Quantization on Nilpotent Lie Groups (Progress in Mathematics #314) (Hardcover)

Quantization on Nilpotent Lie Groups (Progress in Mathematics #314) Cover Image
Not on our shelves. Usually ships in 2-5 days


Preface.- Introduction.- Notation and conventions.- 1 Preliminaries on Lie groups.- 2 Quantization on compact Lie groups.- 3 Homogeneous Lie groups.- 4 Rockland operators and Sobolev spaces.- 5 Quantization on graded Lie groups.- 6 Pseudo-differential operators on the Heisenberg group.- A Miscellaneous.- B Group C* and von Neumann algebras.- Schr dinger representations and Weyl quantization.- Explicit symbolic calculus on the Heisenberg group.- List of quantizations.- Bibliography.- Index.

About the Author

Veronique Fischer is a Senior Lecturer in Analysis at the University of Bath. Michael Ruzhansky is a Professor of Pure Mathematics at Imperial College London. The research of this monograph was supported by the EPSRC Grant EP/K039407/1 when Veronique Fischer was employed at Imperial College London. It started when she was working at the University of Padua. The work was also supported by the Marie Curie FP7 project (PseudodiffOperatorS - 301599) and by the Leverhulme Trust (grant RPG-2014-02).

Product Details
ISBN: 9783319295572
ISBN-10: 3319295578
Publisher: Birkhauser
Publication Date: March 22nd, 2016
Pages: 557
Language: English
Series: Progress in Mathematics