Results 101 to 110 of about 15,138,774 (296)

Order-disorder criticality, wetting, and morphological phase transitions in the irreversible growth of far-from-equilibrium magnetic films

, 2002
An exhaustive numerical investigation of the growth of magnetic films in confined $(d+1)$-dimensional stripped geometries ($d=1,2$) is carried out by means of extensive Monte Carlo simulations.
Aarão Reis, Aarão Reis, Albano, Ausloos, Barabasi, Baxter, Binder, Binder, Binder, Binder, Binder, Bovensiepen, Bruce, Budkowski, Candia, Candia, Carlon, Christenson, Costa, Elmers, Ezequiel V Albano, Family, Ferrenberg, Frisch, Gradmann, Hauschild, Hong, Julián Candia, Karevski, Ketola, Klotz, Landau, Landau, Lima, Liu, Maciolek, Maciolek, Marsili, Minami, Mueller, Ou, Parry, Parry, Pietzsch, Rubio Puzzo, Shen, Shen, Steiner, Steiner, Swift, Taborek, Tsay, Tsypin, Vandewalle, Wener, Wyatt   +55 more
core   +1 more source

Critical Random Walk in Random Environment on Trees of Exponential Growth [PDF]

Proc. Sem. Stoch. Pro. 1992, Burdzy and Bass, editors, 221 - 240 (1993), 2004
This paper studies the behavior of RWRE on trees in the critical case left open in previous work. For trees of exponential growth, a random perturbation of the transition probabilities can change a transient random walk into a recurrent one. This is the opposite of what occurs on trees of sub-exponential growth.
arxiv  

Solutions to singular quasilinear elliptic equations on bounded domains

Electronic Journal of Differential Equations, 2018
In this article we study quasilinear elliptic equations with a singular operator and at critical Sobolev growth. We prove the existence of positive solutions.
Zhouxin Li, Youjun Wang
doaj  

A Critical Note on Growth Regressions [PDF]

Benhabib and Spiegel (1994) argue that regressing cross-country income changes on a catch-up term has the ability to distinguish between the Nelson-Phelps and Neo-classical approach.
Tobias Heinrich
core  

Existence of Solutions for a Perturbed N-Laplacian Boundary Value Problem with Critical Growth

Axioms
In this paper, we investigate a perturbed elliptic boundary value problem that exhibits critical growth characterized by a Trudinger–Moser-type inequality. Our primary focus is to establish the existence of two nontrivial solutions.
Sheng Shi, Yang Yang
doaj   +1 more source

A Critical Look at Ice Crystal Growth Data [PDF]

arXiv, 2004
I review published data relating to the growth of ice crystals from water vapor under various conditions, and I critically examine the different measurements to determine what useful information can be extracted from each. I show that most, and possibly all, of the existing growth data have been seriously distorted by systematic errors of one form or ...
arxiv  

Existence of infinitely many solutions for elliptic boundary-value problems with nonsymmetrical critical nonlinearity

Electronic Journal of Differential Equations, 2004
In this paper, we study a semilinear elliptic boundary-value problem involving nonsymmetrical term with critical growth on a bounded smooth domain in $mathbb{R}^n$.
Geng Di
doaj  

Ground State Solutions for Quasilinear Schrödinger Equations with Critical Growth and Lower Power Subcritical Perturbation

Advanced Nonlinear Studies, 2019
We study the following generalized quasilinear Schrödinger equation:
Deng Yinbin, Huang Wentao, Zhang Shen
doaj   +1 more source

Multi-bump solutions for Schrödinger equation involving critical growth and potential wells

, 2015
In this paper, we consider the following Schrodinger equation with critical growth $$-\Delta u+(\lambda a(x)-\delta)u=|u|^{2^*-2}u \quad \hbox{ in } \mathbb{R}^N, $$ where $N\geq 5$, $2^*$ is the critical Sobolev exponent, $\delta>0$ is a constant, $a(x)
Yuxia Guo, Z. Tang
semanticscholar   +1 more source

Multiplicity and concentration of positive solutions for fractional nonlinear Schrodinger equations with critical growth

Electronic Journal of Differential Equations, 2019
In this article we consider the multiplicity and concentration behavior of positive solutions for the fractional nonlinear Schrodinger equation $$\displaylines{ \varepsilon^{2s}(-\Delta)^{s}u + V(x)u= u^{2^*_s-1} + f(u) , \quad x\in\mathbb{R}^N ...
Xudong Shang, Jihui Zhang
doaj