A. A. Zheltukhin, “Gauge description and nonlinear string equations in $d$-dimensional space-time”, TMF, 56:2 (1983), 230–245; Theoret. and Math. Phys., 56:2 (1983), 785

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Teoreticheskaya i Matematicheskaya Fizika, 1983, Volume 56, Number 2, Pages 230–245 (Mi tmf2207)

This article is cited in 18 scientific papers (total in 18 papers)

Gauge description and nonlinear string equations in

$d$ -dimensional space-time

A. A. Zheltukhin

Full-text PDF (779 kB) Citations (18)

References:

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Abstract: The Regge–Lund–Omnes geometrical approach is generalized to arbitrary dimension

$d$ , and a chain of nonlinear string equations in

$d$ -dimensional space-time is obtained. The string is shown to be isomorphic to the closed state sector of the two-dimensional

$SO(1,1)\times SO(d-2)$ gauge model.

Received: 06.08.1982

English version:
Theoretical and Mathematical Physics, 1983, Volume 56, Issue 2, Pages 785–795
DOI: https://doi.org/10.1007/BF01016820

Bibliographic databases:

Language: Russian

Citation: A. A. Zheltukhin, “Gauge description and nonlinear string equations in

$d$ -dimensional space-time”, TMF, 56:2 (1983), 230–245; Theoret. and Math. Phys., 56:2 (1983), 785–795

Citation in format AMSBIB

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\jour Theoret. and Math. Phys.

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\pages 785--795

\crossref{https://doi.org/10.1007/BF01016820}

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Linking options:

https://www.mathnet.ru/eng/tmf2207

https://www.mathnet.ru/eng/tmf/v56/i2/p230

This publication is cited in the following 18 articles:

A. A. Zheltukhin, “Brane Mechanism of Spontaneously Generated Gravity”, Phys. Part. Nuclei, 51:4 (2020), 757
Zheltukhin A.A., “P-Branes With Adsp+1 Vacuum as Models of R-2 Gravity”, Eur. Phys. J. C, 79:7 (2019), 633
A. A. Zheltukhin, “Gauge theory approach to branes and spontaneous symmetry breaking”, Rev. Math. Phys., 29:03 (2017), 1750009
A. A. Zheltukhin, “Branes as solutions of gauge theories in gravitational field”, Eur. Phys. J. C, 74:9 (2014)
A.A. Zheltukhin, “Toroidal p-branes, anharmonic oscillators and (hyper)elliptic solutions”, Nuclear Physics B, 858:1 (2012), 142
A. A. Zheltukhin, M. Trzetrzelewski, “U(1)-invariant membranes: The geometric formulation, Abel, and pendulum differential equations”, Journal of Mathematical Physics, 51:6 (2010)
A.A. Zheltukhin, “Unification of twistors and Ramond vectors”, Physics Letters B, 658:1-3 (2007), 82
Uvarov, DV, “New superembeddings for type-II superstrings”, Journal of High Energy Physics, 2002, no. 7, 008
Uvarov D.V., “New superembeddings for type-II superstrings”, Journal of High Energy Physics, 2002, no. 7, 008
Dmitriy V Uvarov, “New Superembeddings for Type II Superstrings”, J. High Energy Phys., 2002:07 (2002), 008
Dmitriy V. Uvarov, “On covariant κ-symmetry fixing and the relation between the NSR string and the type II GS superstring”, Physics Letters B, 493:3-4 (2000), 421
Igor A. Bandos, “On a zero curvature representation for bosonic strings and p-branes”, Physics Letters B, 388:1 (1996), 35
Igor A. Bandos, Dmitrij Sorokin, Dmitrij V. Volkov, “New supersymmetric generalization of the Liouville equation”, Physics Letters B, 372:1-2 (1996), 77
Igor A Bandos, Dmitrij Sorokin, Dmitrij V Volkov, “On the generalized action principle for superstrings and supermembranes”, Physics Letters B, 352:3-4 (1995), 269
Igor A. Bandos, Paolo Pasti, Dmitrij Sorokin, Mario Tonin, Dmitrij V. Volkov, “Superstrings and supermembranes in the doubly supersymmetric geometrical approach”, Nuclear Physics B, 446:1-2 (1995), 79
I.A. Bandos, A.A. Zhelukhin, “Green-Schwarz superstrings in spinor moving frame formalism”, Physics Letters B, 288:1-2 (1992), 77
A. D. Popov, “Vortices, strings, and pseudoinstantons”, Theoret. and Math. Phys., 83:2 (1990), 481–491
M.O Katanaev, I.V Volovich, “Two-dimensional gravity with dynamical torsion and strings”, Annals of Physics, 197:1 (1990), 1

Citing articles in Google Scholar: Russian citations, English citations
Related articles in Google Scholar: Russian articles, English articles

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Abstract page:	372
Full-text PDF :	119
References:	71
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