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- W2167490477 abstract "It is proved that every discrete Morse function in the sense of Forman on a finite regular CW complex can be represented by a polyhedral Morse function in the sense of Banchoff on an appropriate embedding in Euclidean space of the barycentric subdivision of the CW complex; such a representation preserves critical points. The proof is stated in terms of discrete Morse functions on a class of posets that is slightly broader than the class of face posets of finite regular CW complexes." @default.
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- W2167490477 date "2010-08-22" @default.
- W2167490477 modified "2023-09-27" @default.
- W2167490477 title "Polyhedral Representation of Discrete Morse Functions on Regular CW Complexes and Posets" @default.
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