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Vibrationalrotational Excitations In Nonlinear Molecular Systems 1st Edition A A Ovchinnikov

  • SKU: BELL-4187400
Vibrationalrotational Excitations In Nonlinear Molecular Systems 1st Edition A A Ovchinnikov
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Vibrationalrotational Excitations In Nonlinear Molecular Systems 1st Edition A A Ovchinnikov instant download after payment.

Publisher: Springer US
File Extension: PDF
File size: 11.9 MB
Pages: 355
Author: A. A. Ovchinnikov, N. S. Erikhman, K. A. Pronin (auth.)
ISBN: 9781461354949, 9781461513179, 1461354943, 1461513170
Language: English
Year: 2001
Edition: 1

Product desciption

Vibrationalrotational Excitations In Nonlinear Molecular Systems 1st Edition A A Ovchinnikov by A. A. Ovchinnikov, N. S. Erikhman, K. A. Pronin (auth.) 9781461354949, 9781461513179, 1461354943, 1461513170 instant download after payment.

"If there would be no God ~ then what a staff-captain am I?" ~ said one of the characters in a novel by Dostoevskii. In a similar way we can exclaim: "If there would be no nonlinearity ~ than what physics would that be'?". Really, the most interesting and exciting effects are described by non­ linear equations, and vanish in the linear approximation. For example, the general theory of relativity by A.Einstein comes to mind first - one of the most beautiful physical theories, which is in fact essentially nonlinear. Next, the phase transitions crystal ~ liquid and liquid ~ gas are due to the anhar­ monicity of inter-particle interactions, to dissociation and infinite motion. Similarly, transitions into the superconducting state or the superftuid would be impossible with purely harmonic interaction potentials. Another bril­ liant achievement in nonlinear physics was the construction of a laser and the subsequent development of nonlinear optics. The latter describes the in­ teraction of the matter with light of super-high intensity, when multi-quanta intra-molecular transitions become essential. Last, we should note here the very beautiful mathematical theory ~ the theory of catastrophes. Its subject is the study of invariant general properties of multi-dimensional surfaces in the vicinity of bifurcation points with respect to continuous transformations.

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