scholarly journals Spreading Alerts Quietly and the Subgroup Escape Problem

Author(s):  
James Aspnes ◽  
Zoë Diamadi ◽  
Kristian Gjøsteen ◽  
René Peralta ◽  
Aleksandr Yampolskiy
Keyword(s):  
2020 ◽  
Vol 2 (4) ◽  
Author(s):  
Kristian Stølevik Olsen ◽  
Luiza Angheluta ◽  
Eirik Grude Flekkøy

2017 ◽  
Vol 8 (3-4) ◽  
pp. 131-141 ◽  
Author(s):  
Julia C. LeCher ◽  
Scott J. Nowak ◽  
Jonathan L. McMurry

AbstractCell-penetrating peptides (CPPs) have long held great promise for the manipulation of living cells for therapeutic and research purposes. They allow a wide array of biomolecules from large, oligomeric proteins to nucleic acids and small molecules to rapidly and efficiently traverse cytoplasmic membranes. With few exceptions, if a molecule can be associated with a CPP, it can be delivered into a cell. However, a growing realization in the field is that CPP-cargo fusions largely remain trapped in endosomes and are eventually targeted for degradation or recycling rather than released into the cytoplasm or trafficked to a desired subcellular destination. This ‘endosomal escape problem’ has confounded efforts to develop CPP-based delivery methods for drugs, enzymes, plasmids, etc. This review provides a brief history of CPP research and discusses current issues in the field with a primary focus on the endosomal escape problem, for which several promising potential solutions have been developed. Are we on the verge of developing technologies to deliver therapeutics such as siRNA, CRISPR/Cas complexes and others that are currently failing because of an inability to get into cells, or are we just chasing after another promising but unworkable technology? We make the case for optimism.


2020 ◽  
pp. 2150019
Author(s):  
André de Oliveira Gomes ◽  
Michael A. Högele

We establish Freidlin–Wentzell results for a nonlinear ordinary differential equation starting close to the stable state [Formula: see text], say, subject to a perturbation by a stochastic integral which is driven by an [Formula: see text]-small and [Formula: see text]-accelerated Lévy process with exponentially light jumps. For this purpose, we derive a large deviations principle for the stochastically perturbed system using the weak convergence approach developed by Budhiraja, Dupuis, Maroulas and collaborators in recent years. In the sequel, we solve the associated asymptotic first escape problem from the bounded neighborhood of [Formula: see text] in the limit as [Formula: see text] which is also known as the Kramers problem in the literature.


2010 ◽  
Vol 82 (1) ◽  
Author(s):  
A. M. Berezhkovskii ◽  
A. V. Barzykin
Keyword(s):  

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