References of "Ludwig, Jean"
     in
Bookmark and Share    
Full Text
See detailSpectral synthesis in L2(G)
Molitor, Carine UL; Ludwig, Jean; Pusti, Sanjoy UL

in Colloquium Mathematicum (2015), 138(1), 89104

Detailed reference viewed: 8 (0 UL)
Full Text
Peer Reviewed
See detailThe C*-algebras of connected real two-step nilpotent Lie groups
Günther, Janne-Kathrin UL; Ludwig, Jean

in Revista Matemática Complutense (2015)

Using the operator valued Fourier transform, the C*-algebras of connected real two-step nilpotent Lie groups are characterized as algebras of operator fields defined over their spectra. In particular, it ... [more ▼]

Using the operator valued Fourier transform, the C*-algebras of connected real two-step nilpotent Lie groups are characterized as algebras of operator fields defined over their spectra. In particular, it is shown by explicit computations, that the Fourier transform of such C*-algebras fulfills the norm controlled dual limit property. [less ▲]

Detailed reference viewed: 87 (6 UL)
Full Text
See detailThe C*-algebras of connected real two-step nilpotent Lie groups
Günther, Janne-Kathrin UL; Ludwig, Jean

E-print/Working paper (2014)

Using the operator valued Fourier transform, the C*-algebras of connected real two-step nilpotent Lie groups are characterized as algebras of operator fields defined over their spectra. In particular, it ... [more ▼]

Using the operator valued Fourier transform, the C*-algebras of connected real two-step nilpotent Lie groups are characterized as algebras of operator fields defined over their spectra. In particular, it is shown by explicit computations, that the Fourier transform of such C*-algebras fulfills the norm controlled dual limit property. [less ▲]

Detailed reference viewed: 43 (8 UL)
Full Text
Peer Reviewed
See detailSpectral synthesis for flat orbits in the dual space of weighted group algebras of nilpotent Lie groups
Ludwig, Jean; Molitor-Braun, Carine UL; Poguntke, Detlev

in Transactions of the American Mathematical Society (2013), 365(8), 4433-4473

Detailed reference viewed: 60 (5 UL)
Full Text
Peer Reviewed
See detailFlat orbits, minimal ideals and spectral synthesis
Ludwig, Jean; Molitor-Braun, Carine UL

in Monatshefte für Mathematik (2010), 160(3), 271-312

Detailed reference viewed: 32 (4 UL)
Full Text
Peer Reviewed
See detailThe Paley-Wiener theorem for certain nilpotent Lie groups
Ludwig, Jean; Molitor-Braun, Carine UL

in Mathematische Nachrichten (2009), 282(10), 1423-1442

Detailed reference viewed: 53 (1 UL)
Full Text
Peer Reviewed
See detailSpanning L² of a nilpotent Lie group by eigenvectors of invariant differential operators
Ludwig, Jean; Molitor-Braun, Carine UL; Scuto, Laurent

in Mathematische Zeitschrift (2008), 260(4), 717-753

Detailed reference viewed: 45 (5 UL)
Full Text
Peer Reviewed
See detailOn Fourier's inversion theorem in the context of nilpotent Lie groups
Ludwig, Jean; Molitor-Braun, Carine UL; Scuto, Laurent

in Acta Scientiarum Mathematicarum (2007), 73(3-4), 547-591

Detailed reference viewed: 66 (0 UL)
Full Text
Peer Reviewed
See detailLe problème des diviseurs de zéro pour les groupes de Lie nilpotents
Ludwig, Jean; Masse, Christian; Molitor-Braun, Carine UL

in Comptes Rendus. Mathématique (2006), 342(6), 399-404

Detailed reference viewed: 36 (0 UL)
Full Text
Peer Reviewed
See detailFine Disintegration of the Left Regular Representation
Ludwig, Jean; Molitor-Braun, Carine UL

in Journal of Algebra & Its Applications (2005), 4(6), 683-706

Detailed reference viewed: 56 (0 UL)
Full Text
Peer Reviewed
See detailFunctional calculus in weighted group algebras
Dziubanski, Jacek; Ludwig, Jean; Molitor-Braun, Carine UL

in Revista Matemática Complutense (2004), 17(2), 321-357

Detailed reference viewed: 38 (0 UL)
Full Text
Peer Reviewed
See detailCharacterization of the simple L¹(G) -modules for exponential Lie groups
Ludwig, Jean; Mint Elhacen, Salma; Molitor-Braun, Carine UL

in Pacific Journal of Mathematics (2003), 212(1), 133-156

Detailed reference viewed: 46 (1 UL)
Full Text
See detailProceedings of the Conference on Harmonic Analysis 2002
Bekka, Bachir; Ludwig, Jean; Molitor-Braun, Carine UL et al

Book published by Faculty of Science, Technology and Communication, University of Luxembourg (2003)

Detailed reference viewed: 34 (0 UL)
Full Text
Peer Reviewed
See detailWeighted Group Algebras on Groups of Polynomial Growth
Fendler, Gero; Gröchenig, Karlheinz; Leinert, Michael et al

in Mathematische Zeitschrift (2003), 245(4), 791-821

Detailed reference viewed: 35 (1 UL)
Full Text
Peer Reviewed
See detailReprésentations irréductibles bornées des groupes de Lie exponentiels
Ludwig, Jean; Molitor-Braun, Carine UL

in Canadian Journal of Mathematics (2001), 53(5), 944-978

Detailed reference viewed: 34 (0 UL)
Full Text
Peer Reviewed
See detailExponential actions, orbits and their kernels
Ludwig, Jean; Molitor-Braun, Carine UL

in Bulletin of the Australian Mathematical Society (1998), 57

Detailed reference viewed: 53 (0 UL)
Full Text
Peer Reviewed
See detailA Restriction Theorem for Ideals in the Schwartz Algebra of a Nilpotent Lie Group
Ludwig, Jean; Molitor-Braun, Carine UL

in Archiv der Mathematik [=ADM] (1996), 67(3), 199-210

Detailed reference viewed: 33 (0 UL)
Full Text
Peer Reviewed
See detailAlgèbre de Schwartz d'un groupe de Lie nilpotent
Ludwig, Jean; Molitor-Braun, Carine UL

in Travaux Mathématiques (1995), 7

Detailed reference viewed: 40 (0 UL)
Full Text
See detailSpectral synthesis in $L^2(G)$
Ludwig, Jean; Molitor-Braun, Carine UL; Pusti, Sanjoy UL

in Preprint (n.d.)

For locally compact, second countable, type I groups $G$, we characterize all closed (two-sided) translation invariant subspaces of $L^2(G)$. We establish a similar result for $K$-biinvariant $L^2 ... [more ▼]

For locally compact, second countable, type I groups $G$, we characterize all closed (two-sided) translation invariant subspaces of $L^2(G)$. We establish a similar result for $K$-biinvariant $L^2$-functions ($K$ a fixed maximal compact subgroup) in the context of semisimple Lie groups. [less ▲]

Detailed reference viewed: 49 (0 UL)