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On the traveling wave solutions to the complex nonlinear second-order modified unstable (1+1)-dimensional Schrödinger equation Cover

On the traveling wave solutions to the complex nonlinear second-order modified unstable (1+1)-dimensional Schrödinger equation

Open Access
|Dec 2025

Figures & Tables

Fig. 1

Three-dimensional figures of (22).
Three-dimensional figures of (22).

Fig. 2

Two-dimensional time evolution graphs of equation (22) where values of t are presented in the legend.
Two-dimensional time evolution graphs of equation (22) where values of t are presented in the legend.

Fig. 3

Three-dimensional figures of equation (24).
Three-dimensional figures of equation (24).

Fig. 4

Three-dimensional revolving plot of equation (24).
Three-dimensional revolving plot of equation (24).

Fig. 5

Three-dimensional figures of equation (26).
Three-dimensional figures of equation (26).

Fig. 6

Three-dimensional figures of equation (33).
Three-dimensional figures of equation (33).

Fig. 7

Contour surface plots of equation (33).
Contour surface plots of equation (33).

Fig. 8

Two dimensional time-evolution graphs of equation (37) where t values are existed in the legend.
Two dimensional time-evolution graphs of equation (37) where t values are existed in the legend.

Fig. 9

Three-dimensional figures of equation (46).
Three-dimensional figures of equation (46).

Fig. 10

Contour surface plots of equation (46).
Contour surface plots of equation (46).

Fig. 11

Two-dimensional time-evolution graphs of equation (46) where −20 ≤ x ≤ 20, and t values are mentioned in the legend.
Two-dimensional time-evolution graphs of equation (46) where −20 ≤ x ≤ 20, and t values are mentioned in the legend.
Language: English
Submitted on: Mar 8, 2024
Accepted on: Jul 23, 2024
Published on: Dec 14, 2025
Published by: Harran University
In partnership with: Paradigm Publishing Services
Publication frequency: 2 issues per year

© 2025 Kalsum Abdulrahman Muhamad, published by Harran University
This work is licensed under the Creative Commons Attribution 4.0 License.

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