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Next, we give an example of a map which lacks assumption (2) and has no fixed point.
In [1] the authors gave an example of a map which is contraction for but not for the euclidian distance.
Further, an example of a map which is an F-contraction while it is not a Banach contraction was given.
We give an example of a simplicial complex in Figure 3(a) and an example of a map of simplicial complexes in Figure 3(b).
The search for routes yielded 513 unique random usernames of runners (see Figure 3 for an example of a map showing the result of the search for routes of one runner, with individual runs depicted with different colours). .
With respect to the metric dist, they are only Lipschitz with a constant q > 1. Give an example of a map that is contracting in the metric ρ cl and not Lipschitz in the metric dist.
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Listing 3 presents an example of a map-reduce query mrq, which counts the emails sent to addresses which have received at least one email.
Next we give an example of a mapping which is not a pointwise contraction, but fulfills (3.7).
We also provide an example of a mapping for which the conclusion of Banach contraction principle fails but admits one of our fixed point results.
Khamsi et al. demonstrated in [2] that a mapping T is norm-nonexpansive in a modular function space L ρ if and only if ρ ( λ ( T ( f ) − T ( g ) ) ) ≤ ρ ( λ ( f − g ) ) for any λ ≥ 0. They also gave an example of a mapping which is ρ-nonexpansive, but it is not norm-nonexpansive.
We give an example of a mapping T : C → C which satisfies all the assumptions of T in Theorem 3.4, i.e., T : C → C is a uniformly continuous mapping with F ( T ) ≠ ∅ which is TAN on C, not Lipschitzian and hence not asymptotically nonexpansive.
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an example of a case
an example of a movie
an example of a type
an example of a measurement
an example of a difference
an example of a market
an collection of a map
an example of a constraint
an redesign of a map
an example of a scenario
an type of a map
an activator of a map
an example of a recommendation
an example of a cascade
an example of a confidence
an kind of a map
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.
Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com