Functional Analysis

[151] 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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[152] Quasi-range-preserving operator

Lai Chunhui Minnan Normal University

Functional Analysis mathscidoc:1612.12003

Northeast. Math. J., 10, (3), 285–290, 1994.10
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[153] 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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[154] 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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[155] 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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[156] 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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