Nonbasic harmonic maps onto convex wedges

Josephi Cima; Alberti Livingston

Displaying similar documents to “Nonbasic harmonic maps onto convex wedges”

Some Distortion Theorems for Starlike Harmonic Functions

Yavuz Duman, Emel (2010)

Fractional Calculus and Applied Analysis

Similarity:

MSC 2010: 30C55, 30C45 Distortion and growth theorems are obtained.

A note on non-negative singular infinity-harmonic functions in the half-space.

Tilak Bhattacharya (2005)

Revista Matemática Complutense

Similarity:

In this work we study non-negative singular infinity-harmonic functions in the half-space. We assume that solutions blow-up at the origin while vanishing at infinity and on a hyperplane. We show that blow-up rate is of the order |x|.

Symmetry analysis of the cylindrical Laplace equation.

Nadjafikhah, Mehdi, Hejazi, Seyed-Reza (2009)

Balkan Journal of Geometry and its Applications (BJGA)

Similarity:

On the asymptotics of the spectrum of a thin plate problem of elasticity.

Nazarov, S. A. (2000)

Sibirskij Matematicheskij Zhurnal

Similarity:

Extremal problems in the class of delta-subharmonic functions of finite order in a half-plane.

Malyutin, K. G., Sadik, Nazim (2002)

Sibirskij Matematicheskij Zhurnal

Similarity:

Integrability and $L^{1}$ -convergence of Rees-Stanojević sums with generalized semi-convex coefficients of non-integral orders

Kulwinder Kaur (2005)

Archivum Mathematicum

Similarity:

Integrability and $L^{1} -$ convergence of modified cosine sums introduced by Rees and Stanojević under a class of generalized semi-convex null coefficients are studied by using Cesàro means of non-integral orders.

Boundary properties of second-order partial derivatives of the Poisson integral for a half-space $ℝ_{+}^{k + 1}$ $(k > 1)$ .

Topuria, S. (1998)

Georgian Mathematical Journal

Similarity:

Asymptotics for the minimization of a Ginzburg-Landau energy in n dimensions

Paweł Strzelecki (1996)

Colloquium Mathematicae

Similarity:

We prove that minimizers $u \in W^{1, n}$ of the functional $E_{} (u) = 1 / n \int_{|} {\nabla u |}^{n} d x + 1 / (4^{n}) \int_{(} 1 - {| u |}^{2})^{2} d x$ , ⊂ $ℝ^{n}$ , n ≥ 3, which satisfy the Dirichlet boundary condition $u_{} = g$ on for g: → $S^{n - 1}$ with zero topological degree, converge in $W^{1, n}$ and $C_{l o c}^{α}$ for any α<1 - upon passing to a subsequence $_{k} \to 0$ - to some minimizing n-harmonic map. This is a generalization of an earlier result obtained for n=2 by Bethuel, Brezis, and Hélein. An example of nonunique asymptotic behaviour (which cannot occur in two dimensions if deg g = 0) is presented.