Geometric and Harmonic Analysis on Homogeneous Spaces

Ali Baklouti is Full Professor of Mathematics at the University of Sfax, Tunisia. He received his PhD in Mathematics from the University of Metz (France) in 1995. Ali Baklouti was elected as the President of the Tunisian Mathematical Society for two consecutive terms (April 2016-March 2019 and April 2019-March 2022, and he has been the Deputy Director of the Mediterranean Institute of Mathematical Sciences since January 2012. He was also nominated as a member of the "Tunisian Academy of Sciences, Letters and Arts: Beit Elhikma" in December 2016. He has published over 70 papers in peer-reviewed national and international journals and proceedings, as well as a number of book chapters. Ali Baklouti is Co-Editor-in-Chief of the Tunisian Journal of Mathematics and an editorial board member for a number of well-known journals. He has delivered several invited talks at national and international conferences.Takaaki Nomura was a Full Professor of Mathematics at Kyushu University in Japan, and has been a Professor Emeritus since April 2019. He is currently affiliated with Osaka City University, Advanced Mathematical Institute. He has published about 30 original papers in peer-reviewed national and international journals, as well as several survey papers and proceeding articles written both in English and in Japanese. He has written three mathematical books in Japanese, and delivered several invited talks at national and international conferences.

• A. Baklouti, H. Fujiwara and J. Ludwig, Monomial representations of discrete type of an exponential solvable Lie group.- H. Hamrouni and F. Sadki, Self-Chabauty-isolated locally compact groups.- B. Hurle and A. Makhlouf, Quantization of color Lie bialgebras.- E. Kurniadi and H. Ishi, Harmonic analysis for 4-dimensional real Frobenius Lie algebras.- J. Inoue, An example of holomorphically induced representations of exponential solvable Lie groups.- H. Oda and N. Shimeno, Spherical functions for small K-types.- A. Sasaki, A Cartan decomposition for non-symmetric reductive spherical pairs of rank-one type and its application to visible actions.- G. Sevestre and T. Wurzbacher, Lagrangian submanifolds of standard multisymplectic manifolds.- A. Baklouti, S. Dhieb and D. Manchon, The Poisson characteristic variety of unitary irreducible representations of exponential Lie groups.