Thesis (M.F.A.)--Rochester Institute of Technology, 1983. / Typescript. Includes bibliographical references (leaf 47).

Thesis (Ph. D., Mathematics)--University of Idaho, January 2009. / Major professor: Arie Bialostocki. Includes bibliographical references (leaves 62-65). Also available online (PDF file) by subscription or by purchasing the individual file.

Thesis (D.A.)--Illinois State University, 1980. / Title from title page screen, viewed Feb. 16, 2005. Dissertation Committee: James Parr (chair), Albert Otto, Larry Eggan, Lotus Hershberger, John Dossey, Gary Ramseyer. Includes bibliographical references (leaves 197-200) and abstract. Also available in print.

Thesis--University of London. / Bibliography: p. [192]-195.

Thesis (M.F.A.)--Rochester Institute of Technology, 1996. / Typescript. Includes bibliographical references (leaf 25).

Undergraduate honors paper--Mount Holyoke College, 2007. Dept. of Art. / CD-Rom includes images of art work. Includes bibliographical references (leaf 8).

No description available.

In Monte Carlo calculations performed on electronic computers it is advantageous to use an arithmetic scheme to generate sets of numbers with "approximately" the properties of a random sequence. For many applications the local characteristics of the resulting sequence are of interest. In this thesis the concept of a pseudo-random sequence is set out, and arithmetic methods for their generation are discussed. A brief survey of some standard statistical tests of randomness is offered, and the results of empirical tests for local randomness performed on the ALWAC III-E computer at the University of British Columbia are recorded. It is demonstrated that many of the standard generating schemes do not yield sequences with suitable local properties, and could therefore be responsible for misleading results in some applications. A method appropriate for the generation of short blocks of numbers with approximately the properties of a randomly selected set is proposed and tested, with satisfactory results. / Science, Faculty of / Mathematics, Department of / Graduate

No description available.

This paper is devoted to a discussion of certain aspects of an ideal theory of commutative rings. The material is divided into three chapters. Chapter I discusses necessary definitions and concepts. Chapter II deals with a theory of so called prime ideals and Chapter III is concerned with the theory of primary ideals. The entire theory is a generalization of the ideal theory of the ring of integers. / Advisor: N. Heerema, Professor Directing Paper. / Typescript. / "January, 1955." / "Submitted to the Graduate Council of Florida State University in partial fulfillment of the requirements for the degree of Master of Science." / Includes bibliographical references (leaf 30).