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In this new algorithm, the two-dimensional parabolic partial differential equation for fluid flow is transformed into an explicit finite-difference operator problem.
In particular, the set of zero points of the maximal monotone operator problem can be transformed into the equilibrium problem.
In particular, under suitable conditions, the zero points of a maximal monotone operator problem can be transformed into the equilibrium problem.
The answer is no, for example, let A be the difference of an identity operator and a finite-range operator, problem (1.1) is unsolvable via Mawhin's continuation theorem.
In the area of numerical analysis, the Galerkin method is a class of methods for converting a continuous operator problem to a discrete problem.
As is well known the semismooth (or smooth) Newton method is very efficient for some nonsmooth (or smooth) equations, which arise from the complementarity problem, the nonlinear programming problem, the variational inequality problem, the discretization problem of partial differential equations, the maximal monotone operator problem, etc.; see [23 25] for a detailed discussion.
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Suboptimal specimen processing and storage conditions among other factors (e.g. operator problems, reagent lot variability, etc).
In the case where C and Q in (1) are the intersections of finitely many fixed-point sets of nonlinear operators, problem (1) is called by Censor and Segal [17] the split common fixed-point problem (SCFP).
In the case where C and Q in (1.1) are the intersections of finitely many fixed point sets of nonlinear operators, problem (1.1) is called by Censor and Segal [6] the split common fixed point problem.
Some of the earliest human factor issues identified from the various data collection efforts included questions of appropriate training for operators, problems of spatial disorientation of pilots, fatigue because the vehicles are often high endurance, restricted so-called 'soda-straw' views of the world from a camera and Ground Control Station human interface issues.
(IX) In 2008, Kum and Kim [24] applied Proposition 5.1 with A = B to new existence theorems on generalized operator equilibrium problem and generalized operator quasi-equilibrium problem which includes operator equilibrium problems.
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