[PDF] Top 20 Positive solutions of boundary value problems with nonlinear nonlocal boundary conditions
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Positive solutions of boundary value problems with nonlinear nonlocal boundary conditions
... motivation of this present paper has come from a recent paper due to Anderson [1], who used the Leggett-Williams multiple fixed point theorem [8] to establish three positive solutions of the ... See full document
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Positive solutions of a singular fractional boundary value problem with a fractional boundary condition
... study of fractional boundary value problems has seen a tremendous expansion in recent years motivated by both general theory and physical representations and ...[2,4,7,8]. Of interest ... See full document
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Boundary value problems for nonlinear fractional differential equations and inclusions with nonlocal and fractional integral boundary conditions
... description of memory and hereditary properties of various materials and ...characteristics of the fractional derivatives make the fractional-order models more realistic and practical than the ... See full document
22
Existence and boundary behavior of positive solutions for a Sturm-Liouville problem
... equation with a Dirichlet boundary value condition. Several problems in nonlinear mechanics [14], gas and fluid dynamics [5, 14] result in a problem of the form ...(usually ... See full document
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Global solutions to the initial-boundary value problem for the quasilinear viscoelastic equation with a derivative nonlinearity
... a nonlinear perturbation by ...uniqueness of solutions. These conditions can be weakened in some way, but we keep the conditions for simplicity of the ... See full document
22
An algorithm for positive solution of boundary value problems of nonlinear fractional differential equations by Adomian decomposition method
... BVP with 1 < α ≤ ...approach of Duan and Rach [6] for solving ...derivation of a modified recursion scheme for the approximate solution without any undetermined coefficients and avoids the need to ... See full document
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Existence and multiplicity of positive solutions for the p-Laplacian with nonlocal coefficient
... Zumpano, Positive solutions for the p-Laplacian and bounds for its first eigenvalue, submitted for ...On positive solutions of nonlocal and nonvariational elliptic ... See full document
8
Existence of three solutions for impulsive multi-point boundary value problems
... multiplicity of positive solutions of a boundary value problem for second-order three-point nonlinear impulsive integrodifferential equation of mixed type in a real ... See full document
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Existence Results for a Second-order Difference Equation with Summation Boundary Conditions at Resonance
... study of the existence of solutions of multipoint boundary value problems for linear second-order ordi- nary differential and difference equations was initiated by Ilin ... See full document
5
Asymptotic solutions of non-stationary problems of thermal conductivity and thermoelasticity with nonclassical boundary conditions for the two-layer plates
... The solutions of the nonclassical boundary value problems of stationary heat conduction and nonconnected thermoelasticity theory are constructed for the orthotropic two-layer plates.. [r] ... See full document
8
Application of Fractional Order Legendre Polynomials: a New Procedure for Solution of Linear and Nonlinear Fractional Differential Equations under $m$-point Nonlocal Boundary Conditions
... estimate of the solution. The method can solve nonlocal boundary value problems very ...test problems we consider up to 9-point boundary conditions and observe that ... See full document
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POSITIVE SOLUTIONS OF A NONLINEAR THREE-POINT EIGENVALUE PROBLEM WITH INTEGRAL BOUNDARY CONDITIONS
... We firstly give the corresponding Green’s function for the associated linear BVP and some of its properties. Moreover, by applying Krasnoselskii’s fixed point theorem, we derive an interval of λ on which ... See full document
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Markov Property of the Solution of the Stochastic Generalized Equations
... theory of the stochastic differential equations of the type L ξ ( ) t = η ( ) t , t ∈ T , where l is a differential linear operator, η ( ) t a distribution in H (Hilbert's space) called "white ... See full document
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Existence of solutions for nonlinear mixed type integrodifferential equation of second order
... existence of solutions for nonlinear mixed Volterra- Fredholm integrodifferential equation of second order with nonlocal conditions in Banach ...bounds of ... See full document
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Comput. Appl. Math. vol.29 número3
... Case 2. ω( 0) < γ (0). In this case, we define the map F : [ω(0), γ (0)] → R by F(s) = s−u(T, s). Clearly F is continuous. Since F(ω(0)) ≤ 0 ≤ F(γ (0)), there must exist one point c ∈ [ω(0), γ (0)] such that F(c) = 0. ... See full document
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Multiplicidade de soluções positivas para algumas classes de problemas elípticos em R2 com condição de Neumann
... multiplicity of positive weak solutions for some classes of elliptic problems in plane involving exponential growth of the Trudinger-Moser type with Neumann ... See full document
159
Hyers-Ulam Stability of a Class Fractional Boundary Value Problems with Right and Left Fractional Derivatives
... review of some background material is presented in Section ...stability of (1) is considered in Section 3. The Hyers-Ulam stability of (1) is considered in Section ...paper with two examples ... See full document
7
Forced convective heat transfer in boundary layer flow of Sisko fluid over a nonlinear stretching sheet.
... variation of the local Nusselt number h’(0) with change in wall temperature parameter m: It is clearly observed from the plots that the heat transfer at the wall increases rapidly for the fluids with ... See full document
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On elliptic problems with a nonlinearity depending on the gradient
... existence of positive solutions of ...is positive and belongs to L 1 (Ω). Section 3 is devoted to the problem with a nonlinearity satisfying a sign condition, where we do not ... See full document
15
2007 Manuela Caetano Martins de Rezende
... This work illustrates the application of Shooting Methods as a way to solve two totally different classes of Partial Differential Equations problems. For one class, the Laplace operator is usual, ... See full document
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