Results 141 to 150 of about 6,611,973 (350)
C‐mannosylation is a unique form of protein glycosylation. In this study, we demonstrated that ADAMTS1 is C‐mannosylated at Trp562 and Trp565 in human testicular germ cell tumor NEC8 cells. We found that C‐mannosylation of ADAMTS1 is essential for its secretion, processing, enzymatic activity, and ability to promote vasculogenic mimicry. These findings
Takato Kobayashi+5 more
wiley +1 more source
The Arabidopsis mutants hls1 hlh1 and amp1 lamp1 exhibit pleiotropic developmental phenotypes. Although the functions of the causative genes remain unclear, they act in the same genetic pathway and are thought to generate non‐cell‐autonomous signals.
Takashi Nobusawa, Makoto Kusaba
wiley +1 more source
Related fixed point theorems on two complete and compact metric spaces
A new related fixed point theorem on two complete metric spaces is obtained. A generalization is given for two compact metric spaces.
R. K. Namdeo+3 more
doaj +1 more source
Neutrosophic Triplet v-Generalized Metric Space
The notion of Neutrosophic triplet (NT) is a new theory in Neutrosophy. Also, the v-generalized metric is a specific form of the classical metrics. In this study, we introduced the notion of neutrosophic triplet v-generalized metric space (NTVGM), and we
Memet Şahin, Abdullah Kargın
doaj +1 more source
Variations of generalized weak contractions in partially ordered b-metric space. [PDF]
Rao NS, Kalyani K.
europepmc +1 more source
On imbedding a metric space in a product of one-dimensional spaces [PDF]
Jun-iti Nagata
openalex +1 more source
Spinal muscular atrophy (SMA) is a genetic disease affecting motor neurons. Individuals with SMA experience mitochondrial dysfunction and oxidative stress. The aim of the study was to investigate the effect of an antioxidant and neuroprotective substance, ergothioneine (ERGO), on an SMNΔ7 mouse model of SMA.
Francesca Cadile+8 more
wiley +1 more source
Fixed point results for weak contractions in partially ordered b-metric space. [PDF]
Seshagiri Rao N, Kalyani K, Prasad K.
europepmc +1 more source
Morrey’s representation theorem for surfaces in metric spaces [PDF]
Edward Silverman
openalex +1 more source
Let (X,\(\rho)\) be a metric space. For every a,b\(\in X\) let \(I_{\rho}(a,b)=\{a\}\) if \(a=b\) and \(I_{\rho}(a,b)=\{c\in X;\quad \forall x\in X \rho (x,c)
openaire +4 more sources