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Further, x ∗ satisfies the generalized nonlinear ordered parametric equation g ( x ∗ = J M, λ ( g ( x ∗ . Then for the nonlinear parametric inclusion problems (1.1) there exists a solution x ∗ ∈ X for any parametric ρ ∈ Ω.
In Banach spaces, the author proved sensitivity analysis of the solution for a new class of general nonlinear ordered parametric variational inequalities to find x = x : Ω → X such that A ( g ( x, λ ), λ ) + f ( x, λ ) ≥ θ ( A ( x ), g ( x ) and F are single-valued mappings) in 2011 [24].
It follows from the condition (3.4) that 0 < h N < 1, and F ( x has a fixed point x ∗ ∈ X and the x ∗ is a solution of the generalized nonlinear ordered parametric equation x ∗ = x ∗ − g ( x ∗ + J M, λ ( g ( x ∗.
For Banach spaces, the author made a sensitivity analysis of the solution for a new class of general nonlinear ordered parametric variational inequalities, to find x = x : Ω → X such that A ( g ( x, λ ), λ ) + f ( x, λ ) ≥ θ ( A ( x ), g ( x ) and F are single-valued mappings) in 2012 [8].
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