Blow-Up and Die-out of Solutions of Nonlinear PseudoHyperbolic Equations of Generalized Nerve Conduction Type

Wang Fanbin

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Article Navigation > Applied Mathematics and Mechanics > 1996 > 17(11): 1039-1043

Wang Fanbin. Blow-Up and Die-out of Solutions of Nonlinear PseudoHyperbolic Equations of Generalized Nerve Conduction Type[J]. Applied Mathematics and Mechanics, 1996, 17(11): 1039-1043.

Citation:

Wang Fanbin. Blow-Up and Die-out of Solutions of Nonlinear PseudoHyperbolic Equations of Generalized Nerve Conduction Type[J]. Applied Mathematics and Mechanics, 1996, 17(11): 1039-1043.

Citation:

Wang Fanbin. Blow-Up and Die-out of Solutions of Nonlinear PseudoHyperbolic Equations of Generalized Nerve Conduction Type[J]. Applied Mathematics and Mechanics, 1996, 17(11): 1039-1043.

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Blow-Up and Die-out of Solutions of Nonlinear PseudoHyperbolic Equations of Generalized Nerve Conduction Type

Wang Fanbin

Neijiang Teacher's College, Neijiang, Sichuan 641002, P. R. China

Received Date: 1993-06-28
Rev Recd Date: 1996-04-18
Publish Date: 1996-11-15

Abstract

Abstract

This paper considers the initial boundary value problems with three types of the boundary conditions for nonlinear pseudo-hyperbolic equations of generalized nerve conduction type, using foe eigenfunction method, the conditions for which the solutions blow-up and die-out in the finile time are got.
- nonlinear pseudo-hyperbolic equation of generalized nerve conduction type,
- initial boundary value problem,
- eigenfunction method,
- blow up,
- die out

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References(2)

References

[1]	张健,广义神经传播型非线性拟双曲方程解的爆破,应用数学和力学,10(8)(1989)679-687
[2]	张健,广义神经传播型非线性拟双曲方程解的熄灭性,四川师范天学学报(自然科学版),11(4)(1988),6-10