2, p443-477. 35p.

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Critical Thresholds and the Limit Distribution in the Bak-Sneppen Model.

• Authors : Meester, Ronald¹ ; Znamenski, Dmitri¹

• Source: Communications in Mathematical Physics. Mar2004, Vol. 246 Issue 1, p63-86. 24p.

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A Topos for Algebraic Quantum Theory.

• Authors : Heunen, Chris¹; Landsman, Nicolaas P.¹ ; Spitters, Bas²

• Source: Communications in Mathematical Physics. Oct2009, Vol. 291 Issue 1, p63-110. 48p. 1 Illustration.

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Limiting Absorption Principle and Equivalence of Feynman Propagators on Asymptotically Minkowski Spacetimes

• Authors : Kouichi Taira

Subjects: Physics; Operator (physics); Complex system

• Source: Communications in Mathematical Physics. 388:625-655

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The Alternating Central Extension of the q-Onsager Algebra

• Authors : Paul Terwilliger

Subjects: Physics; Current algebra; Statistical and Nonlinear Physics

• Source: Communications in Mathematical Physics. 387:1771-1819

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Length-Two Representations of Quantum Affine Superalgebras and Baxter Operators.

• Authors : Huafeng Zhang

Subjects: QUANTUM thermodynamics; SUPERALGEBRAS; LIE superalgebras

• Source: Communications in Mathematical Physics; Mar2018, Vol. 358 Issue 2, p815-862, 48p

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Quasi–invariant Hermite Polynomials and Lassalle–Nekrasov Correspondence

• Authors : Alexander P. Veselov; Martin Hallnäs; Misha Feigin

Subjects: Computer Science::Machine Learning; Pure mathematics; FOS: Physical sciences

• Source: Communications in Mathematical Physics. 386:107-141

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