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[1] Adiabatic limits of anti-self-dual connections on collapsed k3 surfaces

VED DATAR Indian Institute of Science ADAM JACOB UC Davis Yuguang Zhang University of Bath

Differential Geometry mathscidoc:2005.10003

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[2] A two-component Matched Interface and Boundary (MIB) regularization for charge singularity in implicit solvation

Weihua Geng Southern Methodist University, USA Shan Zhao University of Alabama, USA

Numerical Analysis and Scientific Computing Data Analysis, Bio-Statistics, Bio-Mathematics mathscidoc:2005.42001

Journal of Computational Physics, 351, 25-39, 2017
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[3] Multiscale Persistent Functions for Biomolecular Structure Characterization

Kelin Xia Zhiming Li Lin Mu

Category Theory mathscidoc:2005.04001

Bull Math Biol, 2018
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[4] Two-stage dimension reduction for noisy high-dimensional images and application to Cryogenic Electron Microscopy

SZU-CHI CHUNG INSTITUTE OF STATISTIC SHAO-HSUAN WANG INSTITUTE OF STATISTIC PO-YAO NIU INSTITUTE OF STATISTIC SU-YUN HUANG INSTITUTE OF STATISTIC WEI-HAU CHANG INSTITUTE OF STATISTIC I-PING TU INSTITUTE OF STATISTIC

Data Analysis mathscidoc:2005.84001

Annals of Mathematical Sciences and Applicaitons , 5, (2), 2020
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[5] Variational implicit-solvent predictions of the dry-wet transition pathways for ligand-receptor binding and unbinding kinetics

Shenggao Zhou Soochow University R. G. Weiss ETH Zurich Li-Tien Cheng University of California, San Diego Joachim Dzubiella University of Freiburg J. Andrew McCammon University of California, San Diego Bo Li University of California, San Diego

Numerical Analysis and Scientific Computing Data Analysis, Bio-Statistics, Bio-Mathematics mathscidoc:2005.25001

Proceedings of the National Academy of Sciences of the United States of America, 116, (30), 14989–14994, 2019.7
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  Most Downloaded Papers

 

[1] Urban Pattern: Layout Design by Hierarchical Domain Splitting

Yong-Liang Yang KAUST Jun Wang KAUST Etienne Vouga Columbia University Peter Wonka KAUST

Geometric Modeling and Processing mathscidoc:1608.16073

ACM Transactions on Graphics, 32, (6), 181:1--181:12, 2013.12
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[2] Asymptotic distribution of resonances for convex obstacles

Johannes Sjöstrand Centre de Mathématiques, École Polytechnique UMR 7640, CNRS Maciej Zworski Department of Mathematics, University of Toronto

TBD mathscidoc:1701.331878

Acta Mathematica, 183, (2), 191-253, 1998.5
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[3] A Survey of Blue-Noise Sampling and Its Applications

Dong-Ming Yan NLPR-CASIA Jian-Wei Guo NLPR-CASIA Bin Wang Tsinghua Univ. Xiaopeng Zhang NLPR-CASIA Peter Wonka KAUST

Geometric Modeling and Processing mathscidoc:1608.16011

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[4] Research into the Order 3 Magic Hexagon Its Properties,Construction and Extensions

Fanxing Meng Tianjin No.1 High School

S.-T. Yau High School Science Awarded Papers mathscidoc:1608.35005

2008
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[5] Quadrilateral and Hexahedral Mesh Generation Based on Surface Foliation Theory

Na Lei Dalian University of Technology Xiaopeng Zheng Jilin University Jian Jiang Stony Brook University Yu-Yao Lin Stony Brook University Xianfeng Gu Stony Brook University

Geometric Modeling and Processing mathscidoc:1610.16001

Computer Methods in Applied Mechanics and Engineering, 316, 758-781, 2017
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Mathematic Words Today

 

Chaos theory

Chaos theory

Chaos theory is the field of study in mathematics that studies the behavior of dynamical systems that are highly sensitive to initial conditions - a response popularly referred to as the butterfly effect.

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Carl Friedrich Gauss

Carl Friedrich Gauss

Johann Carl Friedrich Gauss was a German mathematician who contributed significantly to many fields, including number theory, algebra, statistics, analysis, differential geometry, geodesy, geophysics, mechanics, electrostatics, astronomy, matrix theory, and optics.

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