On Double Laplace-NO Technique and its Applications

In this paper, a new method for solving some differential equations called the double Laolace-NO transform is presented. This technique is efficient in solving partial differential equations; several properties of this dual technique are introduced and the Laolace-NO transform of the basic functions is found. In addition, we apply this dual technique to find the exact solution of the Laplace and Poisson partial operator equations. The advantage of this technique is that it has three coefficients in addition to generality.

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Publication Details

Journal
Scientific Research Journal of Engineering and Computer Sciences
Published
2025-08-15
DOI
https://doi.org/10.47310/srjecs.2025.v05i02.003
Primary Topic
Neural Networks and Applications
Type
article
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article

On Double Laplace-NO Technique and its Applications

Nour K. Sallman
Scientific Research Journal of Engineering and Computer Sciences
Neural Networks and Applications
article

On Double Laplace-NO Technique and its Applications

Nour K. Sallman
article en

Abstract

In this paper, a new method for solving some differential equations called the double Laolace-NO transform is presented. This technique is efficient in solving partial differential equations; several properties of this dual technique are introduced and the Laolace-NO transform of the basic functions is found. In addition, we apply this dual technique to find the exact solution of the Laplace and Poisson partial operator equations. The advantage of this technique is that it has three coefficients in addition to generality.

Scientific Research Journal of Engineering and Computer SciencesVol. 05(02)
Openalex Percentile: Top 88%
Neural Networks and Applications
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On Double Laplace-NO Technique and its Applications — Nour K. Sallman · Scientific Research Journal of Engineering and Computer Sciences (2025) | TGRS Research Map | TGRS