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Published in 2018 at "Computational and Applied Mathematics"
DOI: 10.1007/s40314-017-0418-0
Abstract: In this study, a new computational approach is presented to solve the generalized pantograph-delay differential equations (PDDEs). The solutions obtained by our scheme represent by a linear combination of a special kind of basis functions,…
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Keywords:
pantograph delay;
computational approach;
generalized pantograph;
new computational ... See more keywords
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Published in 2024 at "Demonstratio Mathematica"
DOI: 10.1515/dema-2024-0023
Abstract: Abstract The present study introduces the Haar wavelet method, which utilizes collocation points to approximate solutions to the Emden-Fowler Pantograph delay differential equations (PDDEs) of general order. This semi-analytic method requires the transformation of the…
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Keywords:
differential equations;
emden fowler;
pantograph delay;
delay differential ... See more keywords
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Published in 2022 at "Axioms"
DOI: 10.3390/axioms11120741
Abstract: In this paper, the pantograph delay differential equation y′(t)=ay(t)+byct subject to the condition y(0)=λ is reanalyzed for the real constants a, b, and c. In the literature, it has been shown that the pantograph delay…
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Keywords:
equation;
pantograph delay;
delay differential;
solution ... See more keywords