Functional Analysis

[1] Morrey spaces in harmonic analysis

David R. Adams Department of Mathematics, University of Kentucky Jie Xiao Department of Mathematics and Statistics, Memorial University of Newfoundland

Functional Analysis Mathematical Physics mathscidoc:1701.12018

Arkiv for Matematik, 50, (2), 201-230, 2010.7
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[2] The Hartogs extension theorem for holomorphic vector bundles and sprays

Rafael B. Andrist Fakultät für Mathematik und Naturwissenschaften, Bergische Universität Wuppertal Nikolay Shcherbina Fakultät für Mathematik und Naturwissenschaften, Bergische Universität Wuppertal Erlend F. Wold Matematisk Institutt, Universitet i Oslo

Functional Analysis Geometric Analysis and Geometric Topology mathscidoc:1701.01010

Arkiv for Matematik, 1-21, 2014.12
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[3] Generalized capacity, Harnack inequality and heat kernels on metric spaces

Alexander Grigor'yan Universität Bielefeld, Germany Jiaxin Hu Tsinghua University,China Ka-Sing Lau The Chines University of Hong Kong

Functional Analysis mathscidoc:1611.12001

J. Math. Soc. Japan. Special Issue dedicated to Kiyosi Itō, 67, 1485-1549 , 2015
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[4] Hausdorff dimension of wiggly metric spaces

Jonas Azzam Department of Mathematics, University of Washington-Seattle

Functional Analysis Metric Geometry mathscidoc:1701.12027

Arkiv for Matematik, 53, (1), 1-36, 2013.3
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[5] On Landau damping

Clément Mouhot University of Cambridge, DPMMS, Centre for Mathematical Sciences, Wilberforce Road, Cambridge, UK Cédric Villani Institut Henri Poincaré & Université de Lyon, Institut Camille Jordan, Université Claude Bernard, 43 Boulevard du 11 novembre 1918, Villeurbanne Cedex, France

Dynamical Systems Functional Analysis mathscidoc:1701.11003

Acta Mathematica, 207, (1), 29-201, 2009.12
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[6] On a generalization of $L^p$-differentiability

Daniel Spector National Chiao Tung University

Functional Analysis mathscidoc:1703.12004

Calc. Var. Partial Differential Equations, 55, (3), 2016
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[7] On improved fractional Sobolev–Poincaré inequalities

Bartłomiej Dyda Faculty of Pure and Applied Mathematics, Wrocław University of Technology Lizaveta Ihnatsyeva Department of Mathematics, Kansas State University Antti V. Vähäkangas Department of Mathematics and Statistics, University of Jyvaskyla

Analysis of PDEs Functional Analysis mathscidoc:1701.03014

Arkiv for Matematik, 1-18, 2014.5
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[8] A remark on an integral characterization of the dual of bv

Daniel Spector National Chiao Tung University Nicola Fusco University of Napoli Federico II

Functional Analysis mathscidoc:1703.12007

http://dx.doi.org/10.1016/j.jmaa.2017.01.092
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[9] An $L^1$-type estimate for Riesz potentials

Daniel Spector National Chiao Tung University Armin Schikorra University of Frieberg Jean Van Schaftingen Catholique University of Louvain

Functional Analysis mathscidoc:1703.12003

Rev. Mat. Iberoam., 33, (1), 291-304., 2017
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[10] Two-sided estimates of heat kernels of jump type Dirichlet forms

Alexander Grigor'yan Universität Bielefeld Eryan Hu Universität Bielefeld Jiaxin Hu Tsinghua University

Functional Analysis mathscidoc:1612.12002

Adv. Math., 330, 433--515, 2018
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[11] Generalization of Selberg’s $$ \frac{3}{{16}} $$ theorem and affine sieve

Jean Bourgain School of Mathematics, Institute for Advanced Study Alex Gamburd Department of Mathematics, University of California at Santa Cruz Peter Sarnak School of Mathematics, Institute for Advanced Study

Analysis of PDEs Combinatorics Functional Analysis mathscidoc:1701.03005

Acta Mathematica, 207, (2), 255-290, 2009.12
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[12] A note on Aubin-Lions-Dubinskii lemmas

Xiuqing Chen Beijing University of Posts and Telecommunications Ansgar Jüngel , Vienna University of Technology Jian-Guo Liu Duke University

Functional Analysis mathscidoc:1702.12001

Acta Appl Math, 133, 33-43, 2014.3
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[13] The Davies method revisited for heat kernel upper bounds of regular Dirichlet forms on metric measure spaces

Jiaxin Hu Tsinghua University Xuliang Li Tsinghua University

Functional Analysis mathscidoc:1611.12002

preprint, 2016
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[14] Complete monotonicity for inverse powers of some combinatorially defined polynomials

Alexander D. Scott Mathematical Institute, University of Oxford Alan D. Sokal Department of Physics, New York University

Functional Analysis mathscidoc:1701.12007

Acta Mathematica, 213, (2), 323-392, 2013.1
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[15] Lower estimates of heat kernels for non-local Dirichlet forms on metric measure spaces

Alexander Grigor'yan Universität Bielefeld Eryan Hu Universität Bielefeld Jiaxin Hu Tsinghua University

Functional Analysis mathscidoc:1612.12001

Journal of Functional Analysis, 272, (8), 3311–3346, 2017
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[16] Unique Cartan decomposition for II_{1}factors arising from arbitrary actions of free groups

Sorin Popa Mathematics Department, University of California, Los Angeles Stefaan Vaes Department of Mathematics, KU Leuven

Functional Analysis Group Theory and Lie Theory Spectral Theory and Operator Algebra mathscidoc:1701.12005

Acta Mathematica, 212, (1), 141-198, 2012.6
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[17] Carleson measures for weighted holomorphic Besov spaces

Carme Cascante Departament de Matemàtica Aplicada i Anàlisi Facultat de Matemàtiques, Universitat de Barcelona Joaquin M. Ortega Departament de Matemàtica Aplicada i Anàlisi Facultat de Matemàtiques, Universitat de Barcelona

Functional Analysis mathscidoc:1701.12013

Arkiv for Matematik, 49, (1), 31-59, 2009.4
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[18] On formulae decoupling the total variation of bv functions

Daniel Spector National Chiao Tung University Augusto Ponce Catholique University of Louvain

Functional Analysis mathscidoc:1703.12005

Nonlinear Anal. , 154, 241–257., 2017
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[19] On a new class of fractional partial differential equations II

Daniel Spector National Chiao Tung University Tien-Tsan Shieh National Central University

Functional Analysis mathscidoc:1703.12006

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[20] Radial Fourier multipliers in high dimensions

Yaryong Heo Department of Mathematics, University of Wisconsin, Madison Fëdor Nazarov Department of Mathematics, University of Wisconsin, Madison Andreas Seeger Department of Mathematics, University of Wisconsin, Madison

Functional Analysis mathscidoc:1701.12001

Acta Mathematica, 206, (1), 55-92, 2009.2
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[21] Critical exponents of induced Dirichlet forms on self-similar sets

Shi-Lei Kong The Chinese University of Hong Kong Ka-Sing Lau The Chinese University of Hong Kong

Functional Analysis mathscidoc:1701.12031

2016.10
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[22] Resonance-free region in scattering by a strictly convex obstacle

Long Jin Department of Mathematics, University of California, Berkeley

Analysis of PDEs Functional Analysis mathscidoc:1701.03029

Arkiv for Matematik, 52, (2), 257-289, 2012.12
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[23] Identifiability of Age-Dependent Branching Processes from Extinction Probabilities and Number Distributions

Pak-Wing Fok Univ. of Delaware Tom Chou UCLA

Functional Analysis Mathematical Physics Probability Theoretical Physics mathscidoc:1702.12002

Journal of Statistical Physics, 152, (4), 769-786, 2013.8
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[24] On the uniform rectifiability of AD-regular measures with bounded Riesz transform operator: the case of codimension 1

Fedor Nazarov Department of Mathematical Sciences, Kent State University Alexander Volberg Department of Mathematics, Michigan State University Xavier Tolsa ICREA/Universitat Autònoma de Barcelona, Bellaterra, Barcelona, Catalonia

Functional Analysis mathscidoc:1701.12006

Acta Mathematica, 213, (2), 237-321, 2012.12
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[25] Random walks and induced Dirichlet forms on self-similar sets

Shi-Lei Kong The Chinese University of Hong Kong Ka-Sing Lau The Chinese University of Hong Kong Ting-Kam Leonard Wong University of Southern California

Dynamical Systems Functional Analysis Metric Geometry Probability mathscidoc:1701.28005

Advances in Mathematics, 320, 1099--1134, 2017.9
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