Our papers are the official record of our discoveries. They allow others to build on and apply our work. Each one is the result of many months of research, so we make a special effort to make our papers clear, inspiring and beautiful, and publish them in leading journals.
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A. V. Kosyak
O. Gamayun
Y. He
E. Sobko
J. Wang
M. Burtsev
F. Sheldon
F. Caravelli
I. Shkredov
A. Stepanenko
A. Sarikyan
A. Esterov
A. Ochirov
M. Reeves
T. Fink
G. Caldarelli
R. Hannam
A. Coolen
O. Dahlsten
A. Mozeika
M. Bardoscia
P. Barucca
M. Rowley
I. Teimouri
F. Antenucci
A. Scala
R. Farr
A. Zegarac
S. Sebastio
B. Bollobás
F. Lafond
D. Farmer
C. Pickard
T. Reeves
J. Blundell
A. Gallagher
M. Przykucki
P. Smith
L. Pietronero
Representation theory
Group representations
A general approach to proving the irreducibility of representations of infinite-dimensional groups within the frame of Ismagilov's conjecture.
Representation theory
Irreducible group action
We construct the unitary representation of an infinite-dimensional general linear group acting on a space and establish its irreducibility.
Linear algebra
Infinite parallelotope
We study the geometry of finite dimensional space as the dimension grows to infinity with an accent on the height of the parallelotope.