Results 131 to 140 of about 642,101 (319)
On imbedding a metric space in a product of one-dimensional spaces [PDF]
, 1957 Jun-iti Nagata
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FEBS Open Bio, EarlyView.The tumor microenvironment is a dynamic, multifaceted complex system of interdependent cellular, biochemical, and biophysical components. Three‐dimensional in vitro models of the tumor microenvironment enable a better understanding of these interactions and their impact on cancer progression and therapeutic resistance.
Salma T. Rafik +3 more
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Deep hierarchical embedding for simultaneous modeling of GPCR proteins in a unified metric space. [PDF]
Sci Rep, 2021 Lee T, Lee S, Kang M, Kim S.
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Metric structures associated to Finsler metrics [PDF]
arXiv, 2013 We investigate the relation between weighted quasi-metric Spaces and Finsler Spaces. We show that the induced metric of a Randers space with reversible geodesics is a weighted quasi-metric space.
arxiv
FEBS Open Bio, EarlyView.SLC7A11 frequently migrates faster in SDS‐PAGE. The present study found that the high hydrophobicity of SLC7A11 causes its anomalous migration in SDS‐PAGE with a low concentration of acrylamide gel. Replacing isoleucine with asparagine reduced hydrophobicity and restored its normal migration at 55 kDa, revealing the role of hydrophobicity and gel ...
Nsengiyumva Emmanuel +13 more
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A New Proof that Metric Spaces are Paracompact [PDF]
, 1969 Mary Ellen Rudin
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Metrizability of Cone Metric spaces [PDF]
arXiv, 2011 In 2007 H. Long-Guang and Z. Xian, [H. Long-Guang and Z. Xian, Cone Metric Spaces and Fixed Point Theorems of Contractive Mapping, J. Math. Anal. Appl., 322(2007), 1468-1476], generalized the concept of a metric space, by introducing cone metric spaces, and obtained some fixed point theorems for mappings satisfying certain contractive conditions.
arxiv
Morrey’s representation theorem for surfaces in metric spaces [PDF]
, 1957 Edward Silverman
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Journal of Mathematical Analysis and Applications, 2006 AbstractIn this paper we examine the properties of EC-plastic metric spaces, spaces which have the property that any noncontractive bijection from the space onto itself must be an isometry.
Zbigniew Piotrowski +2 more
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