Kamimura, Inverse bifurcation problem, singular Wiener-Hopf equations
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Aslam Noor: Wiener-Hopf equations
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Shi: Equivalence of Wiener-Hopf equations with variational inequalities, Proc.
There are several numerical methods including projection methods, Wiener-Hopf equations, descent and decomposition for solving variational inequalities; see -.
Aslam Noor: Nonconvex Wiener-Hopf equations and variational inequalities, J.
In this paper, we first introduce a new class of Wiener-Hopf equations involving the projection of the real Hilbert space on the nonconvex set.
We now consider the problem of solving the nonconvex Wiener-Hopf equations.
There is a substantial number of numerical methods including projection method and its variant forms, Wiener-Hopf equations, auxiliary principle, and descent framework for solving variational inequalities and complementarity problems; see - and the references therein.
We also introduce and consider the problem of solving the implicit Wiener-Hopf equations.
Using the projection techniques, we establish the equivalence bewteen the multivalued general variational inequalities and the multivalued Wiener-Hopf equations
Related to the general variational inequalities, we also consider a new class of the Wiener-Hopf equations
, which is called the general Wiener-Hopf equations