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The paper presents a consultative rule-based expert system for finite element mesh design.
In this paper, we propose and implement a website of post-processing system for finite element analysis (WebDFEA).
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We conclude that the paraxial approximation offers an efficient method for computing the matrix system for finite-frequency inversions in global tomography, though care should be taken near reflection points, and alternative methods are needed to compute sensitivity near the antipode.
Ci systems for finite i do not rule out (An ∧ ¬An ∧ An+1) from holding in a theory.
The paper deals with the robustness and extensibility of class systems for finite element analysis.
The paper derives a resource allocation scheme for finite systems using a heuristic rise over thermal (ROT) constraint.
Near bifurcations (for instance, near Hopf or saddle-node bifurcations), at least one timescale of the system diverges for finite changes of the reaction constants.
Consider a family $\FC=\{Y^\alpha\}$ of histories of a closed quantum system, for a finite (possibly very large) collection of times $t_1 , t_2 \ldots t_f$.
This paper describes a prototype implementation of an engineering data access system for a finite element analysis (FEA) program.
The subsequent ill-posed eigenvalue problem of a linear system for the finite state-space can be converted to a well-posed system of linear equations and solved.
In this paper, we prove a strong convergence theorem for finding a common solution of a general system of finite variational inequalities for finite different inverse-strongly accretive operators and solutions of fixed point problems for a nonexpansive semigroup in a Banach space based on a viscosity approximation method by using weak contraction mappings.
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