Results 61 to 70 of about 304,931 (226)
Poking Pluripotency: Nanoinjection Into Human iPSCs
Advanced Materials, EarlyView.Nanoinjection into hiPSCs: silicon nanotubes effectively transfect human induced pluripotent stem cells (hiPSCs) with mRNA, enabled by a delayed extracellular matrix application and enhanced surface functionalization. Nanoinjection is demonstrated with several reporter mRNA, including co‐transfection of mCherry and GFP.
Jann Harberts +5 more
wiley +1 more source
International Journal of Analysis and Applications, 2014 This paper deals with the evolution r-Laplacian equation with absorption and nonlinear boundary condition. By using differential inequality techniques, global existence and blow-up criteria of nonnegative solutions are determined.
Iftikhar Ahmed, Chunlai Mu, Pan Zheng
doaj +2 more sources
Blow-up set for type I blowing up solutions for a semilinear heat equation
Annales de l'Institut Henri Poincaré C, Analyse non linéaire, 2014 Let u be a type I blowing up solution of the Cauchy–Dirichlet problem for a semilinear heat equation, \left\{\begin{matrix} \partial _{t}u = \mathrm{\Delta }u + u^{p}, & x \in \Omega ,\:t > 0, \\ u(x,t) = 0, & x \in \partial ...
Fujishima, Yohei, Ishige, Kazuhiro
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Advanced Materials Interfaces, EarlyView.The top‐gate thin film transistors (TFTs) combining the advantages of both the inorganic InSnWO channel layer and the organic polymethyl methacrylate dielectric layer were prepared. The optimized TFTs exhibit excellent performance, including a high mobility (> 60 cm2 V−1 s−1), a low threshold voltage (< 0.50 V; positive value), and robust stabilities ...
Lan Yue, Tao Sun, Min Su, Fanxin Meng
wiley +1 more source
Blow-Up Phenomena for a Non-Newton Filtration Equation with Local Linear Boundary Dissipation
MathematicsIn this article, we consider the finite time blow-up phenomenon for a class of non-Newton filtration equations with local linear boundary dissipation.
Xinru Zhou, Dengming Liu
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Boundary Value Problems, 2019 In this paper, we consider the blow-up result of solution for a quasilinear viscoelastic wave equation with strong damping and boundary nonlinear damping.
Mi Jin Lee, Jum-Ran Kang, Sun-Hye Park
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Advanced Materials Technologies, EarlyView.We are reporting the first‐time investigation of DPP‐based Organic Field‐Effect Transistor (OFET) devices with high‐stability of signal response in both of ambient and aqueous conditions with PBS solution. ABSTRACT Diketopyrrolopyrrole (DPP)–based conjugated polymers show strong promise for electronic applications, including bioelectronic gas sensors ...
Chattarika Khamhanglit +6 more
wiley +1 more source
The Traveling Wave Solutions and Their Bifurcations for the BBM-Like B(m,n) Equations
Journal of Applied Mathematics, 2013 We investigate the traveling wave solutions and their bifurcations for the BBM-like B(m,n) equations ut+αux+β(um)x−γ(un)xxt=0 by using bifurcation method and numerical simulation approach of dynamical systems.
Shaoyong Li, Zhengrong Liu
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The blow-up solutions of integral equations [PDF]
Colloquium Mathematicum, 1999 A class of nonlinear Volterra equations of the form \[ u(t)=\int_{0}^{t}k(t-\tau)r(s)g(u(s)+h(s)) ds, \quad t>0 \] is considered. These equations are motivated by models of processes in diffusive media which have an explosive character.
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The Blow-up Rate of Solutions to Boundary Blow-up Problems for the Complex Monge–Ampère Operator [PDF]
manuscripta mathematica, 2006 Let \(D\subset \mathbb C^n\) be a bounded strongly pseudoconvex domain with smooth boundary. Solutions to the complex Monge-Ampère equations of type \((dd^c u)^n (z) = \exp(K u(z))\), \(K>0\), which explode at every boundary point of \(D\) generate Kähler-Einstein metrics and are therefore well studied [\textit{S.-Y. Cheng, S.-T. Yau}, Commun.
Ivarsson, Björn, Matero, Jerk
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