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The presence of a significant 3rd AF J3 adds interesting effect on the gap function.
Instead, a weaker interaction of the NPRL2 NPRL3 heterodimer with RAGA executes GAP function.
Next, Gap function and contact conditions are described for the contact problem.
Instead of using gap function, we consider a truncated dual gap function.
The truncated dual gap function is defined as follows: (2.8).
The Auslender gap function for (VQVI) is (2.13).
Here we give the definition of a regularized gap function.
We have h is a parametric gap function of (MQVIP).
Further, we obtain local/global bounds for the solution of set-valued mixed quasi-variational inequality problems in terms of the residual gap function, the regularized gap function, and the D-gap function.
They derived local and global error bounds for the above quasi-variational inequality problems in terms of the regularized gap function and the D-gap function.
When ϕ ( x, y ) = 1 2 ∥ x − y ∥ 2, the generalized regularized gap function reduces to the regularized gap function which was defined in [4].
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