Gordon Type Nonlinear Equations on Time-space Scale
Author(s)
Abstract

Sine-Gordon Equation was originally introduced by Edmond Bour (1862) in the course of study of surfaces. This equation attracted a lot of attention in the 1970s due to the presence of soliton solutions. In this presentation, Gordon type nonlinear equations are deducted from the well-known Lax Equations using the AKNS (Ablowitz, Kaup, Newell, Segur) method. Further, solutions of these equations are provided with wave visualization using Mathematica.
Format
Conference Proceeding
Publication Date
2016-04-29
Comments

Zijing Zhang is a senior at Kent State University. He is pursuing a bachelor’s degree in computer science and working on his start-up. After graduation , he plans to attend graduate school to obtain a Ph.D concentrating on artificial intelligence. He enjoys learning languages and playing soccer.
Permalink https://oaks.kent.edu/starkstudentconference/2016/Presentations/13
Zhang, Z. (2016). Gordon Type Nonlinear Equations on Time-space Scale (1–). https://oaks.kent.edu/node/4838
Zhang, Zijing. 2016. “Gordon Type Nonlinear Equations on Time-Space Scale”. https://oaks.kent.edu/node/4838.
Zhang, Zijing. Gordon Type Nonlinear Equations on Time-Space Scale. 29 Apr. 2016, https://oaks.kent.edu/node/4838.