Semialgebraic groups over real closed fields

Abstract

This thesis investigates semialgebraically connected semialgebraic groups over a sufficiently saturated real closed field R = R = (R, <, +, 0, ., 1) and is therefore contribution to the study of definable groups o o-minimal structures.

Esta tesis investiga los grupos semialgebraicos semialgebraicamente conexos sobre un campo real cerrado suficientemente saturado R = (R, <, +, 0, ., 1) y, por lo tanto, contribuye al estudio de grupos definibles de estructuras mínimas.