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Veröffentlichungen am Institut für Mathematik seit 1990

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Ilchmann, Achim; Reis, Timo;
Outer transfer functions of differential-algebraic systems. - In: Control, optimisation and calculus of variations : COCV. - Les Ulis : EDP Sciences, ISSN 1262-3377, Bd. 23 (2017), 2, S. 391-425

https://doi.org/10.1051/cocv/2015051
Hildenbrandt, Regina;
The k-server problem with parallel requests and the compound work function algorithm - Ilmenau : Technische Universität, Institut für Mathematik, 2017 - 1 Online-Ressource (20 Seiten). . - (Preprint. - M17,04)

In this paper we consider k-server problems with parallel requests where several servers can also be located on one point. We will distinguish the surplussituation where the request can be completely fulfilled by means of the k servers and and the scarcity-situation where the request cannot be completely met. First, we will give an example. It shows that the corresponding work function algorithm is not competitive in the case of the scarcity-situation. Until now, it remains an open question whether the work function algorithm is competitive or not in the case of the surplus-situation. Thats why, we will suggest the new "compound work function algorithm" in the following section and prove that this algorithm is also (2 k - 1)-competitive.



https://www.db-thueringen.de/receive/dbt_mods_00031742
Babovsky, Hans;
Macroscopic limit for an evaporation-condensation problem. - In: European journal of mechanics. Fluids. - Paris : Gauthier-Villars, 1998- ; ZDB-ID: 2019287-3, ISSN 18737390, Bd. 63 (2017), S. 106-112

http://dx.doi.org/10.1016/j.euromechflu.2017.01.012
Schweser, Thomas; Stiebitz, Michael;
Degree choosable signed graphs. - In: Discrete mathematics - Amsterdam [u.a.] : Elsevier, Bd. 340 (2017), 5, S. 882-891

http://dx.doi.org/10.1016/j.disc.2017.01.007
Derkach, Vladimir; Trunk, Carsten;
Coupling of definitizable operators in Krein spaces - Ilmenau : Technische Universität, Institut für Mathematik, 2017 - 1 Online-Ressource (18 Seiten). . - (Preprint. - M17,03)

Indefinite Sturm-Liouville operators defined on the real line are often considered as a coupling of two semibounded symmetric operators defined on the positive and the negative half axis. In many situations, those two semibounded symmetric operators have in a special sense good properties like a Hilbert space self-adjoint extension. In this paper we present an abstract approach to the coupling of two (definitizable) self-adjoint operators. We obtain a characterization for the definitizability and the regularity of the critical points. Finally we study a typical class of indefinite Sturm-Liouville problems on the real line.



https://www.db-thueringen.de/receive/dbt_mods_00031469
Fleige, Andreas; Winkler, Henrik;
An indefinite inverse spectral problem of Stieltjes type - Ilmenau : Technische Universität, Institut für Mathematik, 2017 - 1 Online-Ressource (25 Seiten). . - (Preprint. - M17,02)
https://www.db-thueringen.de/receive/dbt_mods_00031460
Giribet, Juan; Langer, Matthias; Leben, Leslie; Maestripieri, Alejandra; Martínez Pería, Francisco; Trunk, Carsten;
Spectrum of J-frame operators - Ilmenau : Technische Universität, Institut für Mathematik, 2017 - 1 Online-Ressource (20 Seiten). . - (Preprint. - M17,01)

A J-frame is a frame F for a Krein space which is compatible with the indefinite inner product in the sense that it induces an indefinite reconstruction formula that resembles those produced by orthonormal bases in H . With every J-frame the so-called J-frame operator is associated, which is a self-adjoint operator in the Krein space H. The J-frame operator plays an essential role in the indefinite reconstruction formula. In this paper we characterize the class of J-frame operators in a Krein space by a 2X2 block operator representation. The J-frame bounds of F are then recovered as the suprema and infima of the numerical ranges of some uniformly positive operators which are build from the entries of the 2X2 block representation. Moreover, this 2X2 block representation is utilized to obtain enclosures for the spectrum of J-frame operators, which finally leads to the construction of a square root. This square root allows a complete description of all J-frames associated with a given J-frame operator.



https://www.db-thueringen.de/receive/dbt_mods_00031058
Bang-Jensen, Jørgen; Bessy, Stéphane; Jackson, Bill; Kriesell, Matthias;
Antistrong digraphs. - In: Journal of combinatorial theory. . - Orlando, Fla. : Academic Press, 1971- ; ZDB-ID: 1469158-9, Bd. 122 (2017), S. 68-90

http://dx.doi.org/10.1016/j.jctb.2016.05.004
Proch, Michael; Worthmann, Karl; Schlüchtermann, Jörg;
A negotiation-based algorithm to coordinate supplier development in decentralized supply chains. - In: European journal of operational research : EJOR. - Amsterdam [u.a.] : Elsevier, ISSN 0377-2217, Bd. 256 (2017), 2, S. 412-429

http://dx.doi.org/10.1016/j.ejor.2016.06.029
Mehlhorn, Kurt; Neumann, Adrian; Schmidt, Jens M.;
Certifying 3-edge-connectivity. - In: Algorithmica : an international journal in computer science. - New York, NY : Springer, ISSN 1432-0541, Bd. 77 (2017), 2, S. 309-335

http://dx.doi.org/10.1007/s00453-015-0075-x