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Γ the Cauchy projectors map Hυ(Γ) onto itself for any υ ∈ (0, 1), but for essentially non-smooth

it onto domains D+ and D−, ∞ ∈ D−. The Hölder space Hv (Γ) is the space of functions satisfying the Hölder

for limit non-smooth optimization problems, which involve a single linear equality and box constraints. Here

Boundary-value problems are considered for strongly elliptic functional-differential equations

Smoothness of generalized solutions of the second boundary-value problem for differential

goal function need not be smooth in general and only approximation sequences are known instead of exact

In this paper, a general class of mixed equilibrium problems involving non - differentiable

, rather than one, nonlinear mappings and a nonsmooth convex function. We establish a convergence result

, rather than one, nonlinear mappings and a nonsmooth convex function. We establish a convergence result

goal function need not be smooth in general and only approximation sequences are known instead of exact

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