Thesis (M.Arch.(Prof.))--University of Pretoria, 2000. / Includes summary. Includes bibliographical references. Available on the Internet via the World Wide Web.

Thesis (Ph. D.) -- California Institute of Technology, 2010. / Title from home page (viewed 06/21/2010). Advisor and committee chair names found in the thesis' metadata record in the digital repository. Includes bibliographical references.

Thesis (M.S.)--University of Delaware, 2007. / Principal faculty advisor: Robert E. Lyons, Dept. of Plant & Soil Sciences. Includes bibliographical references.

Thesis (Ph. D.)--Oregon State University, 1987. / Typescript (photocopy). Includes bibliographical references (leaves 97-101). Also available on the World Wide Web.

Thesis (M. Arch.)--Montana State University--Bozeman, 2007. / Typescript. Chairperson, Graduate Committee: Ralph Johnson. Includes bibliographical references (leaves 87-89).

First published in the Bulletin of the American Mathematical Society in 1963, published by the American Mathematical Society

No description available.

Using a pseudo-bisymmetric enriched cl-premonoid as the underlying lattice, we examine different categories of lattice-valued spaces. Lattice-valued topological spaces, uniform spaces and limit spaces are described, and we produce a new definition of stratified lattice-valued uniform convergence spaces in this generalised lattice context. We show that the category of stratified L-uniform convergence spaces is topological, and that the forgetful functor preserves initial constructions for the underlying stratified L-limit space. For the case of L a complete Heyting algebra, it is shown that the category of stratified L-uniform convergence spaces is cartesian closed.

Let U be an n-dimensional vector space over an algebraically closed field. Let [formula omitted] denote the [formula omitted] space spanned by all Grassmann products [formula omitted]. Subsets of vectors of [formula omitted] denoted by [formula omitted] and [formula omitted] are defined as follows [formula omitted]. A vector which is in [formula omitted] or is zero is called pure or decomposable. Each vector in [formula omitted] is said to have rank one. Similarly each vector in [formula omitted] has rank two. A subspace of H of [formula omitted] is called a rank two subspace If [formula omitted] is contained in [formula omitted]. In this thesis we are concerned with investigating rank two subspaces. The main results are as follows: If dim [formula omitted] such that every nonzero vector [formula omitted] is independent in U. The rank two subspaces of dimension less than four are also characterized. / Science, Faculty of / Mathematics, Department of / Graduate

The contemporary city is driven by private interests, leaving the public spaces as a weakly woven system. In such a system public space making is usually the left-over in the composition. By shaping the publicly accessible spaces through the section of the tower, a series of relationships of public/ private occur. Elevating the public ground throughout the city through remedial and new developments brings the public space to a more direct confrontation with the typology of the tower. The site chosen for this exploration of building and public space making is the municipal address of 900 Burrard St. in downtown Vancouver. The block already contains two existing buildings, which represent excellent regional examples of early Modernism; the former BC Electric Building and the Dal Grauer Substation. A programme of hotel, residences, office space, fitness club, cinema, and branch library generate specific scenarios around which the public space negotiates as transitional space. / Applied Science, Faculty of / Architecture and Landscape Architecture (SALA), School of / Graduate