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On third order boundary value problem containing a small parameter for the derivatives

Wang Guo-can

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Abstract

This article shows the existence and asymptotic estimate solutions of singularly perturbed boundary value problems for a class of third order nonlinear differential equations: exn'=f(t, x, x', e), x(0) = A, x'(0) = x'(1), xn(0) = xn(l) by upper and lower solutions.

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What this paper is about

This article shows the existence and asymptotic estimate solutions of singularly perturbed boundary value problems for a class of third order nonlinear differential equations: exn'=f(t, x, x', e), x(0) = A, x'(0) = x'(1), xn(0) = xn(l) by upper and lower solutions.

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Available abstract

This article shows the existence and asymptotic estimate solutions of singularly perturbed boundary value problems for a class of third order nonlinear differential equations: exn'=f(t, x, x', e), x(0) = A, x'(0) = x'(1), xn(0) = xn(l) by upper and lower solutions.

Key concepts: Boundary value problem, Mathematics, Third order, Class (philosophy), Order (exchange), Nonlinear system, Value (mathematics), Mathematical analysis

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