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Exact(10)
By Lemma 2.5, is just one of the types (I)–(IV), and if, then the monotonicity of yields a unique,, satisfying (4.1).
If the conditions of (3.10) hold, then there exists a unique satisfying the generalized strongly nonlinear implicit quasi-variational inequality (2.1) and as, where is the Mann iterative process with errors defined as follows: (334).
Then there exists a unique satisfying the generalized strongly nonlinear implicit quasi-variational inequality (2.1) and as, where is the three-step iteration process with errors defined as follows: (311).
Then there exists a unique satisfying the generalized strongly nonlinear implicit quasi-variational inequality (2.1) and as, where is the Ishikawa iteration process with errors defined as follows: (333).
Since is increasing on, (2.62) gives a unique satisfying (2.63).
Then for each there exists a unique satisfying (2.23).
Similar(50)
They build a unique product, leveraging unique tools satisfying an unmet need.
Each mapping (C inmathcal{F}) has a unique fixed point (x_{C} in K), that is, a unique point satisfying (Cx_{C}=x_{C}).
Then converges strongly to the unique point satisfying.
For (b>0), there is a unique (K>0) satisfying this equation.
Moreover, if. then EL is the unique mapping satisfying (3.4).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com