We consider the Cauchy problem for overdetermined systems of linear partial differential operators, when the manifold where we give the initial data is reduced to a point. We give a formal power series \phi at x_0 solution of the system as Cauchy datum, and we look for a smooth solution of the system having \phi as Taylor series in x_0.
Extension of formal power series solutions
BOITI, Chiara;
1996
Abstract
We consider the Cauchy problem for overdetermined systems of linear partial differential operators, when the manifold where we give the initial data is reduced to a point. We give a formal power series \phi at x_0 solution of the system as Cauchy datum, and we look for a smooth solution of the system having \phi as Taylor series in x_0.File in questo prodotto:
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