Boundary Conditions

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Boundary Conditions

The limitations to which a mathematical equation is subject under certain circumstances. Boundary conditions are important in solving problems dealing with real world issues.
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References in periodicals archive ?
If h : [a, b] [right arrow] R is continuous function, then boundary value problem (2.1)-(2.2) has a unique solution
Green's Function and Existence of a Unique Solution for a Third-Order Three-Point Boundary Value Problem
If either b [less than or equal to] -1 or b [member of] (-1,0] and a [less than or equal to] [a.sup.*], then the boundary value problem [P.sub.1(a,b)] has no convex solution.
On the Convex and Convex-Concave Solutions of Opposing Mixed Convection Boundary Layer Flow in a Porous Medium
Cui, "The convergence analysis and error estimation for unique solution of a p-Laplacian fractional differential equation with singular decreasing nonlinearity," Boundary Value Problems, vol.
Positive Solutions for a System of Fractional Differential Equations with Two Parameters
By virtue of Lemma 11, the boundary value problem (1)-(2) has at least three solutions [x.sub.1], [x.sub.2], and [x.sub.3].
Existence of Three Positive Solutions for a Class of Boundary Value Problems of Caputo Fractional q-Difference Equation
The boundary value problem (6.1) may have infinitely many solutions [9], and the discretized problem has finitely many solutions.
EIGENFUNCTION EXPANSION METHOD FOR MULTIPLE SOLUTIONS OF FOURTH-ORDER ORDINARY DIFFERENTIAL EQUATIONS WITH CUBIC POLYNOMIAL NONLINEARITY
Demir, "Analysis of the inverse problem in a time fractional parabolic equation with mixed boundary conditions," Boundary Value Problems, vol.
The Solution of Initial Boundary Value Problem with Time and Space-Fractional Diffusion Equation via a Novel Inner Product
Cakir, Uniform second-order difference method for a singularly perturbed three-point boundary value problem, Adv.
Numerical treatment of nonlocal boundary value problem with layer behaviour
If the boundary value problem (1.3) has a nontrivial solution, where q is a real and continuous function with q(t) [not equivalent to] 0, then we have the Lyapunov type inequality
AN EXISTENCE AND UNIQUENESS RESULT FOR LINEAR SEQUENTIAL FRACTIONAL BOUNDARY VALUE PROBLEMS (BVPS) VIA LYAPUNOV TYPE INEQUALITY
Yang, "Existence of positive solutions for a boundary value problem of nonlinear fractional differential equations," Advances in Difference Equations, vol.
Existence and Uniqueness of Solutions for BVP of Nonlinear Fractional Differential Equation
In recent years, singular uncoupled boundary value problems to differential systems have been studied widely and there are many excellent results (see [1-18] and references therein).
Multiplicity Results for Positive Solutions to Differential Systems of Singular Coupled Integral Boundary Value Problems
About solving boundary value problems of the bending composite shallow shells.
Modelling and solution of contact problem for infinite plate and cross-shaped embedment
Zhu, Modified Adomian Decomposition Method for double singular Boundary value problem" Nonlinear Sci.
MODIFIED ADOMIAN DECOMPOSITION METHOD AND HOMOTOPY PERTURBATION METHOD FOR HIGHER-ORDER SINGULAR BOUNDARY VALUE PROBLEMS
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