COST action CaLISTA

Grant GAR 2023 Deformations, rigidity and the C^*-algebras of Lie groups

Some papers on C^*-algebras of solvable Lie groups

• I. Beltita, D. Beltita,  C^*-rigidity of the Heisenberg group. To appear in Proc. RIMS. Preprint version arXiv 2407.09937

• I. Beltita, D. Beltita, Square-integrable representations and the coadjoint action of solvable Lie groups ,  Forum Math. online first.

• I. Beltita, D. Beltita, On stably finiteness for C^*-algebras of exponential solvable Lie groups , Math. Z. 304, 2 (2023).

• I. Beltita, D. Beltita, Traces of C*-algebras of connected solvable groups .   J. Math. Anal. Appl. 500 (1), 125-135

• I. Beltita, D. Beltita, AF-embeddability for Lie groups with  T_1 primitive ideal spaces.    J. London Math. Soc. 104 (1), 320-340

• I. Beltita, D. Beltita, Linear dynamical systems of nilpotent Lie groups.  J. of Fourier Analysis and Applications, 27(5), 1-29

• I. Beltita, D. Beltita, On the isomorphism problem for C^*-algebras of nilpotent Lie groups. J. Topology and Analysis. 13, no. 3,  753-782 

• I. Beltita, D. Beltita, Quasidiagonality of C^*-algebras of solvable Lie groups. Int. Eq. Op. Theory. 90:5 (2018). Preprint version arXiv:1701.05509 

• I. Beltita, D. Beltita, Coadjoint dynamical systems of solvable Lie groups. Transf. Groups.   23 (2018) 589–629. Preprint version arXiv: 1512.00558