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File 09-10-2017, 19 52 19Welcome! Here you can find some information about my work and other related things.

This page is a modernised version of my older webpage at Imperial College

There is also a related website on the concepts of noncommutative phase space analysis and our research group.

My recent GCRF Developing Countries Activities: conferences and some pictures. In particular, the picture on the left was taken in 2016 in front of the Department of Mathematics of Addis Ababa University, Ethiopia.

AIMS Ghana Post 1, AIMS Ghana Post 2

Mathematics Department ☎ 44 (0) 20-7594 8500
Imperial College London e-mail: ruzh atttt ic.ac.uk
180 Queen’s Gate, London, SW7 2AZ, UK Office: Huxley Building, 615
investigator_93143-Ruzhansky-EPSRC
My research according to EPSRC

Former President (2009-2013), International Society for Analysis, its Applications, and Computation (old ISAAC website –> new ISAAC website) ☞ ☞ Download: ISAAC history 1996-2016 ☜ ☜


Conferences at Imperial College London


Ruzhansky-Turunen_Cover

M. Ruzhansky, V. Turunen, Pseudo-Differential Operators and Symmetries, Birkhäuser, 2010. 724pp.
Link to publisher, Description and Samples, BookmetrixZB ReviewMR Review

In this book the global analysis of pseudo-differential operators is consistently developed in the setting of compact Lie groups. The book also contains the background material on related topics of analysis, and is related to time-frequency analysis. Some extracts from the book can be downloaded here.


Book-Fischer-Ruzhansky-cover-1V. Fischer, M. Ruzhansky, Quantization on Nilpotent Lie Groups, Progress in Math., Vol. 314, Birkhäuser, 2016. 557pp. BookmetrixZB Review, MR review

In this book the global quantization constructions of the previous work have been developed in the setting of general graded Lie groups. There is also an extensive presentation of the background analysis on stratified, graded, and general homogeneous groups. This book is open access and can be downloaded here.


There are further works in the setting of nilpotent groups of different type that can be viewed here and here. In particular, the following book is almost complete:

M. Ruzhansky, D. Suragan, Hardy inequalities on homogeneous groups, to appear soon.