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401 paper(s) uploaded by admin.

Index	Title	Upload Time	Modified Time
351	The Kelmans-Seymour conjecture I: Special separations Dawei He School of Mathematics, Georgia Institute of Technology, Atlanta Yan Wang School of Mathematics, Georgia Institute of Technology, Atlanta Xingxing Yu School of Mathematics, Georgia Institute of Technology, Atlanta Combinatorics mathscidoc:2105.41004 2019.4 [ Download ] [ 2021-05-06 14:36:56 uploaded by admin ] [ 536 downloads ] [ 0 comments ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2021-05-06 14:36:56	2021-05-07 11:13:03
352	Panning for gold:‘model-X’ knockoffs for high dimensional controlled variable selection Emmanuel Candes Stanford University Yingying Fan University of Southern California, Los Angeles Lucas Janson Stanford University Jinchi Lv University of Southern California, Los Angeles Statistics Theory and Methods mathscidoc:2105.33001 Journal of the Royal Statistical Society Series B, 80, 2018.6 [ Download ] [ 2021-05-24 14:07:40 uploaded by admin ] [ 732 downloads ] [ 0 comments ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2021-05-24 14:07:40	-
353	Supplementary material to “Panning for gold: Model-X knock- offs for high-dimensional controlled variable selection” Emmanuel Candes Stanford University Yingying Fan University of Southern California, Los Angeles Lucas Janson Stanford University Jinchi Lv University of Southern California, Los Angeles Statistics Theory and Methods mathscidoc:2105.33002 Journal of the Royal Statistical Society Series B, 80, 2018.6 [ Download ] [ 2021-05-24 14:10:31 uploaded by admin ] [ 590 downloads ] [ 0 comments ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2021-05-24 14:10:31	-
354	Estimating sparse precision matrix: optimal rates of convergence and adaptive estimation T. TONY CAI University of Pennsylvania WEIDONG LIU Shanghai Jiao Tong University HARRISON H. ZHOU Yale University Statistics Theory and Methods mathscidoc:2105.33003 The Annals of Statics, 2016.6 [ Download ] [ 2021-05-24 14:15:25 uploaded by admin ] [ 564 downloads ] [ 0 comments ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2021-05-24 14:15:25	-
355	Uniform manin-mumford for a family of genus 2 curves LAURA DEMARCO Northwestern University, Evanston, IL, USA HOLLY KRIEGER University of Cambridge, Cambridge, UK HEXI YE Zhejiang University, Hangzhou, China Geometric Analysis and Geometric Topology mathscidoc:2105.15002 2019.2 [ Download ] [ 2021-05-25 11:33:17 uploaded by admin ] [ 561 downloads ] [ 0 comments ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2021-05-25 11:33:17	-
356	Invariant metrics on negatively pinched complete kahler manifolds DAMIN WU University of Connecticut SHING-TUNG YAU Harvard University Geometric Analysis and Geometric Topology mathscidoc:2105.15003 2019.5 [ Download ] [ 2021-05-25 11:36:08 uploaded by admin ] [ 516 downloads ] [ 0 comments ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2021-05-25 11:36:08	-
357	Control of eigenfunctions on surfaces of variable curvature SEMYON DYATLOV Massachusetts Institute of Technology LONG JIN Massachusetts Institute of Technology STÉPHANE NONNENMACHER Massachusetts Institute of Technology Analysis of PDEs mathscidoc:2106.03002 2021.3 [ Download ] [ 2021-06-21 12:36:24 uploaded by admin ] [ 560 downloads ] [ 0 comments ] Abstract × No abstract uploaded! OK [ Abstract ] [ Full ] Please log in for comment!	2021-06-21 12:36:24	-
358	Categorical extensions of conformal nets Bin Gui Department of Mathematics, Rutgers University, New Brunswick, NJ, USA Category Theory Spectral Theory and Operator Algebra mathscidoc:2203.04001 Communications in Mathematical Physics, 383, (2), 763-839, 2020.11 [ Download ] [ 2022-03-16 09:51:09 uploaded by admin ] [ 441 downloads ] [ 0 comments ] Abstract × An important goal in studying the relations between unitary VOAs and conformal nets is to prove the equivalence of their ribbon categories. In this article, we prove this conjecture for many familiar examples. Our main idea is to construct new structures associated to conformal nets: the categorical extensions. OK [ Abstract ] [ Full ] Please log in for comment!	2022-03-16 09:51:09	-
359	Quantum Fourier analysis Arthur Jaffe Harvard University, Cambridge, MA Chunlan Jiang Department of Mathematics, Hebei Normal University, Shijiazhuang, Hebei Zhengwei Liu Yau MathematicalScience Center, Tsinghua University, Beijing Yunxiang Ren Department of Mathematics, Tsinghua University, Beijing Jinsong Wu Institute forAdvanced Study in Mathematics, Harbin Institute of Technology, Harbin TBD mathscidoc:2203.43022 Proceedings of the National Academy of Sciences of the United States of America, 117, (20), 10715-10720, 2020.5 [ Download ] [ 2022-03-16 10:10:46 uploaded by admin ] [ 316 downloads ] [ 0 comments ] Abstract × Quantum Fourier analysis is a subject that combines an algebraic Fourier transform (pictorial in the case of subfactor theory) with analytic estimates. This provides interesting tools to investigate phenomena such as quantum symmetry. We establish bounds on the quantum Fourier transform F, as a map between suitably defined L^p spaces, leading to an uncertainty principle for relative entropy. We cite several applications of quantum Fourier analysis in subfactor theory, in category theory, and in quantum information. We suggest a topological inequality, and we outline several open problems. OK [ Abstract ] [ Full ] Please log in for comment!	2022-03-16 10:10:46	-
360	A proof of Furstenberg’s conjecture on the intersections of ×𝑝- and ×𝑞-invariant sets Meng Wu Department of Mathematical Sciences, University of Oulu, Oulu, Finland TBD mathscidoc:2203.43023 Annals of Mathematics, 189, 707-751, 2019.5 [ Download ] [ 2022-03-16 10:20:10 uploaded by admin ] [ 342 downloads ] [ 0 comments ] Abstract × We prove the following conjecture of Furstenberg (1969): if 𝐴,𝐵⊂[0,1] are closed and invariant under ×𝑝 mod1 and ×𝑞 mod1, respectively, and if log𝑝/log𝑞∉ℚ, then for all real numbers 𝑢 and 𝑣, dim_H (𝑢𝐴 + 𝑣) ∩ 𝐵 ≤ max {0, dim_H 𝐴 + dim_H 𝐵 − 1}. We obtain this result as a consequence of our study on the intersections of incommensurable self-similar sets on ℝ. Our methods also allow us to give upper bounds for dimensions of arbitrary slices of planar self-similar sets satisfying SSC and certain natural irreducible conditions. OK [ Abstract ] [ Full ] Please log in for comment!	2022-03-16 10:20:10	-

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