Results 21 to 30 of about 1,617 (206)
On the numerical solution of a nonlocal boundary value problem
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Themistoclakis W, Vecchio A
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Hilfer proportional nonlocal fractional integro-multipoint boundary value problems
In this article, we introduce and study a boundary value problem for (k,χ¯*)\left(k,{\bar{\chi }}_{* })-Hilfer generalized proportional fractional differential equation of order in an interval (1, 2], equipped with integro-multipoint nonlocal boundary ...
Samadi Ayub +3 more
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Nonlocal boundary value problems for the Schrödinger equation
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Allaberen Ashyralyev, Ali Sirma
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Minimal Nonnegative Solution of Nonlinear Impulsive Differential Equations on Infinite Interval
The cone theory and monotone iterative technique are used to investigate the minimal nonnegative solution of nonlocal boundary value problems for second-order nonlinear impulsive differential equations on an infinite interval with an infinite number of ...
Xuemei Zhang +2 more
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Positive solutions of boundary value problems with nonlinear nonlocal boundary conditions [PDF]
We consider the existence of at least three positive solutions of a nonlinear first order problem with a nonlinear nonlocal boundary condition given by \[\begin{aligned} x^{\prime}(t)& = r(t)x(t) + \sum_{i=1}^{m} f_i(t,x(t)), \quad t \in [0,1 ...
Seshadev Padhi, Smita Pati, D. K. Hota
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On the η-invariant of certain nonlocal boundary value problems
LaTeX, 35 pages, final version as of 14 Nov 1997, to appear in Duke Math ...
Brüning, Jochen, Lesch, Matthias
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Maximal regular boundary value problems in Banach-valued weighted space
This study focuses on nonlocal boundary value problems for elliptic ordinary and partial differential-operator equations of arbitrary order, defined in Banach-valued function spaces. The region considered here has a varying bound and depends on a certain
Veli B. Shakhmurov +2 more
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Positive solutions of some nonlocal boundary value problems
We establish the existence of positive solutions of some m-point boundary value problems under weaker assumptions than previously employed. In particular, we do not require all the parameters occurring in the boundary conditions to be positive.
Gennaro Infante, J. R. L. Webb
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Nonlocal boundary value problems for arbitrary order hyperbolic systems with one spatial variable are considered. A priori estimates for general nonlocal mixed problems for systems with smooth and piecewise smooth coefficients are obtained.
V. M. Kyrylych, O. Z. Slyusarchuk
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Phase Field Failure Modeling: Brittle‐Ductile Dual‐Phase Microstructures under Compressive Loading
The approach by Amor and the approach by Miehe and Zhang for asymmetric damage behavior in the phase field method for fracture are compared regarding their fitness for microcrack‐based failure modeling. The comparison is performed for the case of a dual‐phase microstructure with a brittle and a ductile constituent.
Jakob Huber, Jan Torgersen, Ewald Werner
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