Dynamical Systems

[1] Hopf-Cole transformation via generalized Schrodinger bridge problem

Flavien Leger UCLA Wuchen Li UCLA

Differential Geometry Dynamical Systems Information Theory Probability mathscidoc:2004.10001

arXiv:1901.09051, 2019.1
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[2] An enriched network motif family regulates multistep cell fate transitions with restricted reversibility

Yujie Ye Department of Biochemistry and Cellular and Molecular Biology, The University of Tennessee, Knoxville, Tennessee, United States of America Xin Kang Shanghai Center for Mathematical Sciences, Fudan University, Shanghai, China Jordan Bailey Department of Biochemistry and Cellular and Molecular Biology, The University of Tennessee, Knoxville, Tennessee, United States of America Chunhe Li Shanghai Center for Mathematical Sciences, Fudan University, Shanghai, China Tian Hong Department of Biochemistry and Cellular and Molecular Biology, The University of Tennessee, Knoxville, Tennessee, United States of America

Dynamical Systems Data Analysis, Bio-Statistics, Bio-Mathematics mathscidoc:2004.11001

PLOS Computational Biology, 15, (3), e1006855, 2019.3
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[3] Real time algorithm for nonlinear filtering problem

SS-T Yau Shing-Tung Yau

Dynamical Systems mathscidoc:1912.43682

3, 2137-2142, 2001.12
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[4] The dynamics of conservative peakons in the NLS hierarchy

Stephen C Anco Xiang-Ke Chang Jacek Szmigielski

Dynamical Systems mathscidoc:1912.43178

arXiv preprint arXiv:1711.01429, 2017.11
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[5] Coupled modified KdV equations, skew orthogonal polynomials, convergence acceleration algorithms and Laurent property

Xiang-Ke Chang Yi He Xingbiao Hu Shihao Li Hon-wah Tam Yingnan Zhang

Dynamical Systems mathscidoc:1912.43177

Science China Mathematics, 61, (6), 1063-1078, 2018.6
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[6] Moment modification, multipeakons, and nonisospectral generalizations

Xiang-Ke Chang Xing-Biao Hu Shi-Hao Li

Dynamical Systems mathscidoc:1912.43176

Journal of Differential Equations, 265, (9), 3858-3887, 2018.11
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[7] Three semi-discrete integrable systems related to orthogonal polynomials and their generalized determinant solutions

Xiao-Min Chen Xiang-Ke Chang Jian-Qing Sun Xing-Biao Hu Yeong-Nan Yeh

Dynamical Systems mathscidoc:1912.43175

Nonlinearity, 28, (7), 2279, 2015.6
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[8] Combinatorial proofs of addition formulas

Xiang-Ke Chang Xing-Biao Hu Hongchuan Lei Yeong-Nan Yeh

Dynamical Systems mathscidoc:1912.43174

the electronic journal of combinatorics, 23, (1), 1-8, 2016.1
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[9] A direct method for evaluating some nice Hankel determinants and proofs of several conjectures

Xiang-Ke Chang Xing-Biao Hu Ying-Nan Zhang

Dynamical Systems mathscidoc:1912.43173

Linear Algebra and its Applications, 438, (5), 2523-2541, 2013.3
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[10] Liouville integrability of conservative peakons for a modified CH equation

Xiang-Ke Chang Jacek Szmigielski

Dynamical Systems mathscidoc:1912.43172

Journal of nonlinear mathematical physics, 24, (4), 584-595, 2017.10
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[11] An application of Pfaffians to multipeakons of the Novikov equation and the finite Toda lattice of BKP type

Xiang-Ke Chang Xing-Biao Hu Shi-Hao Li Jun-Xiao Zhao

Dynamical Systems mathscidoc:1912.43171

Advances in Mathematics, 338, 1077-1118, 2018.11
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[12] Hankel determinant solutions to several discrete integrable systems and the Laurent property

Xiang-Ke Chang Xing-Biao Hu Guoce Xin

Dynamical Systems mathscidoc:1912.43169

SIAM Journal on Discrete Mathematics, 29, (1), 667-682, 2015.3
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[13] Lax integrability of the modified Camassa-Holm equation and the concept of peakons

Xiang-Ke Chang Jacek Szmigielski

Dynamical Systems mathscidoc:1912.43168

Journal of Nonlinear Mathematical Physics, 23, (4), 563-572, 2016.10
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[14] A generalized nonisospectral CamassaHolm equation and its multipeakon solutions

Xiang-Ke Chang Xiaomin Chen Xingbiao Hu

Dynamical Systems mathscidoc:1912.43167

Advances in Mathematics, 263, 154-177, 2014.10
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[15] About several classes of bi-orthogonal polynomials and discrete integrable systems

Xiang-Ke Chang Xiao-Min Chen Xing-Biao Hu Hon-Wah Tam

Dynamical Systems mathscidoc:1912.43166

Journal of Physics A: Mathematical and Theoretical, 48, (1), 015204, 2014.12
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[16] Partial-skew-orthogonal polynomials and related integrable lattices with Pfaffian tau-functions

Xiang-Ke Chang Yi He Xing-Biao Hu Shi-Hao Li

Dynamical Systems mathscidoc:1912.43164

Communications in Mathematical Physics, 364, (3), 1069-1119, 2018.12
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[17] An extended multistep shanks transformation and convergence acceleration algorithm with their convergence and stability analysis

Jian-Qing Sun Xiang-Ke Chang Yi He Xing-Biao Hu

Dynamical Systems mathscidoc:1912.43163

Numerische Mathematik, 125, (4), 785-809, 2013.12
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[18] Lax integrability and the peakon problem for the modified CamassaHolm equation

Xiang-Ke Chang Jacek Szmigielski

Dynamical Systems mathscidoc:1912.43162

Communications in Mathematical Physics, 358, (1), 295-341, 2018.2
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[19] Finer filtration for matrix-valued cocycle based on Oseledec's multiplicative ergodic theorem

Kefeng Liu

Dynamical Systems mathscidoc:1912.43121

arXiv preprint arXiv:1308.6111, 2013.8
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[20] Quantifying pluripotency landscape of cell differentiation from scRNA-seq data by continuous birth-death process

Jifan Shi University of Tokyo Tiejun Li Peking University Luonan Chen Chinese Academy of Sciences Kazuyuki Aihara University of Tokyo

Dynamical Systems mathscidoc:1912.11001

PLoS Computational Biology, 15, (11), e1007488, 2019.11
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[21] Arnold diffusion in arbitrary degrees of freedom and normally hyperbolic invariant cylinders

Patrick Bernard PSL Research University Vadim Kaloshin University of Maryland at College Park Ke Zhang University of Toronto

Dynamical Systems mathscidoc:1911.43036

Acta Mathematica, 217, (1), 1-79, 2016
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[22] Fourier coefficients of $\times p$-invariant measures.

Huichi Huang Chongqing University

Dynamical Systems mathscidoc:1908.10011

J. Mod. Dyn., 11, 551-562, 2017
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[23] Mean ergodic theorem for amenable discrete quantum groups and a Wiener-type theorem for compact metrizable groups.

Huichi Huang Chongqing University

Classical Analysis and ODEs Dynamical Systems Functional Analysis mathscidoc:1908.05001

Anal. PDE, 9, (4), 893-906, 2016
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[24] Ergodic invariant states and irreducible representations of crossed product $C^∗$-algebras.

Huichi Huang Chongqing University Jianchao Wu PSU

Dynamical Systems Functional Analysis mathscidoc:1908.12003

J. Operator Theory, 78, (1), 159-172, 2017
[ Download ] [ 2019-08-22 11:45:03 uploaded by hhuichi ] [ 80 downloads ] [ 0 comments ] [ Abstract ] [ Full ]
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[25] The existence of Zariski dense orbits for endomorphisms of projective surfaces (with an appendix in collaboration with Thomas Tucker)

Junyi Xie

Dynamical Systems mathscidoc:1908.01009

2019
[ Download ] [ 2019-08-21 18:46:13 uploaded by xiejunyi ] [ 137 downloads ] [ 0 comments ] [ Abstract ] [ Full ]
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