机读格式显示(MARC)
- 000 01538cam aa2002537i 4500
- 008 250430r20252014cc a 000 0 eng d
- 020 __ |a 978-7-03-082514-8
- 040 __ |a TJU |b eng |c TJU |e rda
- 100 1_ |a Guo Bailing., |e author.
- 245 10 |a Soliton |c 许桓瑜主编.
- 260 __ |a 北京 : |b 科学出版社, |c 2025.
- 300 __ |a 341 pages : |b illustrations ; |c 24 cm
- 336 __ |a text |b txt |2 rdacontent
- 337 __ |a unmediated |b n |2 rdamedia
- 338 __ |a volume |b nc |2 rdacarrier
- 520 __ |a This book provides a brief introduction to the origin, basic issues, and mathematical physics methods of solitons, and on this basis, it also includes of the latest important research results such as strange waves and wave turbulence. Soliton theory is an important mathematical and physical theory, which reveals a special behavior in nonlinear wave phenomena, that, solitons can maintain their shape, size, and direction unchanged after collision. This discovery not only has a profound impact in the fields of mathematics and physics but also promotes the development nonlinear science and makes it one of the three universal classes of nonlinear science. In addition, soliton theory has a wide range of applications in many disciplines. For example, in physics, theory is used to explain and predict various nonlinear wave phenomena, such as optical solitons, acoustic solitons, etc.