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Exact(11)
Let E be a Banach space, and let (F: Eto E) be a nonlinear contraction.
Let E be a Banach space and let (F Erightarrow E) be a nonlinear contraction.
Let E be a Banach space and let F : E → E be a nonlinear contraction.
Let E be a Banach space and let (mathcal{V}: Eto E) be a nonlinear contraction.
Let E be a Banach space and let A : E → E be a nonlinear contraction.
F is said to be a nonlinear contraction
Similar(49)
Therefore A is a nonlinear contraction.
Hence F is a nonlinear contraction.
(Q_{1}) is a nonlinear contraction, and.
Therefore (mathcal{F}) is a nonlinear contraction.
Step 3. is a nonlinear contraction.
More suggestions(15)
be a severe contraction
be a nonlinear function
be a -weak contraction
be a nonlinear monotone
be a nonlinear space
be a proper contraction
be a significant contraction
be a nonlinear combination
be a weak contraction
be a fixed contraction
be a further contraction
be a nonlinear mapping
be a nonlinear complementarity
be a nonlinear operator
be a strict contraction
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com