Geometry associated with the SL ( 3 , R ) action on homogeneous space using the Erlangen program

Debapriya Biswas

Received N/A; revised N/A; accepted N/A

This work is licensed under Creative Commons Attribution–NonCommercial International License (CC BY-NC 4.0).

We investigate the action of the Lie group SL(3,R)SL(3,R) on the two-dimensional homogeneous space. All the one-parameter subgroups (up to conjugacy) of SL(3,R)SL(3,R) are considered. We discuss the orbits and curvatures of these one-parameter subgroups. We also classify these subgroups in terms of fixed points.

Author(s)

Related Articles

ON UNIQUENESS OF HOLOMORPHIC AND BOUNDED OUTSIDE THE CLOSED LOGARITHMIC SECTOR FUNCTIONS REPRESENTABLE BY LACUNARY POWER SERIES

COMPUTER DETECTING AND PROCESSING OF THE SIGNALS OF A FLAT-COIL ABSOLUTE-POSITION SENSOR BASED SEISMIC DETECTOR

ON q-LATTICES AND q-ALGEBRAS

ON INCREASING HAZARD RATE OF WAITING TIME IN THE ||1|∞MG MODEL

ON DISTRIBUTION’S CONSTANT SLOWLY VARYING COMPONENT

Geometry associated with the SL ( 3 , R ) action on homogeneous space using the Erlangen program

Subscribe to TheGufo Newsletter​

Subscribe to TheGufo Newsletter