Mathematical Physics

[26] Computing Classification of Interacting Fermionic Symmetry-Protected Topological Phases Using Topological Invariants

Yunqing Ouyang State Key Laboratory of Surface Physics, Fudan University, Shanghai 200433, China; Center for Field Theory and Particle Physics, Department of Physics, Fudan University, Shanghai 200433, China Qing-Rui Wang Department of Physics, Yale University, New Haven, CT 06511, USA Zheng-Cheng Gu Department of Physics, The Chinese University of Hong Kong, Shatin, New Territories, Hong Kong, China Yang Qi State Key Laboratory of Surface Physics, Fudan University, Shanghai 200433, China; Center for Field Theory and Particle Physics, Department of Physics, Fudan University, Shanghai 200433, China; Collaborative Innovation Center of Advanced Microstructures, Nanjing 210093, China

Mathematical Physics arXiv subject: Strongly Correlated Electrons (cond-mat.str-el) mathscidoc:2206.22002

Chinese Physics Letters, 38, (12), 2021.11
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[27] Towards a complete classification of non-chiral topological phases in 2D fermion systems

Jing-Ren Zhou Department of Physics, The Chinese University of Hong Kong, Shatin, New Territories, Hong Kong, China Qing-Rui Wang Yau Mathematical Sciences Center, Tsinghua University, Haidian, Beijing, China; Yanqi Lake Beijing Institute of Mathematical Sciences and Applications, Huairou, Beijing, China Zheng-Cheng Gu Department of Physics, The Chinese University of Hong Kong, Shatin, New Territories, Hong Kong, China

Mathematical Physics arXiv subject: Strongly Correlated Electrons (cond-mat.str-el) mathscidoc:2206.22001

2021.12
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[28] Ising model with Curie-Weiss perturbation

Federico Camia Jianping Jiang Charles M. Newman

Mathematical Physics Probability mathscidoc:2205.22006

Journal of Statistical Physics, 188, 2022.5
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[29] The effect of free boundary conditions on the Ising model in high dimensions

Federico Camia Jianping Jiang Charles M. Newman

Mathematical Physics Probability mathscidoc:2205.28001

Probability Theory and Related Fields, 181, (1), 311–328, 2021.3
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[30] Quantum sheaf cohomology on Grassmannians

Jirui Guo Virginia Tech Zhentao Lu University of Oxford Eric Sharpe Virginia Tech

Mathematical Physics Algebraic Geometry arXiv subject: High Energy Physics - Theory (hep-th) mathscidoc:2205.22005

Communications in Mathematical Physics, 352, (1), 135-184, 2017.12
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[31] More Toda-like (0,2) mirrors

Zhuo Chen Virginia Tech Jirui Guo Virginia Tech Eric Sharpe Virginia Tech Ruoxu Wu Virginia Tech

Mathematical Physics Algebraic Geometry arXiv subject: High Energy Physics - Theory (hep-th) mathscidoc:2205.22004

Journal of High Energy Physics, 2017.8
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[32] B-branes and supersymmetric quivers in 2d

Cyril Closset CERN Jirui Guo Fudan University Eric Sharpe Virginia Tech

Mathematical Physics Theoretical Physics arXiv subject: High Energy Physics - Theory (hep-th) mathscidoc:2205.22003

Journal of High Energy Physics, 2018.2
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[33] A GLSM view on homological projective duality

Zhuo Chen YMSC, Tsinghua University Jirui Guo YMSC, Tsinghua University Mauricio Romo YMSC, Tsinghua University

Category Theory Mathematical Physics Algebraic Geometry mathscidoc:2205.04001

Communications in Mathematical Physics, 2022.5
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[34] A proposal for nonabelian (0,2) mirrors

Wei Gu Virginia Tech Jirui Guo Fudan University Eric Sharpe Virginia Tech

Mathematical Physics Algebraic Geometry arXiv subject: High Energy Physics - Theory (hep-th) mathscidoc:2205.22002

Advances in Theoretical and Mathematical Physics, 2021.10
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[35] Quantum sheaf cohomology and duality of flag manifolds

Jirui Guo Fudan University

Mathematical Physics Algebraic Geometry arXiv subject: High Energy Physics - Theory (hep-th) mathscidoc:2205.22001

Communications in Mathematical Physics, 374, (2), 661-688, 2020.5
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[36] A rigorous derivation of multicomponent diffusion laws

Zaibao Yang Zhou Pei-Yuan Center for Applied Mathematics, Tsinghua University, Beijing, China, 100084 Wen-An Yong Zhou Pei-Yuan Center for Applied Mathematics, Tsinghua University, Beijing 100084, China Yi Zhu Zhou Pei-Yuan Center for Applied Mathematics, Tsinghua University, Beijing, China, 100084

Mathematical Physics mathscidoc:2204.22006

2015.2
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[37] Three-fold Weyl points in the Schrödinger operator with periodic potentials

Haimo Guo Department of Mathematical Sciences, Tsinghua University, Beijing 100084, China Meirong Zhang Department of Mathematical Sciences, Tsinghua University, Beijing 100084, China Yi Zhu Department of Mathematical Sciences, Tsinghua University, Beijing 100084, China

Mathematical Physics mathscidoc:2204.22005

2021.2
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[38] Linear and nonlinear electromagnetic waves in modulated honeycomb media

Pipi Hu Zhou Pei-Yuan Center for Applied Mathematics, Tsinghua, Beijing, 100084, China Liu Hong Zhou Pei-Yuan Center for Applied Mathematics, Tsinghua, Beijing, 100084, China Yi Zhu Zhou Pei-Yuan Center for Applied Mathematics, Tsinghua, Beijing, 100084, China

Mathematical Physics mathscidoc:2204.22004

2019.9
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[39] Elliptic operators with honeycomb symmetry: Dirac points, Edge States and Applications to Photonic Graphene

J. P. Lee-Thorp M. I. Weinstein Yi Zhu

Mathematical Physics mathscidoc:2204.22003

2018.9
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[40] Ribbon tensor structure on the full representation categories of the singlet vertex algebras

Thomas Creutzig University of Alberta Robert McRae Tsinghua University Jinwei Yang Shanghai Jiaotong University

Category Theory Mathematical Physics Quantum Algebra Representation Theory mathscidoc:2204.04011

Advances in Mathematics, 413, 108828, 2023.1
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[41] On rationality for C_2-cofinite vertex operator algebras

Robert McRae Tsinghua University

Category Theory Mathematical Physics Quantum Algebra Representation Theory mathscidoc:2204.04010

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[42] On semisimplicity of module categories for finite non-zero index vertex operator subalgebras

Robert McRae Tsinghua University

Category Theory Mathematical Physics Quantum Algebra Representation Theory mathscidoc:2204.04009

Letters in Mathematical Physics, 112, (2), 25, 2022.4
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[43] Structure of Virasoro tensor categories at central charge 13−6p−6/p for integers p>1

Robert McRae Tsinghua University Jinwei Yang University of Alberta

Category Theory Mathematical Physics Quantum Algebra Representation Theory mathscidoc:2204.04008

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[44] Tensor structure on the Kazhdan-Lusztig category for affine gl(1|1)

Thomas Creutzig University of Alberta Robert McRae Tsinghua University Jinwei Yang University of Alberta

Category Theory Mathematical Physics Quantum Algebra Representation Theory mathscidoc:2204.04007

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[45] On ribbon categories for singlet vertex algebras

Thomas Creutzig University of Alberta Robert McRae Tsinghua University Jinwei Yang University of Alberta

Category Theory Mathematical Physics Quantum Algebra Representation Theory mathscidoc:2204.04006

Communications in Mathematical Physics, 387, (2), 865-925, 2021.10
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[46] Direct limit completions of vertex tensor categories

Thomas Creutzig University of Alberta Robert McRae Tsinghua University Jinwei Yang University of Alberta

Category Theory Mathematical Physics Quantum Algebra Representation Theory mathscidoc:2204.04005

Communications in Contemporary Mathematics, 24, (2), 2150033, 2022.3
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[47] Vertex algebraic intertwining operators among generalized Verma modules for affine Lie algebras

Robert McRae Tsinghua University

Mathematical Physics Quantum Algebra Representation Theory mathscidoc:2204.22002

Advances in Mathematics, 374, 107351, 2020.11
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[48] Twisted modules and G-equivariantization in logarithmic conformal field theory

Robert McRae Tsinghua University

Category Theory Mathematical Physics Quantum Algebra Representation Theory mathscidoc:2204.04004

Communications in Mathematical Physics, 383, (3), 1939-2019, 2021.5
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[49] Gluing vertex algebras

Thomas Creutzig University of Alberta Shashank Kanade University of Denver Robert McRae Vanderbilt University and Tsinghua University

Category Theory Mathematical Physics Quantum Algebra Representation Theory mathscidoc:2204.04003

Advances in Mathematics, 396, 108174, 2022.2
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[50] On the tensor structure of modules for compact orbifold vertex operator algebras

Robert McRae Vanderbilt University

Category Theory Mathematical Physics Quantum Algebra Representation Theory mathscidoc:2204.04002

Mathematische Zeitschrift, 296, 409-452, 2020.10
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