Results 71 to 80 of about 184,969 (228)
On convex metric spaces IV [PDF]
Lelek, A., Mycielski, Jan
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Convexity and the Euclidean Metric of Space-Time [PDF]
We address the reasons why the “Wick-rotated”, positive-definite, space-time metric obeys the Pythagorean theorem. An answer is proposed based on the convexity and smoothness properties of the functional spaces purporting to provide the kinematic framework of approaches to quantum gravity.
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Length of a curve is quasi-convex along a Teichmuller geodesic
We show that for every simple closed curve \alpha, the extremal length and the hyperbolic length of \alpha are quasi-convex functions along any Teichmuller geodesic.
Lenzhen, Anna, Rafi, Kasra
core +1 more source
Approximating Fixed Points of Some Maps in Uniformly Convex Metric Spaces [PDF]
AbdulRahim Khan +2 more
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Noncyclic $\varphi$-contractions in hyperbolic uniformly convex metric spaces [PDF]
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On ω-Interpolative Berinde Weak Contraction in Quasi-Partial b-Metric Space
The aim of this paper is to introduce interpolative weak contraction in the notion of Berinde weak operator in quasi-partial b-metric space and to extend and generalize fixed point results by adopting the condition of ω-admissibility.
Pragati Gautam +3 more
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Upper semicontinuous decompositions of convex metric spaces [PDF]
S.E. Rodabaugh
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BERGMANN AND HARDY SPACES AND CONJUGATE OF THEM
It is proved that space is strongly notmed, and is neither strongly notmed, nor uniformly convex. A standard form of the linear functionals over space and over metric spaces of 0 < p £ 1, is determined.
Galina Y. Ryabykh, Vladimir G. Ryabykh
doaj
Enriched rational type contractions in quasi-Banach spaces and generalized convex b-metric spaces
In this paper, we define enriched rational type contraction in the setting of quasi-Banach spaces and prove the existence and uniqueness of fixed point of the enriched contraction by using Krasnselskii iteration procedure.
Ismat Beg, Irem Eroğlu
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BERGMANN AND HARDY SPACES AND CONJUGATE OF THEM
It is proved that space is strongly notmed, and is neither strongly notmed, nor uniformly convex. A standard form of the linear functionals over space and over metric spaces of 0 < p £ 1, is determined.
Galina Y. Ryabykh, Vladimir G. Ryabykh
doaj

