Convolution groups for quasihyperbolic systems of differential operators
DOI:
https://doi.org/10.1285/i15900932v25n2p139Keywords:
Fundamental solutions, Fundamental matrices, Convolution of distributionsAbstract
In contrast to the usual treatment (see e.g. J.J. Duistermaat [3]) convolution groups are constructed for differential operators defined by non-homogeneous polynomials (Proposition 5) and for quasi-hyperbolic systems, i.e. systems "correct in the sense of Petrovsky" (Proposition 9). An explicit formula for the convolution group of the Lame system in elastodynamics is presented in Proposition 11.Downloads
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01-06-2006
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