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Literatur
Altshuler, A. andShemer, I.,Construction theorems for polytopes. Israel J. Math.47 (1984), 99–100.
Barnette, D. Diagrams and Schlegel-diagrams. In Combinatorial Structures and their Applications, Gordon and Breach, New York 1970, pp. 1–4.
Barnette, D.,The triangulations of the 3-sphere with up to 8 vertices. J. Comb. Theory14 (1973), 37–52.
Barnette, D.,An invertible non-polyhedral diagram. Israel J. Math.36 (1980), 86–96.
Ewald, G. andShephard, G. C.,Stellar subdivisions of boundary complexes of polytopes. Math. Ann.210 (1974), 7–16.
Grünbaum, B.,Convex polytopes. Interscience, New York, 1967.
Kleinschmidt, P.,Sphären mit wenigen Ecken. Geom. Dedicata5 (1976), 307–320.
Mani, P.,Spheres with few vertices. J. Comb. Theory Ser. A13 (1972), 346–352.
Schulz, Ch.,An invertible 3-diagram with 8 vertices. Discrete Math.28 (1979), 201–205.
Schulz, Ch.,Dual pairs of non-polytopal diagrams and spheres. Discrete Math.55 (1985), 65–72.
Sturmfels, B.,Boundary complexes of convex polytopes cannot be characterized locally. J. London Math. Soc., to appear.
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Herrn Professor Dr. Dr.h.c.mult. Otto Haupt mit den besten Wünschen zum 100. Geburtstag gewidmet
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Ewald, G., Schulz, C. 3-Sphären mit kleinen Eckenvalenzen. Aeq. Math. 35, 277–280 (1988). https://doi.org/10.1007/BF01830949
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DOI: https://doi.org/10.1007/BF01830949