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11	Dual linear spaces generated by a non-Desarguesian configuration Seffrood, Jiajia Yang Garcia. January 2005 (has links) Thesis (Ph. D.)--University of Hawaii at Manoa, 2005. / Includes bibliographical references (leaves 160-161). Vector spaces. Projective planes.
12	On some projective planes of order 16 arising by Bose-Barlotti derivation Capursi, Maria Giuseppina. January 2006 (has links) Thesis (Ph.D.)--University of Delaware, 2006. / Principal faculty advisor: Gary L. Ebert, Dept. of Mathematical Sciences. Includes bibliographical references. Projective planes. Order statistics.
13	The log canonical compactification of the moduli space of six lines in P² Luxton, Mark Andrew, January 1900 (has links) Thesis (Ph. D.)--University of Texas at Austin, 2008. / Vita. Includes bibliographical references. Compactifications. Projective planes.
14	The Kuratowski covering of graphs in the projective plane / Johnson, Sandra Lee January 1982 (has links) No description available. Mathematics Projective planes
15	Representativity and flexibility of drawings of graphs on the projective plane / Vitray, Richard Pierson January 1987 (has links) No description available. Mathematics Representations of graphs Projective planes
16	Some transformations of the complex plane corresponding to a rotation of the sphere in stereographic projection Wierenga, Harold. January 1938 (has links) Call number: LD2668 .T4 1938 W51 / Master of Science Projection. Spherical projection. Projective planes. Masters theses
17	Generating three dimensional cutter paths for an XY or XZ contour milling machine Kabadi, Ashok N January 2011 (has links) Typescript (Photocopy). / Digitized by Kansas Correctional Industries Motion study Curves, Plane Projective planes
18	On finite linear and baer structures / Sved, Marta. January 1985 (has links) (PDF) Thesis (Ph. D.)--University of Adelaide, Dept. of Pure Mathematics. 1985. / Includes bibliographical references (leaves 225-227).
19	On Nonassociative Division Rings and Projective Planes Landquist, Eric Jon 19 June 2000 (has links) An interesting thing happens when one begins with the axioms of a field, but does not require the associative and commutative properties. The resulting nonassociative division ring is referred to as a ``semifield" in this paper. Semifields have intimate ties to finite projective planes. In short, a finite projective plane with certain restrictions gives rise to a semifield, and, in turn, a finite semifield can be used via a coordinate construction, to build a special finite projective plane. It is also shown that two finite semifields provide a coordinate system for isomorphic projective planes if and only if the semifields are isotopic, where isotopy is a relationship similar to but weaker than isomorphism. Before we prove those results, we explore the nature of isotopy to get a little better feel for the concept. For example, we look at isotopy for associative algebras. We will also examine a particular family of semifields and gather concrete information about solutions to linear equations and isomorphisms. / Master of Science division rings semifields projective planes nonassociative
20	On finite linear and baer structures / by Marta Sved Sved, Marta January 1985 (has links) Bibliography: leaves 225-227 / v, 227, 37 leaves : ill ; 30 cm. / Title page, contents and abstract only. The complete thesis in print form is available from the University Library. / Thesis (Ph.D.)--University of Adelaide, Dept. of Pure Mathematics. 1985 516.5 19 Projective planes. Vector spaces. Projective spaces.

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