# Solving Differential Equations by Parallel Laplace Method with Assured Accuracy

Serdica Journal of Computing (2007)

- Volume: 1, Issue: 4, page 387-402
- ISSN: 1312-6555

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topMalaschonok, Natasha. "Solving Differential Equations by Parallel Laplace Method with Assured Accuracy." Serdica Journal of Computing 1.4 (2007): 387-402. <http://eudml.org/doc/11431>.

@article{Malaschonok2007,

abstract = {The paper has been presented at the 12th International Conference on Applications of
Computer Algebra, Varna, Bulgaria, June, 2006We 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.},

author = {Malaschonok, Natasha},

journal = {Serdica Journal of Computing},

keywords = {Laplace Transform; Parallel Algorithm; Systems Of Di Erential Equations; Polynomials Of Exponents; Partial Fractions; Systems Of Linear Equations; symbolic computation; numerical examples; Laplace transform; parallel algorithm; systems of differential equations; polynomials of exponents; partial fractions; systems of linear equations},

language = {eng},

number = {4},

pages = {387-402},

publisher = {Institute of Mathematics and Informatics Bulgarian Academy of Sciences},

title = {Solving Differential Equations by Parallel Laplace Method with Assured Accuracy},

url = {http://eudml.org/doc/11431},

volume = {1},

year = {2007},

}

TY - JOUR

AU - Malaschonok, Natasha

TI - Solving Differential Equations by Parallel Laplace Method with Assured Accuracy

JO - Serdica Journal of Computing

PY - 2007

PB - Institute of Mathematics and Informatics Bulgarian Academy of Sciences

VL - 1

IS - 4

SP - 387

EP - 402

AB - The paper has been presented at the 12th International Conference on Applications of
Computer Algebra, Varna, Bulgaria, June, 2006We 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.

LA - eng

KW - Laplace Transform; Parallel Algorithm; Systems Of Di Erential Equations; Polynomials Of Exponents; Partial Fractions; Systems Of Linear Equations; symbolic computation; numerical examples; Laplace transform; parallel algorithm; systems of differential equations; polynomials of exponents; partial fractions; systems of linear equations

UR - http://eudml.org/doc/11431

ER -

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