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A Dressing Method in Mathematical Physics

Evgeny V. Doktorov - Nama Orang; Sergey B. Leble - Nama Orang;

Generally, the term “dressing” implies a construction that contains a transformation from a simpler (bare, seed) state of a system to a more advanced, dressed state. In particular cases, dressing transformations, as the purely algebraic construction, are realized in terms of the B¨acklund transformations which act in the space of solutions of the nonlinear equation, or the Darboux transformations (DTs) acting in the space of solutions of the associated linear problem.

At the same time, it should be stressed that the term “dressed” has appeared for the first time perhaps in quantum field theory that operates with the states of bare and dressed particles or quasiparticles. These states are interconnected by operators whose properties have much in common, no matter whether we speak about electrons or phonons. The study of these operators, which goes back to Heisenberg and Fock, was in due course one of the stimuli for active promotion of the methods of the Lie groups and algebras in physics.

In mathematical physics, the operators of this sort occur under different names, like creation–annihilation, raising–lowering, or ladder operators. The factorization method widely applicable in quantum mechanics consists
in fact in dressing of the vacuum state by the creation operators which are obtained as a result of the factorization of the Schr¨odinger operator. The property of intertwining of the dressing operators is ultimately connected with the algebraic construction known as supersymmetry.


Ketersediaan

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Informasi Detail
Judul Seri
MATHEMATICAL PHYSICS STUDIES
No. Panggil
-
Penerbit
Netherlands : Springer., 2007
Deskripsi Fisik
xxii, 283 Hlm.
Bahasa
English
ISBN/ISSN
978-1-4020-6140-0
Klasifikasi
-
Tipe Isi
-
Tipe Media
-
Tipe Pembawa
-
Edisi
VOLUME 28
Subjek
MATEMATIKA
Info Detail Spesifik
-
Pernyataan Tanggungjawab
agus
Versi lain/terkait

Tidak tersedia versi lain

Lampiran Berkas
  • FRONT MATTER
  • CONTENTS
  • 1 Mathematical preliminaries
  • 2 Factorization and classical Darboux transformations
  • 3 From elementary to twofold elementary Darboux transformation
  • 4 Dressing chain equations
  • 5 Dressing in 2+1 dimensions
  • 6 Applications of dressing to linear problems
  • 7 Important links
  • 8 Dressing via local Riemann–Hilbert problem
  • 9 Dressing via nonlocal Riemann–Hilbert problem
  • 10 Generating solutions via ¯∂ problem
  • REFERENCES
  • INDEX
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