Nyah Coleman
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Research Subjects
Research Interests
Nyah Coleman has a total of 7 co-authors. Here are the top co-authors by number of shared publications:
- Abdul Hamid Kara
School of Mathematics, University of the Witwatersrand, Johannesburg 2050, South Africa
1 shared publication - Anjan Biswas
Department of Mathematics & Physics, Grambling State University, Grambling, LA 71245, USA
1 shared publication - Catalina Iticescu
REXDAN Research Infrastructure, “Dunarea de Jos” University of Galati, 98 George Cosbuc Street, 800385 Galati, Romania
1 shared publication - Luminita Moraru
The Modelling & Simulation Laboratory, Dunarea de Jos University of Galati, 800123 Galati, Romania
1 shared publication - Salam Khan
Department of Physics, Chemistry and Mathematics, Alabama A&M University, Normal, AL 35762, USA
1 shared publication - Simona Moldovanu
Department of Computer Science and Information Technology, Faculty of Automation, Computers, Electrical Engineering and Electronics, “Dunarea de Jos” University of Galati, 800146 Galati, Romania
1 shared publication
Latest Publications
- Open Access
- 5 April 2022
- Published by MDPI AG in Applied Sciences
- Vol. 12 (7) , 3647
Shallow Water Waves and Conservation Laws with Dispersion Triplet
This paper secures solitary waves and conservation laws to the familiar Korteweg–de Vries equation and Gardner’s equation with three dispersion sources. The traveling wave hypothesis leads to the emergence of such waves. The three sources of dispersion are spatial dispersion, spatio–temporal dispersion and the dual-emporal–spatial dispersion. The conservation laws are enumerated for these models, evolved from the multiplier approach. The conserved quantities are computed with the solitary wave solutions that were recovered.
- 5 April 2022
- Published by MDPI AG in Applied Sciences
- Vol. 12 (7) , 3647
Open AccessShallow Water Waves and Conservation Laws with Dispersion Triplet
This paper secures solitary waves and conservation laws to the familiar Korteweg–de Vries equation and Gardner’s equation with three dispersion sources. The traveling wave hypothesis leads to the emergence of such waves. The three sources of dispersion are spatial dispersion, spatio–temporal dispersion and the dual-emporal–spatial dispersion. The conservation laws are enumerated for these models, evolved from the multiplier approach. The conserved quantities are computed with the solitary wave solutions that were recovered.