Soluzioni quasi-periodiche di un’equazione a derivate parziali del tipo di Fuchs
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ID: 261722
1970
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Abstract
Data l’equazione a coefficienti analitici $$y^2 A_0 (y)z_{yy} + yA_1 (y)z_y + A_2 (y)z = y^2 z_{xx} $$ si studiano le soluzioni quasi-periodiche in x (in un senso che viene precisato) in un intorno della retta singolare y=0. A questo scopo si da un teoroema di rappresentazione di tali soluzioni. Successivamente si dimostrano un teorema di esistenza ed uno di unicità per un problema « singolare » di Cauchy, assegnato sulla retta y=0.
| Reference Key |
ricci1970annalisoluzioni
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| Authors | Maria Lavinia Ricci;Maria Lavinia Ricci; |
| Journal | annali di matematica pura ed applicata |
| Year | 1970 |
| DOI |
doi:10.1007/BF02415093
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