Results 91 to 100 of about 805,112 (303)

Extinction time for a random walk in a random environment [PDF]

open access: yes, 2015
We consider a random walk with death in [-N, N] moving in a time dependent environment. The environment is a system of particles which describes a current ?ux from N to -N.
DE MASI, Anna   +7 more
core   +1 more source

Metastasis on pause: How dormant tumor cells stay hidden within the tumor microenvironment and evade immune surveillance

open access: yesMolecular Oncology, EarlyView.
Dormant cancer cells can hide in distant organs for years, evading treatment and the immune system. This review highlights how signals from the surrounding tissue and immune environment keep these cells inactive or trigger their reawakening. Understanding these mechanisms may help develop therapies to eliminate or control dormant cells and prevent ...
Kanishka Tiwary   +1 more
wiley   +1 more source

Estimation for random coefficient integer-valued autoregressive model under random environment

open access: yesAdvances in Difference Equations, 2019
A first-order random coefficient integer-valued autoregressive model based on the negative binomial thinning operator under r states random environment is introduced.
Yan Cui, Yun Y. Wang
doaj   +1 more source

Random walks in a random environment

open access: yesProceedings Mathematical Sciences, 2004
Random walks as well as diffusions in random media are considered. Methods are developed that allow one to establish large deviation results for both the `quenched' and the `averaged' case.
openaire   +3 more sources

RANDOM WALK IN QUASI-PERIODIC RANDOM ENVIRONMENT [PDF]

open access: yesStochastics and Dynamics, 2009
We consider a one-dimensional random walk with finite range in a random medium described by an ergodic translation on a torus. For regular data and under a Diophantine condition on the translation, we prove a central limit theorem with deterministic centering.
openaire   +3 more sources

Selected Topics in Random Walks in Random Environment [PDF]

open access: yes, 2014
A review of recent progress in Random Walk in Random Environment and some refinements of previous results; to appear in "PASI Proceedings: Topics in percolative and disordered systems"
Drewitz, Alexander   +1 more
openaire   +3 more sources

Branching processes in random environment

open access: yes, 2011
In der folgenden Arbeit werden Eigenschaften von Verzweigungsprozessen in zufälliger Umgebung (engl. branching processes in random environment, kurz BPREs) untersucht. Das Modell geht auf Smith (1969) und Athreya (1971) zurück. Ein BPRE ist ein einfaches
Böinghoff, Christian
core  

USP29‐regulated noncanonical stabilization of the hypoxia‐inducible factor‐α in aggressive prostate cancer

open access: yesMolecular Oncology, EarlyView.
We identify USP29 as the only DUB mirroring CA9 expression, a marker of hypoxia and HIF pathway activation associated with PCA aggressiveness. USP29 stabilizes HIF‐1α and HIF‐2α via a noncanonical mechanism that is independent of PHD/pVHL activity yet relies on proteasomal regulation, establishing USP29 as a previously unrecognized regulator of hypoxic
Amelie S Schober   +16 more
wiley   +1 more source

A novel quinazolinone insulin receptor inhibitor and its synergy with an EGFR inhibitor in glucose‐driven glioblastoma

open access: yesMolecular Oncology, EarlyView.
The novel styrylquinazolinone‐based molecule W1B effectively suppresses glioblastoma by inhibiting IGF1R and EGFR. In high‐glucose microenvironments driving tumor resistance, W1B acts synergistically with the EGFR inhibitor dacomitinib. This combination safely blocks compensatory survival signaling in zebrafish xenograft models. Showcasing promising in
Patryk Rurka   +9 more
wiley   +1 more source

Large Deviations for a Random Walk in Random Environment

open access: yesThe Annals of Probability, 1994
Let \(\omega = (p_ x)_{x \in \mathbb{Z}}\) be a sequence of i.i.d. r.v.s taking values in (0,1). Given \(\omega\), let \((X_ n)_{n\geq 0}\) be a Markov chain with \(X_ 0 = 0\) and \(X_{n + 1} = X_ n + 1\) (resp. \(X_ n - 1\)) with probability \(p_{X_ n}\) (resp. \(1 - p_{X_ n}\)). It is shown that \(X_ n/n\) satisfies \[ \lim_{n \to \infty} {1\over n} \
Greven, Andreas, den Hollander, Frank
openaire   +4 more sources

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