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张军勇

  • 职称:中级
  • 所属院系:数学与统计学院  
  • 成果数量:19条,属于本单位的个人成果19条

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作者: Huang,Xiaoqi1;Zhang,Junyong2; (1Department of Mathematics, University of Maryland, College Park, 20742, MD, United States;2Department of Mathematics, Beijing Institute of Technology, Beijing, 100081, China)

出处: Journal of Geometric Analysis 2023 Vol.33 No.9

摘要: Let (X, g) be a product cone with the metric g= dr2+ r2h , where X= C(Y) = (0 , ∞) r× Y and the cross section Y is a (n- 1) -dimensional closed Rieman ...

作者: Wang, Haoran1; Zhang, Fang1; Zhang, Junyong11Department of Mathematics, Beijing Institute of Technology, Beijing; 100081, China)

出处: arXiv 2023

作者: Wang, Haoran1; Zhang, Fang1; Zhang, Junyong11Department of Mathematics, Beijing Institute of Technology, Beijing; 100081, China)

出处: arXiv 2023

作者: Fanelli,Luca1;Zhang,Junyong2;Zheng,Jiqiang3; (1Ikerbasque and Universidad Del País Vasco, Departamento de Matemáticas, Bilbao, Spain;2Department of Mathematics, Beijing Institute of Technology, Beijing, 100081, China;3Institute of Applied Physics and Computational Mathematics, Beijing, 100088, China)

出处: International Mathematics Research Notices 2023 Vol.2023 No.20 P17656-17703

摘要: We study the -type uniform resolvent estimates for 2D-Schrödinger operators in scaling-critical magnetic fields, involving the Aharonov-Bohm model as ...

作者: Fanelli, Luca1;Zhang, Junyong2;Zheng, Jiqiang3; (1Ikerbasque and Universidad del País Vasco , Departamento de Matemáticas, Bilbao, Spain 2Department of Mathematics , Beijing Institute of Technology, Beijing 100081 3Institute of Applied Physics and Computational Mathematics , Beijing 100088)

出处: IMRN: International Mathematics Research Notices 2023 Vol.2023 No.20 P17656-17703

摘要: We study the |$L^{p}-L^{q}$| -type uniform resolvent estimates for 2D-Schrödinger operators in scaling-critical magnetic fields, involving the Aharono ...

作者: 苗长兴1;,张军勇2,3;,郑继强1; (1Institute of Applied Physics and Computational Mathematics;2Department of Mathematics,Beijing Institute of Technology;3Department of Mathematics,Cardiff University)

出处: Acta Mathematica Scientia(English Series) 2022 第42卷 第6期 P2230-2256

关键词: nonlinear;Schrödinger;equations;long;range;potential;global;well-posedness;blow-up;scattering

摘要: In this paper,we study the Cauchy problem for the nonlinear Schr?dinger equations with Coulomb potential i?tu+Δu+K/|x|u=-λ|u|p-1 ...

作者: Changxing MIAO,Junyong ZHANG,Jiqiang ZHENG (Institute of Applied Physics and Computational Mathematics,Beijing 100088,China;Department of Mathematics,Beijing Institute of Technology,Beijing 100081,China;Department of Mathematics,Cardiff University,UK)

出处: 数学物理学报(英文版) 2022 第42卷 第6期 P2230-2256

关键词: nonlinear;Schr?dinger;equations;long;range;potential;global;well-posedness;blow-up;scattering

摘要: In this paper,we study the Cauchy problem for the nonlinear Schr?dinger equa-tions with Coulomb potential i?tu+Δu+K/|x|u=λ|u|p-1u with 1<p≤5 on R3.Our ...

作者: Gao, Xiaofen1;Yin, Zhiqing1;Zhang, Junyong1;Zheng, Jiqiang2; (1 Beijing Inst Technol, Dept Math, Beijing Key Lab Math Characterizat Anal & Applica, Beijing 100081, Peoples R China. ;2 Inst Appl Phys & Computat Math, Beijing 100088, Peoples R China.)

出处: JOURNAL OF FUNCTIONAL ANALYSIS 2022 Vol.282 No.5

关键词: KLEIN-GORDON EQUATION; SCHRODINGER-OPERATORS; WAVE-EQUATION; MAGNETIC SCHRODINGER; HEAT KERNEL; POTENTIALS; RESOLVENT

摘要: We study the L-1 -> L-infinity-decay estimates for the Klein-Gordon equation in the Aharonov-Bohm magnetic fields, and further prove Strichartz estima ...

作者: Xiaofen Gao;Junyong Zhang;Jiqiang Zheng (1Department of Mathematics, Beijing Institute of Technology, 100081, Beijing, China;2Department of Mathematics, Beijing Key Laboratory on Mathematical Characterization, Analysis, and Applications of Complex Information, Beijing Institute of Technology, 100081, Beijing, China;3Institute of Applied Physics and Computational Mathematics, 100088, Beijing, China)

出处: Journal of Fourier Analysis and Applications 2022 Vol.28 No.3 P44

关键词: Adjoint restriction estimates;Keel–Smith–Sogge estimate;Conical singular space;Inverse-square potential;Wave equation

摘要: We study the restriction estimates in a class of conical singular space X=C(Y)=(0, infty )_r times Y with the metric g= mathrm {d}r^2+r^2h, where the ...

作者: Fanelli, Luca;Zhang, Junyong;Zheng, Jiqiang (1Ikerbasque, Universidad del País Vasco, Departamento de Matemáticas, Bilbao, Spain;2Department of Mathematics, Beijing Key Laboratory on Mathematical Characterization, Analysis, and Applications of Complex Information, Beijing Institute of Technology, Beijing, 100081, China;3Institute of Applied Physics and Computational Mathematics, Beijing, 100088, China)

出处: Advances in Mathematics 2022 Vol.400

摘要: We study the 2D-wave equation with a scaling-critical electromagnetic potential. This problem is doubly critical, because of the scaling invariance of ...

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张军勇中级简介