Monochromatic optical beam propagation of paraxial dynamical model in Kerr media
In this study, the monochromatic beam propagation interprets non-scattering and non-dissipation spatiotemporally localized wave parcels proliferated in the announcement of optical Kerr. By using the mathematical techniques some elliptic, rational, and soliton solutions of dimension-less (time-depend...
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| Published in | Results in physics Vol. 31; p. 105015 |
|---|---|
| Main Authors | , , , , , |
| Format | Journal Article |
| Language | English |
| Published |
Elsevier B.V
01.12.2021
Elsevier |
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| Online Access | Get full text |
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| Abstract | In this study, the monochromatic beam propagation interprets non-scattering and non-dissipation spatiotemporally localized wave parcels proliferated in the announcement of optical Kerr. By using the mathematical techniques some elliptic, rational, and soliton solutions of dimension-less (time-dependent) paraxial wave structure are established. The Sardar subequation method (SSM) and mathematica 11.0 are used to find the exact solution of the paraxial wave equation. The solutions which we will be obtained explain some key implementations in engineering and physics. Some graphical representation has been explained in modulus, real and imaginary graph by considering relevant values of the framework. The solidity of this work explains that the soliton solutions are secure and perfect.
•The Monochromatic Optical Beam solutions are obtained.•Weakly dispersive prorogation of waves structures.•Propagation of Paraxial Dynamical Model in Kerr Media. |
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| AbstractList | In this study, the monochromatic beam propagation interprets non-scattering and non-dissipation spatiotemporally localized wave parcels proliferated in the announcement of optical Kerr. By using the mathematical techniques some elliptic, rational, and soliton solutions of dimension-less (time-dependent) paraxial wave structure are established. The Sardar subequation method (SSM) and mathematica 11.0 are used to find the exact solution of the paraxial wave equation. The solutions which we will be obtained explain some key implementations in engineering and physics. Some graphical representation has been explained in modulus, real and imaginary graph by considering relevant values of the framework. The solidity of this work explains that the soliton solutions are secure and perfect. In this study, the monochromatic beam propagation interprets non-scattering and non-dissipation spatiotemporally localized wave parcels proliferated in the announcement of optical Kerr. By using the mathematical techniques some elliptic, rational, and soliton solutions of dimension-less (time-dependent) paraxial wave structure are established. The Sardar subequation method (SSM) and mathematica 11.0 are used to find the exact solution of the paraxial wave equation. The solutions which we will be obtained explain some key implementations in engineering and physics. Some graphical representation has been explained in modulus, real and imaginary graph by considering relevant values of the framework. The solidity of this work explains that the soliton solutions are secure and perfect. •The Monochromatic Optical Beam solutions are obtained.•Weakly dispersive prorogation of waves structures.•Propagation of Paraxial Dynamical Model in Kerr Media. |
| ArticleNumber | 105015 |
| Author | Seadawy, Aly R. Raza, Syed T.R. Althobaiti, Saad Yasin, S. Rehman, Hamood Ur Younis, M. |
| Author_xml | – sequence: 1 givenname: Hamood Ur surname: Rehman fullname: Rehman, Hamood Ur organization: Department of Mathematics, University of Okara, Okara, Pakistan – sequence: 2 givenname: Aly R. orcidid: 0000-0002-6439-7030 surname: Seadawy fullname: Seadawy, Aly R. email: aly742001@yahoo.com organization: Mathematics Department, Faculty of Sciences, Taibah University, Al-Madinah Al-Munawarah, Saudi Arabia – sequence: 3 givenname: M. surname: Younis fullname: Younis, M. organization: Department of Computer Science, University of the Punjab, Lahore, Pakistan – sequence: 4 givenname: S. surname: Yasin fullname: Yasin, S. organization: Department of Mathematics, University of Okara, Okara, Pakistan – sequence: 5 givenname: Syed T.R. surname: Raza fullname: Raza, Syed T.R. organization: Department of Mathematics, COMSATS University Islamabad, Lahore Campus, Pakistan – sequence: 6 givenname: Saad surname: Althobaiti fullname: Althobaiti, Saad organization: Department of Sciences and Technology, Ranyah University Collage, Taif University, P.O. Box 11099, Taif 21944, Saudi Arabia |
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| Keywords | Paraxial wave model NLEs Sardar-subequation method Solitary wave and periodic solutions |
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| SubjectTerms | NLEs Paraxial wave model Sardar-subequation method Solitary wave and periodic solutions |
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| Title | Monochromatic optical beam propagation of paraxial dynamical model in Kerr media |
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