A new comparison theorem is proved and then used to investigate the solvability of a third-order two-point boundary value problem u\u27 \u27 \u27 (t) + f (tu(t)u\u27 (t)u\u27 \u27 (t)) = 0, u(0) = u\u27 (2) = 0, u\u27 \u27 (0) = u\u27 \u27 (2?). Some existence results are established for this problem via upper and lower solutions method and xed point theory. 2010 Mathematics Subject Classication: 34B15, 34C0
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AbstractIn this paper, we obtain existence results for the problem u″′=q(u″)f(t,u) with boundary con...
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AbstractThe upper and lower solutions method and a new maximum principle are employed to establish s...
AbstractLetf: [0,1]×R2→Rbe a function satisfying Caratheodory's conditions ande(t)∈L1[0,1]. Let η∈(0...
AbstractThis paper investigates the existence of nontrivial solution for the three-point boundary va...
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AbstractWe use the lower and upper solutions method and the fixed-point theorem on cone to establish...
AbstractThe existence, nonexistence, and multiplicity of nonnegative solutions are established for t...
In this paper, we are concerned with the following third-order three-point boundary value problem u′...
The solutions of third-order three-point boundary value problem x‘‘‘ + f(t, x) = 0, t ∈ [a, b], x...
This paper gives a criterion for the existence and uniqueness of solutions to three-point boundary v...
We study the existence and multiplicity of solutions for the three-point nonlinear boundary value pr...
Abstract. Third-point boundary value problems for third-order differential equation [q(t)φ(x ′′(t))]...
AbstractWe establish the existence of at least three positive solutions to the second-order three-po...
AbstractIn this paper, we obtain existence results for the problem u″′=q(u″)f(t,u) with boundary con...
Abstract We establish existence results of the following three-point boundary value problems: , , ...
AbstractShooting methods are employed to obtain solutions of the three-point boundary value problem ...