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Nonlocal boundary value problems arise in many applied sciences.
Higher-order boundary value problems arise in many fields.
The multipoint boundary value problems arise in a variety of different areas of applied mathematics and physics.
Singular boundary value problems arise very frequently in fluid mechanics and in other branches of applied mathematics.
The multi-point boundary value problems arise frequently in applied mathematics and physics, see for instance [8 16] and the references therein.
Such a connection between Kalman filtering and boundary value problems arise in cases when the noises involved to the Kalman filtering problem are delayed in time.
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The spline collocation method is a competent and highly effective mathematical tool for constructing the approximate solutions of boundary value problems arising in science, engineering and mathematical physics.
A new finite element method for solving important linear and nonlinear boundary value problems arising in computational physics is described in this paper.
A series of elliptic boundary value problems arises from the above procedure, each of which is spatially discretized by a weak collocation method in multiple nonoverlapping subdomains.
Equations of the type (10) find their application in mathematical optimization, computer programming and in dynamic programming, which gives tools for solving boundary value problems arising in engineering and physical sciences (see, e.g., [9]).
By the above exponential operator, Dattoli et al. found solutions of some boundary value problems arising in mathematical physics in terms of integral transforms type; see [2, 3] and references therein.
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