Local existence and uniqueness of analytic non-exact eigenfunctions for Δ_H u^n in the Poincaré half-plane, with algebraic recursive coefficients, supporting non-exact solutions to nonlinear diffusive PDEs.
Teorema di Cauchy-Kovalevskaja per le equazioni differenzialiRivoluzioni Matematiche I grandi teoremi da Pitagora a Nash, Le Scienze19(2024) 84-85
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The existence and local uniqueness of the eigenfunctions of the non-linear operator $ \Delta_H u^{n}$ in the hyperbolic Poincar\'e half-plane
Local existence and uniqueness of analytic non-exact eigenfunctions for Δ_H u^n in the Poincaré half-plane, with algebraic recursive coefficients, supporting non-exact solutions to nonlinear diffusive PDEs.