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  Partner: UNT Libraries
 Department: Department of Mathematics
 Decade: 1960-1969
 Collection: UNT Theses and Dissertations
Abstract Vector Spaces and Certain Related Systems

Abstract Vector Spaces and Certain Related Systems

Date: August 1961
Creator: Goddard, Alton Ray
Description: The purpose of this paper is to make a detailed study of vector spaces and a certain vector-like system.
Contributing Partner: UNT Libraries
Additive Functions

Additive Functions

Date: June 1963
Creator: McNeir, Ridge W.
Description: The purpose of this paper is the analysis of functions of real numbers which have a special additive property, namely, f(x+y) = f(x)+f(y).
Contributing Partner: UNT Libraries
Algebraic Integers

Algebraic Integers

Date: August 1969
Creator: Black, Alvin M.
Description: The primary purpose of this thesis is to give a substantial generalization of the set of integers Z, where particular emphasis is given to number theoretic questions such as that of unique factorization. The origin of the thesis came from a study of a special case of generalized integers called the Gaussian Integers, namely the set of all complex numbers in the form n + mi, for m,n in Z. The main generalization involves what are called algebraic integers.
Contributing Partner: UNT Libraries
An Approximate Solution to the Dirichlet Problem

An Approximate Solution to the Dirichlet Problem

Date: August 1964
Creator: Redwine, Edward William
Description: In the category of mathematics called partial differential equations there is a particular type of problem called the Dirichlet problem. Proof is given in many partial differential equation books that every Dirichlet problem has one and only one solution. The explicit solution is very often not easily determined, so that a method for approximating the solution at certain points becomes desirable. The purpose of this paper is to present and investigate one such method.
Contributing Partner: UNT Libraries
Automorphism Groups

Automorphism Groups

Date: August 1965
Creator: Edwards, Donald Eugene
Description: This paper will be concerned mainly with automorphisms of groups. The concept of a group endomorphism will be used at various points in this paper.
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Basic Fourier Transforms

Basic Fourier Transforms

Date: January 1962
Creator: Cumbie, James Randolph
Description: The purpose of this paper is to develop some of the more basic Fourier transforms which are the outgrowth of the Fourier theorem. Although often approached from the stand-point of the series, this paper will approach the theorem from the standpoint of the integral.
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Compact Convex Sets in Linear Topological Spaces

Compact Convex Sets in Linear Topological Spaces

Date: May 1964
Creator: Read, David R.
Description: The purpose of this paper is to examine properties of convex sets in linear topological spaces with special emphasis on compact convex sets.
Contributing Partner: UNT Libraries
Compact Topological Spaces

Compact Topological Spaces

Date: June 1964
Creator: Conway, Thomas M.
Description: The purpose of this paper is to investigate some properties of compact topological spaces and to relate these concepts to the separation properties.
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Compactness and Equivalent Notions

Compactness and Equivalent Notions

Date: August 1967
Creator: Bell, Wayne Charles
Description: One of the classic theorems concerning the real numbers states that every open cover of a closed and bounded subset of the real line contains a finite subcover. Compactness is an abstraction of that notion, and there are several ideas concerning it which are equivalent and many which are similar. The purpose of this paper is to synthesize the more important of these ideas. This synthesis is accomplished by demonstrating either situations in which two ordinarily different conditions are equivalent or combinations of two or more properties which will guarantee a third.
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The Comparability of Cardinals

The Comparability of Cardinals

Date: May 1964
Creator: Owen, Aubrey P.
Description: The purpose of this composition is to develop a rigorous, axiomatic proof of the comparability of the cardinals of infinite sets.
Contributing Partner: UNT Libraries
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