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Prof. Dr. rer. nat. habil. Matthias Kriesell


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Veröffentlichungen am Institut für Mathematik seit 1990

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Scheide, Diego;
Graph edge colouring: Tashkinov trees and Goldberg's conjecture. - In: Journal of combinatorial theory. . - Orlando, Fla. : Academic Press, 1971- ; ZDB-ID: 1469158-9, Bd. 100 (2010), 1, S. 68-96
Brandt, Stephan; Budajová, Kristína; Rautenbach, Dieter; Stiebitz, Michael
Edge colouring by total labellings. - In: Discrete mathematics. - Amsterdam [u.a.] : Elsevier, Bd. 310 (2010), 2, S. 199-205
Brandt, Stephan;
Triangle-free graphs whose independence number equals the degree. - In: Discrete mathematics. - Amsterdam [u.a.] : Elsevier, Bd. 310 (2010), 3, S. 662-669
Wieczorek, Barbara; Ziegler, Klaus
On optimal estimation of a non-smooth mode in a nonparametric regression model with [alpha]-mixing errors. - In: Journal of statistical planning and inference : JSPI.. - Amsterdam : North-Holland Publ. Co., ISSN 0378-3758, Bd. 140 (2010), 2, S. 406-418
Behrndt, Jussi; Förster, Karl-Heinz; Trunk, Carsten
Recent advances in operator theory in Hilbert and Krein spaces : [7th Workshop on Operator Theory in Krein Spaces and Spectral Analysis, which was held at the Technische Universität Berlin, Germany, December 13 to 16, 2007]. - Basel : Birkhäuser, 2010. - XV, 307 S.. . - (Operator theory: advances and applications. - 198) ISBN 978-3-0346-0179-5
- Literaturangaben

Henning, Michael A.; Löwenstein, Christian; Rautenbach, Dieter
An independent dominating set in the complement of a minimum dominating set of a tree. - In: Applied mathematics letters. - Amsterdam [u.a.] : Elsevier Sci., Bd. 23 (2010), 1, S. 79-81
Geletu, Abebe; Klöppel, Michael; Li, Pu; Hoffmann, Armin;
A moving horizon approach to a chance constrained nonlinear dynamic optimization problem. - In: IFAC-PapersOnLine. - Frankfurt : Elsevier, ISSN 2405-8963, Bd. 42 (2009), 2, S. 103-107

In this paper, a chance constrained nonlinear dynamic optimization problem is considered, which will be investigated by using a moving horizon scheme. In each horizon, the chance constraints will be written (transformed) in terms of those (input) random variables with known probability distributions by using monotonicity relations. Some definitions and properties related to the required monotonicity properties are introduced. For the application problem considered these monotonicity properties hold automatically true. The chance constraints and their gradients are evaluated by computing multivariate normal integrals using direct numerical integration. Numerical experimentation results will also be reported.
Behrndt, Jussi; Katatbeh, Qutaibeh; Trunk, Carsten;
Non-real eigenvalues of singular indefinite Sturm-Liouville operators. - In: Proceedings of the American Mathematical Society. - Providence, RI : Soc., ISSN 1088-6826, Bd. 137 (2009), 11, S. 3797-3806
Král', Daniel; Sereni, Jean-Sébastien; Stiebitz, Michael;
A new lower bound on the number of perfect matchings in cubic graphs. - In: SIAM journal on discrete mathematics. - Philadelphia, Pa. : Soc., ISSN 1095-7146, Bd. 23 (2009), 3, S. 1465-1483
Behrndt, Jussi; Philipp, Friedrich; Trunk, Carsten
Definitizability of a class of J-selfadjoint operators with applications. - In: Proceedings in applied mathematics and mechanics : PAMM.. - Weinheim [u.a.] : Wiley-VCH, ISSN 1617-7061, Bd. 9 (2009), 1, S. 665-666