In this work, we study the motion of a free particle on 1+3-de Sitter space-time and introduce the associated symmetric group. We also present ten one-parameter subgroups of this group and derive the corresponding algebraic bases (or the Lie algebra of de Sitter group). Finally, by these subgroups, we introduce ten associated infinitesimal generators on 1+3-de Sitter space-time.
Rabeie,A. (2024). Determination of infinitesimal generators on de Sitter space-time. Transactions in Theoretical and Mathematical Physics, 1(3), 72-76. doi: 10.30511/ttmp.2024.2035804.1029
MLA
Rabeie,A. . "Determination of infinitesimal generators on de Sitter space-time", Transactions in Theoretical and Mathematical Physics, 1, 3, 2024, 72-76. doi: 10.30511/ttmp.2024.2035804.1029
HARVARD
Rabeie A. (2024). 'Determination of infinitesimal generators on de Sitter space-time', Transactions in Theoretical and Mathematical Physics, 1(3), pp. 72-76. doi: 10.30511/ttmp.2024.2035804.1029
CHICAGO
A. Rabeie, "Determination of infinitesimal generators on de Sitter space-time," Transactions in Theoretical and Mathematical Physics, 1 3 (2024): 72-76, doi: 10.30511/ttmp.2024.2035804.1029
VANCOUVER
Rabeie A. Determination of infinitesimal generators on de Sitter space-time. TTMP, 2024; 1(3): 72-76. doi: 10.30511/ttmp.2024.2035804.1029
