Publikationen
Auf dieser Seite finden Sie eine Auswahl der neuesten Publikationen und Preprints. Alle Publikationen finden Sie auf den Seiten der Mitarbeiter.
Neueste Publikationen
Bücher · Veröffentlichte Artikel · Preprints
Bücher
Helga Baum
and Andreas Juhl: Conformal Differential Geometry. Q-curvature and conformal holonomy.
Oberwolfach Seminars, Vol. 40, Birkhäuser-Verlag, 2010
Flyer
Andreas Juhl: Families of Conformally Covariant Differential Operators, Q-Curvature and Holography.
Birkhäuser: Progress in Mathematics (275), 2009. Weitere Informationen
Helga Baum: Eichfeldtheorie.
Springer-Verlag, 2. vollständig aktualisierte Auflage 2014 Weitere Informationen zum Buch
Dmitri Alekseevsky and Helga Baum (eds): Recent Developments in Pseudo-Riemannian GeometryESI Lecture Series in Mathematics and Physics, EMS Publishing House 2008, 537 pp. Flyer
Veröffentlichte Artikel
A. Lischewski: The zero set of a twistor spinor in any metric signature, Rendiconti del Circolo Matematico di Palermo (1952 -) (2015). DOI:10.1007/s12215-015-0189-7
A. Lischewski: Conformal superalgebras via tractor calculus, Classical Quantum Gravity 32 (2015). doi:10.1088/0264-9381/32/1/015020 Preprint: arXiv:1408.2238 [math-DG, math-ph]
A. Lischewski: Charged Conformal Killing Spinors, Journal of Mathematical Physics 56.1 (2015). doi:10.1063/1.4906069. Preprint: arXiv:1403.2311 [math-DG, math-ph]
Helga Baum, Kordian Lärz, Thomas Leistner: On the full holonomy group of special Lorentzian manifolds, Math. Zeitschrift 277 (2014), 797-828. DOI:10.1007/s00209-014-1279-5. Preprint: arXiv:1204.5657 [math-DG]
A. Juhl, C. Krattenthaler: Summation formulas for GJMS-operators and Q-curvatures on the Moebius sphere, Journal of Approximation Theory (2014), doi:10.1016/j.jat.2014.03.002. Preprint, arXiv:0910.4840 [math-DG].
A. Juhl: On the recursive structure of Branson's Q-curvature, Math. Res. Lett., 21(3), S. 1-13 (2014). Preprint: arxiv:1004.1784 [math-DG].
A. Juhl: Explicit formulas for GJMS-operators and Q-curvatures, Geometric and Functional Analysis 23(4) (2013), , pp 1278-1370. doi:10.1007/s00039-013-0232-9. Preprint: arxiv:1108.0273 [math-DG].
Christoph Stadtmüller: Adapted connections on metric contact manifolds, Journal of Geomtry and Physics 62 (2012), Seiten 2170-2187. doi:10.1016/j.geomphys.2012.06.010 . Preprint: [PDF].
Helga Baum: Holonomy groups of Lorentzian manifolds - a status report. In: Global Differential Geometry, eds. C.Bär, J. Lohkamp and M. Schwarz,. p.163-200, Springer Proceedings in Mathematics 17, Springer-Verlag, 2012.
Andreas Juhl, On Branson's Q-curvature of order eight, Conformal geometry and Dynamics, 15 (2011), 20-43. Siehe auch: arxiv:0912.2217 [math-DG].
Carsten Falk und Andreas Juhl: Universal recursive formulas for Q-curvature., J. Reine Angew.Math., 652 (2011). Siehe auch: arXiv math-DG:0804.2745.
Andreas Juhl: Holographic formula for Q-curvature II, Adv. in Math. 226 no. 4 (2011).
J. Alt: On quaternionic contact Fefferman spaces, Diff. Geom. Appl. 28 (2010), 376-394
H. Hellwig, T. Neukirchner: Phyllotaxis - Die mathematische Beschreibung und Modellierung von Blattstellungen, Mathematische Semesterberichte 57 (1) (2010), 17-56.
Helga Baum: The conformal analog of Calabi-Yau manifolds. [ps ]
[pdf]
In: Handbook of Pseudo-Riemannian Geometry and
Supersymmerty, IRMA Lectures in Mathematics and Theoretical
Physics, Vol. 40, eds. V. Cortés, Publishing House of the
EMS, 2010.
Thomas Leistner, Thomas Neukirchner (mit Antonio Di Scala): Irreducibly acting subgroups of Gl(n,R), in Handbook of Pseudo-Riemannian Geometry and Supersymmetry, IRMA Lectures in Mathematics and Theoretical Physics, Vol. 40, ed. V. Cortes, Publishing House of the EMS, 2010, 629-651. Siehe auch: arXiv:0507047 [math-DG, math-RT]
Helga Baum and Olaf
Müller:
Codazzi spinors and globally
hyperbolic
Lorentzian manifolds with special holonomy.
Mathematische Zeitschrift 258
(2008), 185-211. [pdf]
Helga Baum: Conformal Killing spinors
and the holonomy problem in
Lorentzian
geometry - a survey of new results.
In: Symmetries and Overdetermined
Systems of Partial Differential Equations, eds. M. Eastwood, W. Miller,
251--264, IMA Volumes in Mathematics, Springer 2008.
[ps]
[pdf]
Preprints
A. Lischewski: (M-theory-)Killing spinors on symmetric spaces (mit Noel Hustler), Preprint, arXiv: 1503.05350 [hep-th, math.DG]
A. Lischewski: The Cauchy problem for parallel spinors as first-order symmetric hyperbolic system, Preprint, arXiv: 1503.04946 [math.DG, math-ph]
H. Baum, A. Lischewski, T. Leistner: Cauchy problems for Lorentzian manifolds with special holonomy, Preprint, arXiv: 1411.3059 [math.DG, math-ph]
Andree Lischewski, Computation of generalized Killing spinors on reductive homogeneous spaces, Preprint, arXiv:1409.2664 [math.DG, math-ph]
Daniel Schliebner, On the Geometry of Circle Bundles with Special Holonomy, Preprint, arXiv:1409.2741 [math.DG]
Andree Lischewski, Reducible conformal holonomy in any metric signature and application to twistor spinors in low dimension, Preprint, arXiv:1408.1685 [math.DG]
Andree Lischewski, Charged Conformal Killing Spinors, Preprint, arXiv:1403.2311 [math.DG, math-ph]
Daniel Schliebner: On Lorentzian manifolds with highest first Betti number, Preprint, arXiv:1311.6723 [math.DG]
Thomas Leistner, Daniel Schliebner: Completeness of compact Lorentzian manifolds with special holonomy, Preprint, arXiv:1306.0120 [math.DG].
Andree Lischewski: Towards a Classification of pseudo-Riemannian Geometries Admitting Twistor Spinors, Preprint, arXiv:1303.7246 [math.DG].
Daniel Schliebner: On the Full Holonomy of Lorentzian Manifolds with Parallel Weyl Tensor, Preprint, arXiv:1204.5907 [math.DG].
Kordian Lärz: Riemannian Foliations and the Topology of Lorentzian Manifolds, arXiv:1010.2194 [math.DG]
Andreas Juhl: On conformally covariant powers of the Laplacian., Preprint, arXiv:0905.3992 [math.DG]
Kordian Lärz: On the normal holonomy representation of spacelike submanifolds in pseudo-Riemannian space forms, arXiv:0812.1993 [math-DG]
Kordian Lärz: A class of Lorentzian manifolds with indecomposable holonomy groups, arXiv:0803.4494 [math-DG]
