Solitons in Optical Fibers: Fundamentals and Applications
暫譯: 光纖中的孤子:基本原理與應用

Linn F. Mollenauer, James P. Gordon

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Solitons are waves that retain their form through obstacle and distance. Solitons can be found in hydrodynamics, nonlinear optics, plasma physics, and biology. Optical solitons are solitary light waves that hold their form over an expansive interval. Conservation of this form creates an effective model for long distance voice and data transmission.

The application of this principle is essential to the technology of wired communications. Optical solitons produce crystal clear phone calls cross-country and internationally. It is because of these that someone on the other end of the phone sounds 'in the next room.' It is also pertinent to high-speed network information transmittal.

Mollenauer and Gordon have written the only text that an engineer or graduate student will need to understand this foundation subject in optics.

 

Table of Contents:

Ch 1: The Non-linear Schrodinger Equation and Ordinary Solitons
Ch 2: Dispersion-Managed Solitons
Ch 3: Spontaneous Emission and Its Effects
Ch 4: Soliton Interations
Ch 5: Wavelength Division Multiplexing with Ordinary Solitons
Ch 6: Wavelength Division Multiplexing with Dispersion-Managed Solitions
Ch 7: Polarization and Its Effect
Ch 8: Hardware and Measurement Techniques
Appendix A: Sample Maple Program for the ODE Method
Appendix B: History of the Soliton

商品描述(中文翻譯)

**描述:**
孤立子是能夠在障礙物和距離中保持其形狀的波。孤立子可以在流體力學、非線性光學、等離子體物理學和生物學中找到。光學孤立子是能夠在廣泛的時間間隔內保持其形狀的孤立光波。這種形狀的保持創造了一個有效的長距離語音和數據傳輸模型。

這一原則的應用對於有線通信技術至關重要。光學孤立子能夠在全國和國際之間提供清晰的電話通話。正因如此,電話另一端的人聽起來就像是在「隔壁房間」一樣。這也與高速網絡信息傳輸密切相關。

莫倫納(Mollenauer)和戈登(Gordon)撰寫了唯一一本工程師或研究生需要了解這一光學基礎主題的書籍。

**目錄:**
第1章:非線性薛丁格方程與普通孤立子
第2章:色散管理孤立子
第3章:自發輻射及其影響
第4章:孤立子相互作用
第5章:使用普通孤立子的波長分割多工
第6章:使用色散管理孤立子的波長分割多工
第7章:偏振及其影響
第8章:硬體與測量技術
附錄A:ODE方法的範例Maple程式
附錄B:孤立子的歷史