
Existence of generalized functions (called Boehmians) satisfying the Laplace equation which are not C ∞ {C^\infty } -functions is proved.
Calculus of Mikusiński and other operational calculi, series of harmonic functions, harmonic Boehmians, Applied, Existence of generalized solutions of PDE, space of Boehmians, Laplace equation, Mathematics, Operations with distributions and generalized functions
Calculus of Mikusiński and other operational calculi, series of harmonic functions, harmonic Boehmians, Applied, Existence of generalized solutions of PDE, space of Boehmians, Laplace equation, Mathematics, Operations with distributions and generalized functions
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