On the Oscillation of Solutions of Hyperbolic Partial Functional Differential Equations

Wang Peiguang; Ge Weigao

Article Contents

Article Navigation > Applied Mathematics and Mechanics > 1999 > 20(7): 699-706

Wang Peiguang, Ge Weigao. On the Oscillation of Solutions of Hyperbolic Partial Functional Differential Equations[J]. Applied Mathematics and Mechanics, 1999, 20(7): 699-706.

Citation:

Wang Peiguang, Ge Weigao. On the Oscillation of Solutions of Hyperbolic Partial Functional Differential Equations[J]. Applied Mathematics and Mechanics, 1999, 20(7): 699-706.

Citation:

Wang Peiguang, Ge Weigao. On the Oscillation of Solutions of Hyperbolic Partial Functional Differential Equations[J]. Applied Mathematics and Mechanics, 1999, 20(7): 699-706.

PDF( 295 KB)

On the Oscillation of Solutions of Hyperbolic Partial Functional Differential Equations

Wang Peiguang¹,
Ge Weigao²

1.
Department of Mathematics, Hebei University, Baoding, Hebei 071002, P R China;
2.
Department of Applied Mathematics, Beijing Institute of Technology, Beijing 100081, P R China

Received Date: 1998-06-22
Rev Recd Date: 1999-02-05
Publish Date: 1999-07-15

Abstract

Abstract

In this paper,the oscillation of solutions of hyperbolic partial functional differential equations is studied,and oscillatory criteria of solutions with three kinds of boundary conditions are obtained.
- oscillation,
- hyperbolic equation,
- distributed deviating arguments

FullText(HTML)

References(5)

References

[1]	郑祖庥.泛函微分方程理论[M]. 合肥: 安徽教育出版社,1996.
[2]	Kreith K, Kusano T, Yoshida N. Oscillation properties of nonlinear hyperbolic equations[J].SIAM J Math Anal,1984,15(3):570～578.
[3]	Chen W D, Yu Y H. Oscillation criteria of solutions for a class of boundary value problem[J].J Math Res Exp,1995,15(1):29～34.
[4]	王培光,傅西林,俞元洪.一类时滞双曲方程的振动准则[J].数学研究与评论,1998,18(1):105～111.
[5]	Vladimirov V S. Equations of Mathematical Physics[M].Moscow: Nauka,1981.