Algebraic Geometry

[151] 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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[152] Scalar curvature, Kodaira dimension and \hat{A}-genus

Xiaokui Yang Department of Mathematics and Yau Mathematical Sciences Center, Tsinghua University, Beijing, 100084, China

Differential Geometry Algebraic Geometry mathscidoc:2206.10007

Mathematische Zeitschrift, 295, 365-380, 2019.6
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[153] Ainf has uncountable Krull dimension

Heng Du Purdue University

Number Theory Algebraic Geometry mathscidoc:2205.24002

2020.2
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[154] On pseudo-Anosov autoequivalences

Yu-Wei Fan Tsinghua University Simion Filip University of Chicago Fabian Haiden Syddansk Universitet Ludmil Katzarkov Miami University Yijia Liu Kansas State University

Algebraic Geometry mathscidoc:2205.45007

2019.10
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[155] Quantum Cohomology under Birational Maps and Transitions

Yuan-Pin Lee Department of Mathematics, University of Utah, Salt Lake City, Ut., U.S.A. Hui-Wen Lin Department of Mathematics, National Taiwan University, Taipei 106 Chin-Lung Wang Department of Mathematics, National Taiwan University, Taipei 106

Algebraic Geometry mathscidoc:2204.45004

2017.5
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[156] The Jordan--Chevalley decomposition for G-bundles on elliptic curves

Dragos Fratila IRMA 7 rue René Descartes, Strasbourg, France Sam Gunningham Department of Mathematics, King’s College London, London, UK Penghui Li YMSC, Tsinghua University, Beijing, China

Algebraic Geometry mathscidoc:2205.45011

2020.7
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[157] Anticanonical volume of Fano 4-folds

Caucher Birkar

Algebraic Geometry mathscidoc:2210.45002

2022.9
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[158] Invariance of tautological equations II: Gromov--Witten theory

Yuan-Pin Lee Department of Mathematics, University of Utah, Salt Lake City, Utah, 84112

Algebraic Geometry mathscidoc:2204.45019

2006.5
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[159] Virtual Fundamental Classes of Zero Loci

David A. Cox Department of Mathematics \& Computer Science, Amherst College, Amherst MA 01002 Sheldon Katz Department of Mathematics, Oklahoma State University, Stillwater OK 74078 Yuan-Pin Lee Department of Mathematics, University of Utah, Salt Lake City, Utah, 84112

Algebraic Geometry mathscidoc:2204.45028

2000.12
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[160] Open Gromov-Witten Theory of KP2, KP1×P1, KWP[1,1,2], KF1 and Jacobi Forms

Bohan Fang Beijing International Center for Mathematical Research, Peking University Yongbin Ruan Department of Mathematics, University of Michigan Yingchun Zhang Department of Mathematics, University of Michigan Jie Zhou Yau Mathematical Sciences Center, Tsinghua University

Algebraic Geometry mathscidoc:2204.45002

Commun. Math. Phys., 369, 2019.5
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[161] Quantum K-theory on flag manifolds, finite-difference Toda lattices and quantum groups

Alexander Givental Department of Mathematics, University of California, Berkeley CA 94709 Yuan-Pin Lee Department of Mathematics, University of Utah, Salt Lake City, Utah, 84112

Algebraic Geometry mathscidoc:2204.45025

2001.8
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[162] 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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[163] Period integrals of vector bundle sections and tautological systems

An Huang Brandeis University Bong Lian Brandeis University Shing-Tung Yau Harvard University Chenglong Yu Harvard University

Algebraic Geometry mathscidoc:2206.45005

Mathematical Research Letters, 28, (2), 415-434, 2021.5
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[164] Towards A+B theory in conifold transitions for Calabi-Yau threefolds

Yuan-Pin Lee Department of Mathematics, University of Utah, Salt Lake City, Utah, 84112 Hui-Wen Lin Taida Institute of Mathematical Sciences (TIMS), National Taiwan University, Taipei 106 Chin-Lung Wang Taida Institute of Mathematical Sciences (TIMS), National Taiwan University, Taipei 106

Algebraic Geometry mathscidoc:2204.45007

2015.2
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[165] Quantum Lefschetz Hyperplane Theorem

Yuan-Pin Lee Department of Mathematics, University of Utah, Salt Lake City, Utah, 84112

Algebraic Geometry mathscidoc:2204.45029

2000.12
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[166] A recursive formula for osculating curves

Giosuè Muratore Department of Mathematics, Universidade Federal de Minas Gerais, Belo Horizonte, MG, Brazil

Algebraic Geometry mathscidoc:2203.45002

Arkiv for Matematik, 59, (1), 195-211, 2021.5
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[167] A reconstruction theorem in quantum cohomology and quantum K-theory

Yuan-Pin Lee Department of Mathematics, University of Utah, Salt Lake City, Utah, 84112 R. Pandharipande Department of Mathematics, Princeton University, Princeton, New Jersey, 08540

Algebraic Geometry mathscidoc:2204.45027

2001.4
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[168] Pseudo-Neron model and restriction of sections

Santai Qu YMSC and Stony Brook University

Algebraic Geometry mathscidoc:2205.45004

Michigan Math. J., 2022.6
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[169] Degeneration of curves on some polarized toric surfaces

Karl Christ Ben-Gurion University of the Negev and Leibniz University Hannover Xiang He Einstein Institute of Mathematics and Yau Mathematical Sciences Center Ilya Tyomkin Ben-Gurion University of the Negev

Algebraic Geometry mathscidoc:2205.45002

Journal für die reine und angewandte Mathematik, 2022.4
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[170] Period integrals and tautological systems 2

An Huang Brandeis University Bong Lian Brandeis University Shing-Tung Yau Harvard University Chenglong Yu Harvard University

Algebraic Geometry mathscidoc:2206.45004

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[171] Towards a quantum Lefschetz hyperplane theorem in all genera

Honglu Fan Department of Mathematics, Eidgenössische TH Zürich Yuan-Pin Lee Department of Mathematics, University of Utah

Algebraic Geometry mathscidoc:2204.45003

2021.8
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[172] On independence of generators of the tautological rings

D. Arcara Department of Mathematics, Saint Vincent College, Latrobe PA 15650 Yuan-Pin Lee Department of Mathematics, University of Utah, Salt Lake City, Utah, 84112

Algebraic Geometry mathscidoc:2204.45020

2006.5
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[173] Invariance of Quantum Rings under Ordinary Flops II: A quantum Leray--Hirsch theorem

Yuan-Pin Lee Department of Mathematics, University of Utah, Salt Lake City, Utah, 84112 Hui-Wen Lin Taida Institute of Mathematical Sciences (TIMS), National Taiwan University, Taipei 106 Chin-Lung Wang Center for Advanced Study in Theoretical Sciences, National Taiwan University, Taipei 106

Algebraic Geometry mathscidoc:2204.45010

2013.11
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[174] Euler characteristics of universal cotangent line bundles on $\mbar_{1,n}$

Yuan-Pin Lee Department of Mathematics, University of Utah, Salt Lake City, Utah, 84112 Feng Qu Department of Mathematics, University of Utah, Salt Lake City, Utah, 84112

Algebraic Geometry mathscidoc:2204.45011

2012.11
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[175] Invariance of quantum rings under ordinary flops: III

Yuan-Pin Lee Department of Mathematics, University of Utah, Salt Lake City, Utah, 84112 Hui-Wen Lin Taida Institute of Mathematical Sciences (TIMS), National Taiwan University, Taipei 106 Feng Qu International Center for Mathematical Research (BICMR), Beijing (Peking) University, Beijing 100871, PR China Chin-Lung Wang Center for Advanced Study in Theoretical Sciences, National Taiwan University, Taipei 106

Algebraic Geometry mathscidoc:2204.45009

2014.1
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