JAHRESBERICHT 2002/2003 - Fakultät für Mathematik - Otto-von ...

A.3 Forschung 19
02-11 Gazzola, F.; Grunau, H.-Ch.; Squassina, M.: Existence and nonexistence
results for critical growth biharmonic elliptic equations
02-12 Bräsel, H.; Girlich, E. (Hg.): 15. Workshop on Discrete Optimization
02-13 Schwabe, R.; Grasshoff, U.; Grossmann, H.; Holling, H.: Optimal 2 K
Paired comparison Designs for Partial Profiles
02-14 John, V.; Layton, W.J.; Sahin, N.: Derivation and Analysis of Near
Wall Models for Channel and Recirculating Flows
02-15 Grossmann, H.; Holling, H.; Grasshoff, U.; Schwabe, R.: On the Empirical
Relevance of Optimal Designs for the Measurement of Preferences
02-16 Grasshoff, U.; Grossmann, H.; Holling, H.; Schwabe, R.: Optimal Paired
Comparison Designs for First Order Interactions
02-17 Köppe, M.; Weismantel, R.: An Algorithm for Mixed Integer Optimization
02-18 Lehmann, A.: Smoothness of First Passage Time Distributions and a
new Integral Equation for the First Passage Time Density of Countinuous
Markov Processes
02-19 Bialkowski, J.; Holm, Th.; Skowronski, A.: Derived equivalences for
tame weakly symmetric algebras having only periodic modules
02-20 Sotskov, Y.N.; Dolgui, A.; Sotskova, N.; Werner, F.: Stability of the
Optimal Line Balance: Case of a Fixed Number of Stations
02-21 Kunik, M.; Qamar, S.; Warnecke, G.: Kinetic Schemes for the Relativistic
Gas Dynamics
02-22 Bessenrodt, C.; Pournaki, M. R.; Reifegerste, A.: A Note on the Orthogonal
Basis of a Certain Full Symmetry Class of Tensors
02-23 Köppe, M.; Weismantel, R.: Cutting Planes from a Mixed Integer Farkas
Lemma
02-24 Kühnel, M.: Calabi-Yau-threefolds with Picard number ρ(X) = 2 and
their Kähler cone I
02-25 Kühnel, M.: Calabi-Yau-threefolds with Picard number ρ(X) = 2 and
their Kähler cone II
02-26 Reifegerste, A.: On the diagram of 132-avoiding permutations
02-27 Emelichev, V.A.; Krichko, V.N.; Nikulin, Yu.V.: The Stability Radius
of an Efficient Solution in Minmax Boolean Programming Problem
02-28 John, V.: The behaviour of the rational LES model in a two–
dimensional mixing layer problem