Oscillation Criteria for Second-order Half-linear Impulsive Differential Equations with Damping

Chinese Quarterly Journal of Mathematics ›› 2009, Vol. 24 ›› Issue (4): 614-620.

Previous Articles Next Articles

Oscillation Criteria for Second-order Half-linear Impulsive Differential Equations with Damping

Department of Mathematics, Jiaying University

Received:2006-05-08 Online:2009-12-30 Published:2023-06-21
About author: CHEN Xing-rong(1966-), male, native of Xunwu, Jiangxi, a lecturer of Jiaying University, M.S.D., engages in differential equation.
Supported by:
Supported by the Natural Science Foundation of Guangdong Province(011471)；

Abstract

CLC Number:

O175.1

CHEN Xing-rong, PAN Li-jun. Oscillation Criteria for Second-order Half-linear Impulsive Differential Equations with Damping [J]. Chinese Quarterly Journal of Mathematics, 2009, 24(4): 614-620.

[1]	YANG Jia-shan. Oscillation of Third-order Delay Dynamic Equations on Time Scales [J]. Chinese Quarterly Journal of Mathematics, 2014, 29(3): 447-456.
[2]	HUANG Xian-yong, XU Zhi-ting. Oscillation of a Second-order Impulsive Neutral Diﬀerential Equation [J]. Chinese Quarterly Journal of Mathematics, 2013, 28(4): 592-604.
[3]	YANG Jia-shan. Oscillation of Second-order Nonlinear Dynamic Equation on Time Scales [J]. Chinese Quarterly Journal of Mathematics, 2013, 28(2): 172-179.
[4]	ZHANG Feng-pan, LU Jin-rui, LIU Zhi-guang. Oscillatory Gene Expression by the microRAN Mediating Delayed Negative Feedback Loop [J]. Chinese Quarterly Journal of Mathematics, 2013, 28(2): 303-310.
[5]	HONG Peng-hua, WENG Pei-xuan. Attractivity and Oscillation of Almost-periodic Solution for a Discrete Model of Hematopoiesis [J]. Chinese Quarterly Journal of Mathematics, 2013, 28(1): 20-26.
[6]	ZHANG Meng, SONG Guo-hua. Further Oscillation Results for a Class of Hyperbolic Equations with Continuous Distributed Deviating Arguments [J]. Chinese Quarterly Journal of Mathematics, 2012, 27(1): 145-151.
[7]	YANG Jia-shan, SUN Wen-bing. Bounded Oscillation for Second-order Nonlinear Difference Equation with Variable Delay [J]. Chinese Quarterly Journal of Mathematics, 2011, 26(4): 516-520.
[8]	YANG Jun, WU Hui-ning. Forced Oscillation of Neutral Advanced Dynamic Equations with Positive and Negative Coeﬃcients on Time Scales [J]. Chinese Quarterly Journal of Mathematics, 2011, 26(3): 466-469.
[9]	LI Yuan-dan, LUO Li-ping, YU Yuan-hong. New Criteria for Oscillation of Vector Parabolic Equations with Continuous Distribution Arguments [J]. Chinese Quarterly Journal of Mathematics, 2011, 26(2): 260-264.
[10]	ZHANG Wei-peng, ZHU De-ming. Interval Criteria for Oscillation of Certain Second-order Nonlinear Differential Equations [J]. Chinese Quarterly Journal of Mathematics, 2010, 25(4): 500-509.
[11]	LIN Wen-Tian. Remarks on Oscillation for Systems of High Order Partial Differential Equations of Neutral Type [J]. Chinese Quarterly Journal of Mathematics, 2009, 24(4): 537-542.
[12]	LUO Li-ping, PENG Bai-yu, OUYANG Zi-gen. Oscillation of Nonlinear Impulsive Delay Hyperbolic Partial Differential Equations [J]. Chinese Quarterly Journal of Mathematics, 2009, 24(3): 439-444.
[13]	WANG Xi-ping, CHEN Qiong, XU Ji-jun. New Interval Oscillation Criteria for Forced Second-order Half-linear Differential Equations [J]. Chinese Quarterly Journal of Mathematics, 2009, 24(2): 223-226.
[14]	TAN Qiong-hua, CHEN Ming. Oscillation in a Variable Delay Logistic Difference Equation [J]. Chinese Quarterly Journal of Mathematics, 2009, 24(1): 87-93.
[15]	LUO Li-ping. Oscillation of Solutions for a Class of Nonlinear Neutral Partial Differential Equations with Continuous Distribution Delay [J]. Chinese Quarterly Journal of Mathematics, 2008, 23(1): 67-74.

Oscillation Criteria for Second-order Half-linear Impulsive Differential Equations with Damping

PDF (PC)

Knowledge

Abstract

Cite this article

share this article

References

Related Articles 15

Recommended Articles

Metrics

Comments