Results 51 to 60 of about 149,012 (219)
Boundary Value Problems, 2021 A nonlinear viscoelastic Kirchhoff-type equation with Balakrishnan–Taylor damping and distributed delay is studied. By the energy method we establish the general decay rate under suitable hypothesis.
Abdelbaki Choucha, Salah Boulaaras
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Self-adjoint boundary-value problems on time-scales [PDF]
, 2007 NOTE: THE MATHEMATICAL SYMBOLS IN THIS ABSTRACT CANNOT BE DISPLAYED CORRECTLY ON THIS PAGE. PLEASE REFER TO THE ABSTRACT IN THE ATTACHED FILE OR THE PUBLISHERS WEBSITE FOR AN ACCURATE DISPLAY.
Bryan P. Rynne +5 more
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A singular nonlinear boundary value problem [PDF]
Pacific Journal of Mathematics, 1978 We show that the following nonlinear boundary-value problem has a positive solution: \[ \ddot{y}-y+yF(y^2,t)=0,y(0)=0=\lim_{t\to \infty}\,y(t),\dot{y}(0) \mathrm{ finite.} \] We assume that \(F\) is continuous for \(t>0\), \(y^2 \geq 0\); \(F>0\) for \(y^2 >0\); and \(\eta^{-\delta}F(\eta ,t)\) is strictly increasing in \(\eta\) for some \(\delta>0 ...
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Finite-difference solutions of tenth-order boundary-value problems
, 1994 This thesis was submitted for the degree of Doctor of Philosophy and awarded by Brunel University.In this thesis finite difference methods are used to obtain numerical solutions for a class of high-order ordinary differential equations with applications ...
Siddiqui, Aijaz Ahmad
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Triple solutions of complementary Lidstone boundary value problems via fixed point theorems [PDF]
, 2014 We consider the following complementary Lidstone boundary value problem: (−1) m y (2m+1) (t)=F(t,y(t),y ′ (t)),t∈[0,1], y(0)=0,y (2k−1) (0)=y (2k−1) (1)=0,1≤k≤m.
Patricia JY Wong +1 more
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Multiderivative methods for nonlinear second order boundary value problems
, 1985 Second, fourth and sixth order methods are developed and analysed for the numerical solution of non-linear second order boundary value problems. The methods arise from a two-step recurrence relation involving exponential terms, these being replaced by ...
Tirmizi, S I A, Twizell, E H
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Boundary Value Problems, 2005 For wave equations with power nonlinearity we investigate the problem of the existence or nonexistence of global solutions of the Cauchy characteristic problem in the light cone of the future.
Kharibegashvili S
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Abstract Definite Boundary Value Problems [PDF]
Proceedings of the National Academy of Sciences, 1940 Not ...
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Two-point boundary value problems : lower and upper solutions /
, 2006 This book introduces the method of lower and upper solutions for ordinary differential equations. This method is known to be both easy and powerful to solve second order boundary value problems.
De Coster, Colette., Habets, Patrick.
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Antiperiodic Boundary Value Problems for Finite Dimensional Differential Systems
, 2009 We study antiperiodic boundary value problems for semilinear differential and impulsive differential equations in finite dimensional spaces.
YQ Chen +11 more
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