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Techniques of solution based on iterative incremental procedures are presented.
Upon making some appropriate assumptions, by utilizing the ideas and techniques of solution operators, the theory of fractional calculus and Mönch's fixed point theorem via measures of noncompactness, sufficient conditions for controllability results are obtained under some weakly compactness conditions.
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The technique of solution is Euler-forward finite difference technique.
The study is a one-dimensional analysis of compressible refrigerant flow, based on a forward marching technique of solution for the conservation equations.
By using the theory of stochastic perturbation, a technique of solution for this class of problems is proposed, leading to an effective numerical solution.
Using the techniques of approximate solutions, the analytic resolvent method, and the uniform continuity of the resolvent, we discuss the existence of mild solutions for nonlocal fractional differential equations governed by a linear closed operator which generates a resolvent.
In this section, by using the techniques of approximate solutions, analytic resolvent and fixed point, we prove an existence theorem for the nonlocal problem (1.1) when the nonlocal item g is only continuous in C ( [ 0, b ], X ).
This paper presents the spectral-Tchebychev (ST) technique for solution of three dimensional (3D) dynamics of rotating structures.
A closed-form solution via Navier's technique limits the applicability of solution technique to simply-supported rectangular laminated plates.
The reverse problem formulation is a technique for solution of integrated process and product design problems from a properties perspective.
Results demonstrate the effectiveness of the proposed techniques in terms of solution quality, performance and scalability.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com