TY - CHAP A1 - Borndörfer, Ralf A1 - Karbstein, Marika A1 - Mehrgahrdt, Julika A1 - Reuther, Markus A1 - Schlechte, Thomas T1 - The Cycle Embedding Problem T2 - Operations Research Proceedings 2014 N2 - Given two hypergraphs, representing a fine and a coarse "layer", and a cycle cover of the nodes of the coarse layer, the cycle embedding problem (CEP) asks for an embedding of the coarse cycles into the fine layer. The CEP is NP-hard for general hypergraphs, but it can be solved in polynomial time for graphs. We propose an integer rogramming formulation for the CEP that provides a complete escription of the CEP polytope for the graphical case. The CEP comes up in railway vehicle rotation scheduling. We present computational results for problem instances of DB Fernverkehr AG that justify a sequential coarse-first-fine-second planning approach. Y1 - 2016 U6 - https://doi.org/10.1007/978-3-319-28697-6_65 SP - 465 EP - 472 ER -