A CLASS OF SECOND ORDER NEUTRAL DIFFERENTIAL INEQUALITIES WITH DISTRIBUTED TYPE DEVIATING ARGUMENTS

数学物理学报(英文版) ›› 1996, Vol. 16 ›› Issue (1): 60-71.

A CLASS OF SECOND ORDER NEUTRAL DIFFERENTIAL INEQUALITIES WITH DISTRIBUTED TYPE DEVIATING ARGUMENTS

傅希林

Dept. of Math., Shandong Norm. Univ., Jinan 250014, China

收稿日期:1993-04-19 出版日期:1996-03-25 发布日期:1996-03-25

A CLASS OF SECOND ORDER NEUTRAL DIFFERENTIAL INEQUALITIES WITH DISTRIBUTED TYPE DEVIATING ARGUMENTS

Fu Xilin

Dept. of Math., Shandong Norm. Univ., Jinan 250014, China

Received:1993-04-19 Online:1996-03-25 Published:1996-03-25

摘要/Abstract

摘要： In this paper we investigate the properties of the solutions of a class of second order neutral differential inequalities with distributed type deviating arguments. We apply the properties on the inequalities to obtain some new criteria for all solutions of certain neutral hyperbolic partial functions differential equations to be oscillatory.

关键词: neutral differential equation, partial functional differential equation, hyperbolic equation, oscillatory

Abstract: In this paper we investigate the properties of the solutions of a class of second order neutral differential inequalities with distributed type deviating arguments. We apply the properties on the inequalities to obtain some new criteria for all solutions of certain neutral hyperbolic partial functions differential equations to be oscillatory.

Key words: neutral differential equation, partial functional differential equation, hyperbolic equation, oscillatory

傅希林. A CLASS OF SECOND ORDER NEUTRAL DIFFERENTIAL INEQUALITIES WITH DISTRIBUTED TYPE DEVIATING ARGUMENTS[J]. 数学物理学报(英文版), 1996, 16(1): 60-71.

Fu Xilin. A CLASS OF SECOND ORDER NEUTRAL DIFFERENTIAL INEQUALITIES WITH DISTRIBUTED TYPE DEVIATING ARGUMENTS[J]. Acta mathematica scientia,Series B, 1996, 16(1): 60-71.

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A CLASS OF SECOND ORDER NEUTRAL DIFFERENTIAL INEQUALITIES WITH DISTRIBUTED TYPE DEVIATING ARGUMENTS

A CLASS OF SECOND ORDER NEUTRAL DIFFERENTIAL INEQUALITIES WITH DISTRIBUTED TYPE DEVIATING ARGUMENTS

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