Algebraic Geometry

[51] 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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[52] 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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[53] Quantum K-Theory I: Foundations

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

Algebraic Geometry mathscidoc:2204.45026

2022.1
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[54] 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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[55] Witten's conjecture, Virasoro conjecture, and invariance of tautological equations

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

Algebraic Geometry mathscidoc:2204.45024

2004.5
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[56] Tautological equations in genus 2 via invariance conjectures

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

Algebraic Geometry mathscidoc:2204.45023

2006.5
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[57] Tautological equation in \bar{M}_{3,1} via invariance conjectures

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

Algebraic Geometry mathscidoc:2204.45022

2005.3
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[58] Invariance of tautological equations I: conjectures and applications

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

Algebraic Geometry mathscidoc:2204.45021

2006.4
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[59] 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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[60] 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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[61] Flops, motives and invariance of quantum rings

Yuan-Pin Lee Department of Mathematics, University of Utah, Salt Lake City, Utah, 84112 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:2204.45018

2006.8
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[62] Notes on axiomatic Gromov--Witten theory and applications

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

Algebraic Geometry mathscidoc:2204.45017

2007.10
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[63] Invariance of Gromov--Witten theory under a simple flop

Y. Iwao Department of Mathematics, University of Utah, Salt Lake City, Utah, 84112 Yuan-Pin Lee Department of Mathematics, University of Utah, Salt Lake City, Utah, 84112 Hui-Wen Lin Department of Mathematics, National Taiwan University, Taipei 106 C.-L Wang Department of Mathematics, National Taiwan University, Taipei 106

Algebraic Geometry mathscidoc:2204.45016

2008.4
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[64] Algebraic structures on the topology of moduli spaces of curves and maps

Yuan-Pin Lee Department of Mathematics, University of Utah, Salt Lake City, Utah, 84112 R. Vakil Department of Mathematics, Stanford University, Stanford (Palo Alto), CA 94305

Algebraic Geometry mathscidoc:2204.45015

2008.9
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[65] Algebraic cobordism of bundles on varieties

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:2204.45014

2010.2
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[66] Invariance of Quantum Rings under Ordinary Flops I: Quantum corrections and reduction to local models

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:2204.45013

2011.9
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[67] A Mirror Theorem for the Mirror Quintic

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

Algebraic Geometry mathscidoc:2204.45012

2012.9
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[68] 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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[69] 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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[70] 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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[71] A proof of the Landau-Ginzburg/Calabi-Yau correspondence via the crepant transformation conjecture

Nathan Priddis Institut für Algebraische Geometrie, Universität Hannover, D-30060 Hannover Yuan-Pin Lee Department of Mathematics, University of Utah, Salt Lake City, UT 84112 Mark Shoemaker Department of Mathematics, Colorado State University Fort Collins, CO 80523

Algebraic Geometry mathscidoc:2204.45008

2014.10
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[72] 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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[73] On Gromov-Witten theory of projective bundles

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

Algebraic Geometry mathscidoc:2204.45006

2018.10
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[74] A product formula for log Gromov-Witten invariants

Yuan-Pin Lee Department of Mathematics, University of Utah, Salt Lake City, Ut., U.S.A. Feng Qu International Center for Mathematical Research (BICMR), Beijing (Peking) University, Beijing 100871

Algebraic Geometry mathscidoc:2204.45005

2017.1
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[75] 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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