Geometrical method of solving the boundary-value problem in the theory of a relativistic string with masses at its ends

B. M. BARBASHOV; A. M. Chervyakov

doi:10.1007/bf01016623

journal article Mar 01, 1988

Geometrical method of solving the boundary-value problem in the theory of a relativistic string with masses at its ends

B. M. BARBASHOV A. M. Chervyakov

Theoretical and Mathematical Physics Vol. 74 No. 3 pp. 292-299 · Springer Science and Business Media LLC

View at Publisher Save 10.1007/bf01016623

Topics

No keywords indexed for this article. Browse by subject →

References

19

[1]

Some solutions of the equations of motion of the relativistic string with massive ends

B.M. Barbashov

Nuclear Physics B 1977 10.1016/0550-3213(77)90027-x

[2]

B. M. Barbashov and V. V. Nesterenko, Fiz. Elem. Chastits At. Yadra,9, 709 (1978).

[3]

N. A. Chernikov and N. S. Shavokhina, Teor. Mat. Fiz.,42, 59 (1980);43, 356 (1980). 10.1007/bf01019258

[4]

String approaches to hadron structure

P. H. Frampton

Physical Review D 1975 10.1103/physrevd.12.538

[5]

A. Chodos and C. B. Thorn, Nucl. Phys. B,72, 509 (1974). 10.1016/0550-3213(74)90159-x

[6]

N. S. Shavokhina, Dokl. Akad. Nauk SSSR,265, 852 (1982).

[7]

B. M. Barbashov and V. V. Nesterenko, in: Problems of High Energy Physics and Quantum Field Theory. Proc. International Seminar on Problems of High Energy Physics and Quantum Field Theory [in Russian], Institute of High Energy Physics, Protvino (1983), Vol. 2, p. 3; (1984), Vol. 1, p. 82.

[8]

B. A. Dubrovin, S. P. Novikov, and A. T. Fomenko, Modern Geometry [in Russian], Nauka, Moscow (1986).

[9]

A. P. Norden, The Theory of Surfaces [in Russian], Gostekhteorizdat, Moscow (1956).

[10]

J. A. Favard, Cours de Géométrie Différentielle Locale, Paris (1957).

[11]

L. P. Eisenhart, Riemannian Geometry, Princeton University Press, Princeton (1964).

[12]

R. Omnes, Nucl. Phys. B,149, 269 (1979). 10.1016/0550-3213(79)90242-6

[13]

Geometrical approach to the dynamics of a relativistic string

B. M. BARBASHOV, A. L. Koshkarov

Theoretical and Mathematical Physics 1979 10.1007/bf01018940

[14]

B. M. Barbashov, V. V. Nesterenko, and A. M. Chervyakov, Teor. Mat. Fiz.,40, 15 (1979). 10.1007/bf01019238

[15]

L. Bianchi, Lezioni di Geometria Differenziale, Vol. 2, Spoerri, Pisa (1903).

[16]

Dual models as saddle point approximations to Polyakov's quantized string

B. Durhuus, H.B. Nielsen, P. Olesen et al.

Nuclear Physics B 1982 10.1016/0550-3213(82)90504-1

[17]

J. L. Gervais and A. Neveu, Nucl. Phys. B,199, 59 (1982). 10.1016/0550-3213(82)90566-1

[18]

L. R. Ford, Automorphic Functions, Chelsea Publ. Comp., New York (1951).

[19]

B. M. Barbashov and A. M. Chervyakov, “Geometrical method of solving the boundaryvalue problem in the theory of a relativistic string with masses at its ends,” Preprint R2-86-521 [in Russian], JINR, Dubna (1986).

Metrics

5

Citations

19

References

Details

Published: Mar 01, 1988
Vol/Issue: 74(3)
Pages: 292-299
License: View

Authors

B

B. M. BARBASHOV

Joint Institute for Nuclear Research, Dubna, 141980, Moscow region, Russia

A

A. M. Chervyakov

Cite This Article

B. M. BARBASHOV, A. M. Chervyakov (1988). Geometrical method of solving the boundary-value problem in the theory of a relativistic string with masses at its ends. Theoretical and Mathematical Physics, 74(3), 292-299. https://doi.org/10.1007/bf01016623

Geometrical method of solving the boundary-value problem in the theory of a relativistic string with masses at its ends

You May Also Like