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基本信息
教师姓名：李子劲
学位：理学博士学位
学历：博士研究生毕业
职称：副教授
所在单位：数学与统计学院（公共数学教学部）
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[1]
A refined uniqueness result of Leray's problem in an infinite-long pipe with the Navier-slip boundary.
J. Differential Equations,
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[2]
Global axisymmetric solution to the 3D incompressible anisotropic Navier-Stokes equations.
J. Math. Pures Appl. (9),
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[3]
On Local Well-Posedness of 3D Ideal Hall–MHD System with an Azimuthal Magnetic Field.
Acta Math. Sin. (Engl. Ser.),
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[4]
Characterization of smooth solutions to the Navier-Stokes equations in a pipe with two types of slip boundary conditions.
Calc. Var. Partial Differential Equations,
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[5]
On the lifespan of axisymmetric incompressible Euler equations with a small initial swirl.
Z. Angew. Math. Phys.,
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[6]
On the Large Data Global Well-Posedness of Inviscid Axially Symmetric MHD-Boussinesq System.
Acta Appl. Math.,
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[7]
Constrained large solutions to Leray's problem in a distorted strip with the Navier-slip boundary condition.
J. Differential Equations,
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[8]
A refined long time asymptotic bound for 3D axially symmetric Boussinesq system with zero thermal diffusivity.
J. Differential Equations,
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[9]
On a Single-Component Regularity Criterion for the Non-resistive Axially Symmetric Hall-MHD System.
Acta Applicandae Mathematicae,
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[10]
Finite speed axially symmetric Navier-Stokes flows passing a cone.
Journal of Functional Analysis,
2024,
286:
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[11]
On Leray's problem in an infinite-long pipe with the Navier-slip boundary condition.
Science China. Mathematics,
2024,
67(4):
819–854
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[12]
Asymptotic properties of generalized D-solutions to the stationary axially symmetric Navier-Stokes equations.
Commun. Contemp. Math.,
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[13]
One component regularity criteria for the axially symmetric MHD-Boussinesq system.
Discrete Contin. Dyn. Syst.,
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[14]
Critical conditions on w^θ imply the regularity of axially symmetric MHD-Boussinesq system.
J. Math. Anal. Appl.,
2021,
505(1):
Paper No. 125451, 18 pp.
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[15]
Liouville theorem of the 3D stationary MHD system: for D-solutions converging to non-zero constant vectors.
NoDEA Nonlinear Differential Equations Appl.,
2021,
28(2):
Paper No. 12，14pp
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[16]
Liouville theorem of axially symmetric Navier–Stokes equations with growing velocity at infinity
Nonlinear Analysis: Real World Applications,
2020,
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[17]
On the Vanishing of Some D-Solutions to the Stationary Magnetohydrodynamics System
Journal of Mathematical Fluid Mechanics,
2019,
21(4):
13p
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[18]
Schauder estimates of the uniformly elliptic equation with a inverse-square potential
J. Math.Anal.Appl.,
2018,
2(464):
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[19]
Some remarks on regularity criteria of axially symmetric Navier-Stokes equations.
Commun. Pure Appl. Anal.,
2019,
3(18):
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[20]
Regularity of weak solutions of elliptic and parabolic equations with some critical or supercritical potentials.
J. Differential Equations,
2017,
1(263):
