Abdelilah Sedeeg

Dr. Abdelilah Sedeeg

orcid

Research Focus & Metrics

Academic Career Length

11Years (2016-Present)

(Calculated once Scilit publication data is synced: current year − year of first publication + 1)

Representative Publications

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16 July 2022 in Ain Shams Engineering Journal
Verified
Journal Article
Open access
MMMohamed Mohamed
Mohamed Mohamed
AHAmjad E. Hamza
Amjad E. Hamza
ASAbdelilah Sedeeg
Abdelilah Sedeeg

15 November 2022 in Symmetry
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Journal Article
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ASAbdelilah Sedeeg
Abdelilah Sedeeg
ZMzahra Idreis Mahmoud
zahra Idreis Mahmoud
RSRania Saadeh
Rania Saadeh
The main goal of this research is to present a new approach to double transforms called the double Laplace–ARA transform (DL-ARAT). This new double transform is a novel combination of Laplace and ARA transforms. We present the basic properties of the new approach including existence, linearity and some results related to partial derivatives and the double convolution theorem. To obtain exact solutions, the new double transform is applied to several partial differential equations such as the Klein–Gordon equation, heat equation, wave equation and telegraph equation; each of these equations has great utility in physical applications. In symmetry to other symmetric transforms, we conclude that our new approach is simpler and needs less calculations.

12 January 2023 in Symmetry
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Journal Article
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RSRania Saadeh
Rania Saadeh
ASAbdelilah Sedeeg
Abdelilah Sedeeg
BGBayan Fu'ad Ghazal
Bayan Fu'ad Ghazal
GGGharib Gharib
Gharib Gharib
Chemistry, physics, and many other applied fields depend heavily on partial differential equations. As a result, the literature contains a variety of techniques that all have a symmetry goal for solving partial differential equations. This study introduces a new double transform known as the double formable transform. New results on partial derivatives and the double convolution theorem are also presented, together with the definition and fundamental characteristics of the proposed double transform. Moreover, we use a new approach to solve a number of symmetric applications with different characteristics on the heat equation to demonstrate the usefulness of the provided transform in solving partial differential equations.

1 January 2016 in Pure and Applied Mathematics Journal
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Journal Article
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ASAbdelilah Sedeeg
Abdelilah Sedeeg
MMMohand Mahgoub
Mohand Mahgoub
MSMuneer A. Saif Saeed
Muneer A. Saif Saeed
Cryptography is the science of providing security for information, It has been used historically as a means of providing secure communication between individuals. Message encryption has become very essential to avoid the threat against possible attacks by hackers during transmission process of the message. In this paper authors have proposed a method of cryptography, in which authors have used Aboodh transform for encrypting the plain text and corresponding inverse Aboodh transform for decryption.

26 December 2022 in Applied Computational Intelligence and Soft Computing
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BGBayan Fu'ad Ghazal
Bayan Fu'ad Ghazal
RSRania Saadeh
Rania Saadeh
ASAbdelilah Sedeeg
Abdelilah Sedeeg
In this study, we present a new double integral transform called the double formable transform. Several properties and theorems related to existing conditions, partial derivatives, the double convolution theorem, and others are presented. Additionally, we use a convolution kernel to solve linear partial integro-differential equations (PIDE) by using the double formable transform. By solving numerous cases, the double formable transforms ability to turn the PIDE into an algebraic equation that is simple to solve is demonstrated.

10 January 2017 in British Journal of Applied Science & Technology
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Journal Article
Open access
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NTNidal E. Hassan Taha
Nidal E. Hassan Taha
RNR. I. Nuruddeen
R. I. Nuruddeen
ASAbdelilah Sedeeg
Abdelilah Sedeeg
Abdelilah Kamal and Mohand Mahgoub recently introduced new integral transforms separately by the names the “Kamal transform” and “Mahgoub transform” to facilitate the solution of differential and integral equations. However, in this paper, these newly introduced integral transforms will closely be studied in relation to the some existing famous integral transforms defined in the time domain. The study will also try to establish the duality relations existing between these new integral transforms and in particular, the Laplace, Sumudu, Elzaki and Aboodh integral transforms. Further, supporting illustrations obtained from some test functions as examples are will be presented.