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The set of eight self-associated points in spaceMusselman, John Rogers, January 1900 (has links)
Thesis (Ph. D.)--Johns Hopkins University, 1916. / Vita. "Reprinted from American journal of mathematics, vol. XL, no. 1, January, 1918."
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Two geometrical representations of the symmetric correspondence C [subscript] n, n, with their interrelations,Galvin, Catharine Francis, January 1938 (has links)
Thesis--Catholic University of America.
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Two geometrical representations of the symmetric correspondence C [subscript] n, n, with their interrelations,Galvin, Catharine Francis, January 1938 (has links)
Thesis--Catholic University of America.
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Beiträge zur Theorie der konvexen PunktmengenStraszewicz, S. January 1914 (has links)
Inaug.-diss.--Universität Zürich. / Lebenslauf.
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Convexe puntverzamelingenStoelinga, Theodorus Gerbrandus Dominicus. January 1932 (has links)
Academisch proefschrift--Amsterdam. / "Litteratuurlijst": p. [68].
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Über gewisse räumliche Punktmengen die sich als stetige Flächen auffassen lassen /Mertens, Paul. January 1910 (has links)
Inaug.-diss.--Albertus-Universität.
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A Relation for Point Sets in a Topological SpaceWarndof, Joseph C. 08 1900 (has links)
The purpose of this thesis is to investigate the relation Z for point sets in a topological space. There were two original goals which caused the study.
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Embedding a Planar Graph on a Given Point SetMONDAL, DEBAJYOTI 02 1900 (has links)
A point-set embedding of a planar graph G with n vertices on a set S of n points is a planar straight-line drawing of G, where each vertex of G is mapped to a distinct point of S. We prove that the point-set embeddability problem is NP-complete for 3-connected planar graphs, answering a question of Cabello [20]. We give an O(nlog^3n)-time algorithm for testing point-set embeddability of plane 3-trees, improving the algorithm of Moosa and Rahman [60]. We prove that no set of 24 points can support all planar 3-trees with 24 vertices, partially answering a question of Kobourov [55]. We compute 2-bend point-set embeddings of plane 3-trees in O(W^2) area, where W is the length of longest edge of the bounding box of S. Finally, we design algorithms for testing convex point-set embeddability of klee graphs and arbitrary planar graphs.
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Embedding a Planar Graph on a Given Point SetMONDAL, DEBAJYOTI 02 1900 (has links)
A point-set embedding of a planar graph G with n vertices on a set S of n points is a planar straight-line drawing of G, where each vertex of G is mapped to a distinct point of S. We prove that the point-set embeddability problem is NP-complete for 3-connected planar graphs, answering a question of Cabello [20]. We give an O(nlog^3n)-time algorithm for testing point-set embeddability of plane 3-trees, improving the algorithm of Moosa and Rahman [60]. We prove that no set of 24 points can support all planar 3-trees with 24 vertices, partially answering a question of Kobourov [55]. We compute 2-bend point-set embeddings of plane 3-trees in O(W^2) area, where W is the length of longest edge of the bounding box of S. Finally, we design algorithms for testing convex point-set embeddability of klee graphs and arbitrary planar graphs.
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Parametric models of surfacesRobertson, Stewart Alexander January 1957 (has links)
No description available.
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