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The paper has been presented at the 12th International Conference on Applications of
Computer Algebra, Varna, Bulgaria, June, 2006
We produce a parallel algorithm realizing the Laplace transform
method for the symbolic solving of differential equations.
In this paper we consider systems of ordinary linear differential equations
with constant coefficients, nonzero initial conditions and right-hand parts
reduced to sums of exponents with polynomial coefficients.
An algorithm is produced for the symbolic solving of systems of partial differential equations by means of multivariate Laplace–Carson transform. A system of K equations with M as the greatest order of partial derivatives and right-hand parts of a special type is considered. Initial conditions are input. As a result of a Laplace–Carson transform of the system according to initial condition we obtain an algebraic system of equations. A method to obtain compatibility conditions is discussed.
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