Research Management System | Amol University of Special Modern Technologies | Serge Y. Doka

Name	Serge Y. Doka
Affiliation	Department of Physics, Faculty of Science, University of Ngaoundere, P. O. Box 454, Cameroon
Degree	—
Website	—
Email	—

	Title	Journal
1	Rogue waves as modulational instability result in one-dimensional nonlinear triatomic acoustic metamaterials	WAVE MOTION 123 (2023) 103224
2	Peculiar optical solitons and modulated waves patterns in anti‑cubic nonlinear media with cubic–quintic nonlinearity	OPTICAL AND QUANTUM ELECTRONICS 55 (2023) 719
3	Explicit exact solutions and conservation laws in a medium with competing weakly nonlocal nonlinearity and parabolic law nonlinearity	OPTICAL AND QUANTUM ELECTRONICS 55 (2023) 464
4	Solitary wave solutions in two-core optical fibers with coupling-coefficient dispersion and Kerr nonlinearity	REVISTA MEXICANA DE FISICA 67 (2022) 369-377
5	Sundry optical solitons and modulational instability in Sasa‑Satsuma model	OPTICAL AND QUANTUM ELECTRONICS 54 (2021) 81
6	Traveling-wave solutions of the Klein–Gordon equations with M-fractional derivative	PRAMANA-JOURNAL OF PHYSICS 96 (2021) 26
7	Optical solitons to the nonlinear Schrödinger equation in metamaterials and modulation instability	European Physical Journal Plus 136 (2021) 710
8	New shape of the chirped bright, dark optical solitons and complex solutions for (2+1)-dimensional Ginzburg-Landau equation and Modulation instability analysis	REVISTA MEXICANA DE FISICA 67 (2021) 040702
9	Chirped W-shape bright, dark and other solitons solutions of a conformable fractional nonlinear Schro¨dinger’s equation in nonlinear optics	INDIAN JOURNAL OF PHYSICS 96 (2021) 243255
10	Exact optical solitons to the perturbed nonlinear Schrödinger equation with dual‑power law of nonlinearity	OPTICAL AND QUANTUM ELECTRONICS 52 (2020) 318
11	New solitary waves for the Klein–Gordon–Zakharov equations	MODERN PHYSICS LETTERS B 34 (2020) 1-14