The generalized spherically-symmetric metric

Khashaev, M.M.

O‘zbekiston fizika jurnali · 2020-yil

Annotatsiya

Four parameter group of transformations containing rotations and time translations is consi[1]dered due to spherical symmetry and stationarity of the space-time metric. It is found that there exists such a quartet of Killing vector fields which constitute the Lie algebra of the transforma[1]tion group and in which space-like vectors are not orthogonal to the time-like one. The metric corresponding to the Lie algebra of Killing vectors is composed. It is shown that the metric is non-static.

Maqola ma’lumotlari
MualliflarKhashaev, M.M.
JurnalO‘zbekiston fizika jurnali
NashriyotЎзбекистон Республикаси Фанлар академияси
ISSN1025-8817, 2181-077X
Nashr sanasi2020-10-21
Jild22
Son4
Betlar223-226
TilIngliz
Ilmiy sohaFizika-matematika
DOI10.52304/.v22i4.162
Indeksga qo‘shilgan2026-08-26

Kalit so‘zlar

общая теория относительности, векторы Киллинга, дифференциальная геометрия., general relativity, Killing vectors, differential geometry.

Ilmiy soha

Iqtibos keltirish

APAKhashaev, M.M. (2020). THE GENERALIZED SPHERICALLY-SYMMETRIC METRIC. O‘zbekiston fizika jurnali, 22(4), 223-226. https://doi.org/10.52304/.v22i4.162
GOST (OAK)Khashaev, M.M. THE GENERALIZED SPHERICALLY-SYMMETRIC METRIC // O‘zbekiston fizika jurnali. – 2020. – T. 22, № 4. – P. 223-226. – DOI: 10.52304/.v22i4.162.
MLAKhashaev, M.M. “THE GENERALIZED SPHERICALLY-SYMMETRIC METRIC.” O‘zbekiston fizika jurnali, 22(4), 223-226, 2020. https://doi.org/10.52304/.v22i4.162
ChicagoKhashaev, M.M. “THE GENERALIZED SPHERICALLY-SYMMETRIC METRIC.” O‘zbekiston fizika jurnali, 22(4), 223-226 (2020). https://doi.org/10.52304/.v22i4.162
HarvardKhashaev, M.M (2020) ‘THE GENERALIZED SPHERICALLY-SYMMETRIC METRIC’, O‘zbekiston fizika jurnali, 22(4), 223-226. https://doi.org/10.52304/.v22i4.162
BibTeX
@article{khashaevmm2020,
  title = {THE GENERALIZED SPHERICALLY-SYMMETRIC METRIC},
  author = {Khashaev, M.M.},
  journal = {O‘zbekiston fizika jurnali},
  year = {2020},
  volume = {22},
  number = {4},
  pages = {223-226},
  doi = {10.52304/.v22i4.162},
  url = {https://doi.org/10.52304/.v22i4.162}
}

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