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pro vyhledávání: '"Bruggeman, A W A"'
Autor:
Bruggeman, Roelof W.1 (AUTHOR), Miatello, Roberto J.2 (AUTHOR)
Publikováno v:
Representation Theory. 9/17/2024, Vol. 28, p381-433. 53p.
We define and study 'non-abelian' Poincar\'e series for the group $G=\mathrm{SU} (2,1)$, i.e. Poincar\'e series attached to a Stone-Von Neumann representation of the unipotent subgroup $N$ of $G$. Such Poincar\'e series have in general exponential gr
Externí odkaz:
http://arxiv.org/abs/2106.14200
Publikováno v:
Lecture Notes inMathematics 2340, 2023
We study Fourier term modules on $\mathrm{SU}(2,1)$, which are the modules arising in Fourier expansions of automorphic forms. Maximal unipotent subgroups $N$ of $\mathrm{SU}(2,1)$ are non-abelian, and we consider the ``abelian'' Fourier term modules
Externí odkaz:
http://arxiv.org/abs/1912.01334
Akademický článek
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The inhomogeneous Fermi-Pasta-Ulam chain is studied by identifying the mass ratios that produce prominent resonances. This is a technically complicated problem as we have to solve an inverse problem for the spectrum of the corresponding linearized eq
Externí odkaz:
http://arxiv.org/abs/1510.00560
Autor:
Bruggeman, Christine W. *, *, Nagelkerke, Sietse Q. *, Lau, Wendy *, Manlhiot, Cedric, de Haas, Masja, van Bruggen, Robin, McCrindle, Brian W., Yeung, RaeS.M., Kuijpers, Taco W.
Publikováno v:
In Blood Advances 28 July 2020 4(14):3416-3426
Autor:
Sprenkeler, Evelien G.G. 1, 1, 2, *, Henriet, Stefanie S.V. 3, *, Tool, Anton T.J. 1, Kreft, Iris C. 4, van der Bijl, Ivo 1, Aarts, Cathelijn E.M. 1, van Houdt, Michel 1, Verkuijlen, Paul J.J.H. 1, van Aerde, Koen 3, Jaspers, Gerald 5, van Heijst, Arno 6, Koole, Wouter 7, Gardeitchik, Thatjana 7, Geissler, Judy 1, de Boer, Martin 1, Tol, Simon 8, Bruggeman, Christine W. 1, van Alphen, Floris P.J. 8, Verhagen, Han J.M.P. 9, van den Akker, Emile 9, Janssen, Hans 10, van Bruggen, Robin 1, van den Berg, Timo K. 1, 11, Liem, Kian D. 6, Kuijpers, Taco W. 1, 2
Publikováno v:
In Blood 11 June 2020 135(24):2171-2181
Autor:
Bruggeman, Roelof W.
It is shown that each complex conjugate of a meromorphic modular form for $\mathrm{SL}_2(\mathbb{Z})$ of any complex weight $p$ occurs as the image of a harmonic modular form under the operator $2i y^p \, \partial_{\bar z}$. These harmonic lifts occu
Externí odkaz:
http://arxiv.org/abs/1206.5118
Autor:
Bruggeman, R. W., Miatello, R. J.
We obtain an asymptotic formula for a weighted sum over cuspidal eigenvalues in a specific region, for $\SL_2$ over a totally real number field $F$, with discrete subgroup of Hecke type $\Gamma_0(I)$ for a non-zero ideal $I$ in the ring of integers o
Externí odkaz:
http://arxiv.org/abs/0905.3247
Autor:
Bruggeman, R. W., Muehlenbruch, T.
Publikováno v:
Journal of Number Theory 129 (2009) 158-181
The eigenfunctions with eigenvalues 1 or -1 of the transfer operator of Mayer are in bijective correspondence with the eigenfunctions with eigenvalue 1 of a transfer operator connected to the nearest integer continued fraction algorithm. This is show
Externí odkaz:
http://arxiv.org/abs/0707.1203