Bistellare Äquivalenz kombinatorischer Mannigfaltigkeiten (original) (raw)
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Literaturverzeichnis
- J. W. Alexander, The combinatorial theory of complexes. Ann. of Math.31, 292–320 (1930).
Google Scholar - A. Altshuler andL. Steinberg, An enumeration of combinatorial 3-manifolds with 9 vertices. Discrete Math.16, 91–108 (1976).
Google Scholar - D. Barnette, A proof of the lower bound conjecture for convex polytopes. Pacific J. Math.46, 349–354 (1973).
Google Scholar - H. Bruggesser andP. Mani, Shellable decompositions of cells and spheres. Math. Scand.29, 197–205 (1972).
Google Scholar - G. Danaraj andV. Klee, Shellings of spheres and polytopes. Duke Math. J.41, 443–451 (1974).
Google Scholar - G.Danaraj and V.Klee, Which spheres are shellable? Manuskript 1976.
- G.Ewald, Über die stellare Äquivalenz konvexer Polytope. Erscheint demnächst.
- G. Ewald andG. C. Shephard, Stellar subdivisions of boundary complexes of convex polytopes. Math. Ann.210, 7–16 (1974).
Google Scholar - L. C.Glaser, Geometrical Combinatorial Topology. Bd. I, New York 1970.
- P. Kleinschmidt, Eine graphentheoretische Kennzeichnung der Stapelpolytope. Arch Math.17, 663–667 (1976).
Google Scholar - P.Kleinschmidt, Sphären mit wenigen Ecken. Erscheint in Geometriae Dedicata.
- P.Kleinschmidt, Untersuchungen zur Struktur geometrischer Zellkomplexe, insbesondere zur Schälbarkeit von p. 1. Sphären und p. 1. Kugeln. Manuskript 1977.
- P. McMullen, The maximum numbers of faces of a convex polytope. Mathematika17, 179–184 (1970).
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- Udo Pachner
Present address: Institut für Mathematik Gebäude NA, Universitätsstr. 150, D-4630, Bochum
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Pachner, U. Bistellare Äquivalenz kombinatorischer Mannigfaltigkeiten.Arch. Math 30, 89–98 (1978). https://doi.org/10.1007/BF01226024
- Received: 13 June 1977
- Issue date: December 1978
- DOI: https://doi.org/10.1007/BF01226024