研究目的
To build soliton solutions of the governing equation, describing a propagation of sub-picosecond pulses with cubic-quintic nonlinearity and fourth-order dispersion in optical fibers.
研究成果
Bright, dark, and singular soliton solutions were recovered from the model using auxiliary equation, Sine-Cosine method, and csch function method. These solutions are fundamental for advanced study of the model, with potential future work including consideration of time-dependent coefficients and extension to birefringent fibers.
研究不足
The study does not address time-dependent coefficients or stochastic coefficients in the model. It also does not extend to birefringent fibers or DWDM topology for parallel propagation of optical solitons.
1：Experimental Design and Method Selection:
The study employs three methods: auxiliary equation, sine-cosine method, and csch function method to derive soliton solutions.
2：Sample Selection and Data Sources:
The study focuses on the governing equation for sub-picosecond pulse propagation in nonlinear left-handed metamaterials.
3：List of Experimental Equipment and Materials:
Not explicitly mentioned.
4：Experimental Procedures and Operational Workflow:
The methods involve transforming the governing equation into a form suitable for each method, solving the resulting equations, and deriving soliton solutions.
5：Data Analysis Methods:
Solutions are analyzed to identify bright, dark, and singular soliton solutions.
独家科研数据包，助您复现前沿成果，加速创新突破
获取完整内容
