Cephoids. Duality and reference vectors

Pallaschke D, Rosenmüller J (2007) Working Papers. Institute of Mathematical Economics; 389.
Bielefeld: Universität Bielefeld.

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A cephoid is a Minkowski sum of finitely many prisms in R^n. We discuss the concept of duality for cephoids. Also, we show that the reference number uniquely defines a face. Based on these results, we exhibit two graphs on the outer surface of a cephoid. The first one corresponds to a maximal face and its reference system. The second graph describes the generalized tentacles.
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Pallaschke D, Rosenmüller J. Cephoids. Duality and reference vectors. Working Papers. Institute of Mathematical Economics. Vol 389. Bielefeld: Universität Bielefeld; 2007.
Pallaschke, D., & Rosenmüller, J. (2007). Cephoids. Duality and reference vectors (Working Papers. Institute of Mathematical Economics, 389). Bielefeld: Universität Bielefeld.
Pallaschke, D., and Rosenmüller, J. (2007). Cephoids. Duality and reference vectors. Working Papers. Institute of Mathematical Economics, 389, Bielefeld: Universität Bielefeld.
Pallaschke, D., & Rosenmüller, J., 2007. Cephoids. Duality and reference vectors, Working Papers. Institute of Mathematical Economics, no.389, Bielefeld: Universität Bielefeld.
D. Pallaschke and J. Rosenmüller, Cephoids. Duality and reference vectors, Working Papers. Institute of Mathematical Economics, vol. 389, Bielefeld: Universität Bielefeld, 2007.
Pallaschke, D., Rosenmüller, J.: Cephoids. Duality and reference vectors. Working Papers. Institute of Mathematical Economics, 389. Universität Bielefeld, Bielefeld (2007).
Pallaschke, Diethard, and Rosenmüller, Joachim. Cephoids. Duality and reference vectors. Bielefeld: Universität Bielefeld, 2007. Working Papers. Institute of Mathematical Economics. 389.
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