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Non-Critical String Theory

Autor Stanislav Klimenko, Igor Nikitin
en Limba Engleză Paperback – 8 aug 2007
The relativistic string theory was born in 1960s. The stimulus was an observation that the dual model of hadronic interactions proposed by Veneziano is adequate not to the quantum theory of usual (null-dimensional) particles but to the theory of one-dimensional relativistic objects -- the strings. It has been immediately found that a self-consistent quantum theory of (bosonic) relativistic strings can be constructed in frames of standard quantisation scheme only in a space-time of dimension 26. Inclusion of fermions has decreased this critical dimension to 10. However, it is evident from the experiment, that elementary particles and their constituents 'live' in the space-time of dimension 4. The attempt to show that extra 6 dimensions are compactified on the scale of Planck's length, in the spirit of old ideas by Kaluza-Klein, just created further complications. This book differs from traditional presentations of the classical and quantum theory of relativistic strings by two aspects. First, it proposes and consistently implements an idea of mathematical modelling and computer visualisation of topologically non-trivial solutions of the classical equations of motion of relativistic strings. Second, on this basis it successfully implements a quantisation scheme, originating from the papers by G P Pron'ko, which uses a different set of dynamical variables, canonically equivalent to the variables of standard scheme, in frames of Hamiltonian formalism and Dirac's quantisation procedure.
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Specificații

ISBN-13: 9781594542671
ISBN-10: 1594542678
Pagini: 194
Ilustrații: tables & charts
Dimensiuni: 188 x 266 x 19 mm
Greutate: 0.65 kg
Editura: Nova Science Publishers Inc

Cuprins

Preface; Introduction; Structure of classical solutions of Nambu-Goto model; Mathematical background of the classical Nambu-Gotomodel; Classi?cation of singularities on world sheets; Classofexotic solutions; Class of solutions with breaks; Gribov's copies in solutions space; Supplement: proof of lemmas; Structure of quantum solutions of Nambu-Goto model; Mathematical background of the quantum Nambu-Goto model; Dirac's quantisation of special cases; Gupta-Bleuler's quantisation of the general case; Dirac's quantisation of the general case; Supplement: proof of lemmas; Computational methods and algorithms used in the investigation of Nambu-Goto model; Computer visualisation of string dynamics; Gro¨bner bases for investigation of polynomial systems; Factorisation of matrix polynomials; Algorithms of matrix compression; Generation of quantum spectra; Bibliography; List of denotations; Subject index.