Princípio da similaridade para classes de campos vetoriais complexos

Calcina, Sabrina Graciela Suárez

doi:10.11606/D.55.2014.tde-02042014-142433

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Master's Dissertation

DOI

https://doi.org/10.11606/D.55.2014.tde-02042014-142433

Document

Master's Dissertation

Author

Calcina, Sabrina Graciela Suárez (Catálogo USP)

Full name

Sabrina Graciela Suárez Calcina

E-mail

Institute/School/College

Instituto de Ciências Matemáticas e de Computação

Knowledge Area

Mathematics

Date of Defense

2014-02-26

Published

São Carlos, 2014

Supervisor

Silva, Paulo Leandro Dattori da (Catálogo USP)

Committee

Silva, Evandro Raimundo da (President)
Kapp, Rafael Augusto dos Santos
Santos, Luís Antônio Carvalho dos

Title in Portuguese

Princípio da similaridade para classes de campos vetoriais complexos

Keywords in Portuguese

Campos vetoriais
Funções analíticas
Funções pseudo-analíticas
Princípio da similaridade

Abstract in Portuguese

Esta dissertação trata do Princípio da similaridade para as soluções das equações da forma L'OMEGA' = A(z) ·'OMEGA' + B(z) · 'BARRA' 'omega' , sendo L um campo vetorial complexo não singular e A,B 'PERTENCE' 'C POT. sigma' ('R POT. 2'), com 0 < 'sigma' < 1. Aqui são apresentados resultados para o campo vetorial elítico L = 'PARTIAL SUP' ''PARTIAL' z e para classes de campos vetoriais elíticos degenerados

Title in English

Principle of similarity for class of complex vector fields

Keywords in English

Analytic functions
Principle of similarity
Pseudo-analytic functions
Vector fields

Abstract in English

This dissertation deals with the Similarity principle for solutions of equations of the form L 'omega' = A(z) · 'omega' + B(z) · ' BARRA' 'omega' where L is a nonsingular complex vector field and A,B 'IT BELONGS' 'C POT. sigma ' ('R POT. 2'), with 0 < 'sigma' < 1. Here are presented results for elliptic vector field and for classes of degenerate elliptic vector fields

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Publishing Date

2014-04-02

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