Energy Decay of Solution to a Nonlinear Wave Equation of Kirchhoﬀ Type

Chinese Quarterly Journal of Mathematics ›› 2013, Vol. 28 ›› Issue (4): 485-491.

Previous Articles Next Articles

Energy Decay of Solution to a Nonlinear Wave Equation of Kirchhoﬀ Type

Received:2011-10-10 Online:2013-12-30 Published:2023-02-16
About author:SONG Zhi-hua(1975-), male, native of Xinxiang, Henan, a lecturer of North China University of Water Resources and Electric Power, M.S.D., engages in nonlinear hyperbolic equation.
Supported by:
Supported by the National Natural Science Foundation of China(11271336)

Abstract

CLC Number:

O175.29

SONG Zhi-hua. Energy Decay of Solution to a Nonlinear Wave Equation of Kirchhoﬀ Type[J]. Chinese Quarterly Journal of Mathematics, 2013, 28(4): 485-491.

[1]	ZHANG Hong-wei, LI Dong-hao, HU Qing-ying. General Energy Decay of Solutions for A Wave Equation with Nonlocal Nonlinear Damping and Source Terms [J]. Chinese Quarterly Journal of Mathematics, 2020, 35(3): 302-310.
[2]	SUN Lin-lin, LIANG Tie-wang, ZHANG Jian-peng. Local Regularity for a ID Compressible Viscous Micropolar Fluid Model with Non-homogeneous Temperature Boundary [J]. Chinese Quarterly Journal of Mathematics, 2014, 29(1): 129-141.
[3]	YAN Shu-xia, WANG Zhi-juna. Asymptotic of the Solutions of the Initial Boundary Value Problem for the Diffusion Equations for Semiconductors (Ⅱ) [J]. Chinese Quarterly Journal of Mathematics, 2005, 20(3): 319-325.
[4]	WANG Wen-bin, LIU Shu-mei . Asymptotic of the Solutions to the Initial Boundary Value Problem for the Diffusion Equations for Semiconductors [J]. Chinese Quarterly Journal of Mathematics, 2005, 20(2): 185-191.

Energy Decay of Solution to a Nonlinear Wave Equation of Kirchhoﬀ Type

PDF (PC)

Knowledge

Abstract

Cite this article

share this article

References

Related Articles 4

Recommended Articles

Metrics

Comments