LAPLACIAN PATH MODELS L. CARLESON AND N. MAKAROV 1. Introduction and results 1.1. Laplacian growth. In this paper we study two growth models in the complex plane – the needle and the geodesic η-models, deﬁned below. - Loewner differential equation - Document - PDFSEARCH.IO

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	LAPLACIAN PATH MODELS L. CARLESON AND N. MAKAROV 1. Introduction and results 1.1. Laplacian growth. In this paper we study two growth models in the complex plane – the needle and the geodesic η-models, deﬁned below. Add to Reading List Document Date: 2001-07-20 19:59:54 Open Document File Size: 373,86 KB Share Result on Facebook Country Jordan / / IndustryTerm trivial solution / stationary solution / stable solutions / stable stationary solutions / non-degenerate solution / degenerate solutions / trivial stationary solution / d-arm stationary solutions / geodesic stationary chain / ∗-stable stationary solution / radial chain / stationary solutions / unstable degenerate solutions / stable stationary solution / important applications / chordal chain / degenerate solution / term stationary solution / / Organization N.S.F. / / Person Calogero / / Position walker / second author / / SocialTag Complex analysis Loewner differential equation Geodesic

LAPLACIAN PATH MODELS L. CARLESON AND N. MAKAROV 1. Introduction and results 1.1. Laplacian growth. In this paper we study two growth models in the complex plane – the needle and the geodesic η-models, deﬁned below.Add to Reading List