D. Kong

发表

Hyperbolic Mean Curvature Flow

Chun-lei He, D. Kong, Kefeng Liu, 2010, 1004.2754.

Global existence of smooth solutions to two-dimensional compressible isentropic Euler equations for Chaplygin gases

D. Kong, Kefeng Liu, Yuzhu Wang, 2010 .

Long-time behaviour of smooth solutions to the compressible Euler equations with damping in several space variables

D. Kong, 2012 .

Life-Span of Classical Solutions to Hyperbolic Geometric Flow in Two Space Variables with Slow Decay Initial Data

D. Kong, Kefeng Liu, Yuzhu Wang, 2010, 1004.2756.

Global structure stability of impact-induced tensile waves in a rubber-like material

H. Dai, D. Kong, 2006 .

Dissipative Hyperbolic Geometric Flow

D. Kong, Kefeng Liu, W. Dai, 2007, 0709.2542.

Time-periodic solutions of the Einstein’s field equations I: general framework

D. Kong, Kefeng Liu, 2008, 0805.1100.

2 2 M ay 2 00 8 Time-Periodic Solutions of the Einstein ’ s Field Equations

D. Kong, Kefeng Liu, 2008 .

Mathematical theory and analytical solutions for the wave catching-up phenomena in a nonlinearly elastic composite bar

De-Xing Kong, Zhen Chen, Shou-Jun Huang, 2012, Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences.

Global existence of smooth solutions to relativistic string equations in Schwarzschild space-time for small initial data

Chun-lei He, D. Kong, Shoujun Huang, 2016 .

Formation and propagation of singularities in one-dimensional Chaplygin gas

D. Kong, Changhua Wei, 2013, 1311.3737.

Completely linear degeneracy for quasilinear hyperbolic systems in several space variables

D. Kong, Changhua Wei, 2013, 1311.3740.

Formation of singularities in one-dimensional Chaplygin gas

Qiang Zhang, D. Kong, Changhua Wei, 2013, 1311.3474.

Lifespan of smooth solutions for timelike extremal surface equation in de Sitter spacetime

D. Kong, Changhua Wei, 2013, 1311.3459.

Hyperbolic Gradient Flow: Evolution of Graphs in R^{n+1}

D. Kong, Kefeng Liu, 2010, 1009.3993.

The motion of relativistic strings in curved space-times

Chun-lei He, D. Kong, Chun-Lei He, 2010, 1007.4232.

The global existence of smooth solutions of relativistic string equations in the Schwarzschild space-time

Chun-lei He, D. Kong, Chun-Lei He, 2010, 1002.1357.

Formation of singularities in the motion of plane curves under hyperbolic mean curvature flow

D. Kong, Zenggui Wang, 2009 .

Spherical symmetric solutions for the motion of relativistic membranes in the Schwarzschild spacetime

De-Xing Kong, Chun-lei He, D. Kong, 2009 .

Solution formula and time-periodicity for the motion of relativistic strings in the Minkowski space R1+n

Qiang Zhang, De-Xing Kong, Qiang Zhang, 2009 .

Global weakly discontinuous solutions to quasilinear hyperbolic systems of conservation laws with damping with a kind of non-smooth initial data

D. Kong, Yachun Li, Z. Shao, 2008 .

Equations for the motion of relativistic torus in the Minkowski space R1+n

De-Xing Kong, Shou-Jun Huang, D. Kong, 2007 .

Global existence and asymptotic behavior of classical solutions of quasilinear hyperbolic systems with linearly degenerate characteristic fields

D. Kong, W. Dai, 2007 .

Global solutions with shock waves to the generalized Riemann problem for a system of hyperbolic conservation laws with linear damping

D. Kong, Yachun Li, Z. Shao, 2007 .

Shock reflection for general quasilinear hyperbolic systems of conservation laws

D. Kong, Yachun Li, Z. Shao, 2007 .

The Dynamics of Relativistic Strings Moving in the Minkowski Space $$\mathbb{R}^{1+n}$$

Qiang Zhang, De-Xing Kong, Qing Zhou, 2006 .

Global solutions with shock waves to the generalized Riemann problem for a class of quasilinear hyperbolic systems of balance laws

D. Kong, Yachun Li, Z. Shao, 2006 .

The equation for time-like extremal surfaces in Minkowski space R2+n

Yi Zhou, D. Kong, Qing-you Sun, 2006 .

Global structure instability of Riemann solutions of quasilinear hyperbolic systems of conservation laws: Rarefaction waves

D. Kong, 2005 .

Global structure stability of Riemann solutions of quasilinear hyperbolic systems of conservation laws: shocks and contact discontinuities

D. Kong, 2003 .

A note on "well-posedness theory for hyperbolic conservation laws"

Tong Yang, De-Xing Kong, Tong Yang, 2003, Appl. Math. Lett..

Global exact boundary controllability of a class of quasilinear hyperbolic systems of conservation laws

De-Xing Kong, D. Kong, 2002, Syst. Control. Lett..

Formation and propagation of singularities for 2×2 quasilinear hyperbolic systems

D. Kong, 2002 .

Nonlinear degree and partial stability for quasilinear hyperbolic systems and the application to plane elastic waves in hyperelastic materials

H. Dai, D. Kong, 2001 .

Global solutions for a new geometric flow with rotational invariance

D. Kong, Qiang Ru, 2017, Boundary Value Problems.

Geometric approach for finding exact solutions to nonlinear partial differential equations

De-Xing Kong, D. Kong, Hai-rong Hu, 1998 .

Explicit exact solutions for the Lienard equation and its applications

D. Kong, Dexing Kong, 1995 .

Symmetry reduction and exact solutions of a hyperbolic Monge-Ampère equation

Yong Chen, D. Kong, Zenggui Wang, 2012 .

Exact solutions to a class of quasilinear hyperbolic systems

D. Kong, G. Ni, 1995 .

HYPERBOLIC MEAN CURVATURE FLOW: EVOLUTION OF PLANE CURVES

De-Xing Kong, Kefeng Liu, D. Kong, 2008, 0803.0408.

The propagation of impact-induced tensile waves in a kind of phase-transforming materials

H. Dai, D. Kong, 2006 .

Hyperbolic Geometric Flow (I): Short-time Existence and Nonlinear Stability

D. Kong, Kefeng Liu, W. Dai, 2006, math/0610256.

Blowup of smooth solutions of a class of complex conservation laws

D. Kong, Changhua Wei, 2013 .

Hyperbolic Yamabe problem

D. Kong, Qi Liu, 2017 .

Hyperbolic Yamabe problem

D. Kong, Qi Liu, 2017, Applied Mathematics-A Journal of Chinese Universities.

Life-span of classical solutions to hyperbolic geometry flow equation in several space dimensions

D. Kong, Changming Song, Qi Liu, 2017 .

Wave character of metrics and hyperbolic geometric flow

De-Xing Kong, Kefeng Liu, D. Kong, 2007 .

The Hyperbolic Geometric Flow on Riemann Surfaces

De-Xing Kong, Kefeng Liu, D. Kong, 2007, 0709.1607.

Analysis of singularities and development of shocks for a class of multidimensional hyperbolic systems of conservation laws

D. Kong, W. Dai, 2005 .

Light-likeness of boundaries of extremal surfaces of mixed type in physical space–times

D. Kong, Chen Zhao, 2015 .

Light-likeness of Bordlines of Extremal Surfaces of Mixed Type in Physical Spacetimes

D. Kong, Chen Zhao, 2012 .

Erratum: “The equation for time-like extremal surfaces in Minkowski space R2+n” [J. Math. Phys.47, 013503 (2006)]

Yi Zhou, D. Kong, Qing-you Sun, 2006 .

Asymptotic Behavior of Global Classical Solutions of Quasilinear Hyperbolic Systems

Tong Yang, D. Kong, 2003 .

Global classical solutions for general quasilinear hyperbolic systems with decay initial data

Yi Zhou, D. Kong, Tatsien Li, 1997 .

Generalized Ricci flow I: Local existence and uniqueness

Chun-lei He, D. Kong, Kefeng Liu, 2008, 1107.3270.

Time-periodic solutions of the Einstein’s field equations II: geometric singularities

D. Kong, Kefeng Liu, M. Shen, 2008, 0807.4981.

Time-periodic universes

D. Kong, Kefeng Liu, M. Shen, 2008, 0809.0046.

Time-periodic solutions of the Einstein’s field equations III: physical singularities

D. Kong, Kefeng Liu, M. Shen, 2011 .

Exact controllability of wave equations on a circle

D. Kong, Qing-you Sun, 2009 .

Two-point boundary value problems and exact controllability for several kinds of linear and nonlinear wave equations

D. Kong, Qing-you Sun, 2009, 0912.5018.

From decoupled integrable models to coupled ones via a deformation algorithm

D. Kong, Sen-uye Lou, Wen-Ding Du, 2023, Communications in Theoretical Physics.

A new kind of solutions of the Einstein's field equations with non-vanishing cosmological constant

D. Kong, Kefeng Liu, M. Shen, 2009, 0907.1714.

Classical solutions to a dissipative hyperbolic geometry flow in two space variables

D. Kong, Changming Song, Qi Liu, 2019, Journal of Hyperbolic Differential Equations.

A nonlinear geometric equation related to electrodynamics

D. Kong, 2004 .