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Let f be a contraction on H with the contractive constant (kappain 0,1)).
Several minutes later Mrs. Scharback climbed on, enduring a contraction on all fours with her face buried in a pillow.
Let be a contraction on.
where f is a contraction on H.
Let T be a contraction on X.
If, where, then (8). is a contraction on.
It is obviously that is a contraction on.
Fix and define a contraction on by (1.7).
Firstly, we prove that the map is a contraction on.
Let T be a contraction on a Banach space X.
Hence, (Phi^{1}_{n}) is a contraction on (mathcal{BPC}).
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com