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Foundations of space-time finite element methods: polytopes, interpolation, and integration.

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An Upper Bound Theorem for Polytope Pairs.D. Barnette, P. Kleinschmidt, и C. Lee. Math. Oper. Res., 11 (3): 451-464 (1986)Regular Triangulations of Convex Polvtopes.C. Lee. Applied Geometry And Discrete Mathematics, том 4 из DIMACS Series in Discrete Mathematics and Theoretical Computer Science, стр. 443-456. DIMACS/AMS, (1990)Winding Numbers and the Generalized Lower-Bound Conjecture.C. Lee. Discrete and Computational Geometry, том 6 из DIMACS Series in Discrete Mathematics and Theoretical Computer Science, стр. 209-220. DIMACS/AMS, (1990)The Numbers of Faces of Polytope Pairs and Unbounded Polyhedra.L. Billera, и C. Lee. Eur. J. Comb., 2 (4): 307-322 (1981)The Associahedron and Triangulations of the n-gon.C. Lee. Eur. J. Comb., 10 (6): 551-560 (1989)On a triangulation of the 3-ball and the solid torus.G. Bohus, W. Jockusch, C. Lee, и N. Prabhu. Discret. Math., 187 (1-3): 259-264 (1998)Foundations of space-time finite element methods: polytopes, interpolation, and integration.C. Frontin, G. Walters, F. Witherden, C. Lee, D. Williams, и D. Darmofal. CoRR, (2020)On the dominating set polytope.M. Bouchakour, T. Contenza, C. Lee, и A. Mahjoub. Eur. J. Comb., 29 (3): 652-661 (2008)