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  Partner: UNT Libraries
 Department: Department of Mathematics
 Collection: UNT Theses and Dissertations
Concerning linear spaces

Concerning linear spaces

Date: June 1965
Creator: Gilbreath, Joe
Description: The basis for this thesis is H. S. Wall's book, Creative Mathematics, with particular emphasis on the chapter in that book entitled "More About Linear Spaces."
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Concerning Measure Theory

Concerning Measure Theory

Date: August 1972
Creator: Glasscock, Robert Ray
Description: The purpose of this thesis is to study the concept of measure and associated concepts. The study is general in nature; that is, no particular examples of a measure are given.
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Concerning the Convergence of Some Nets

Concerning the Convergence of Some Nets

Date: August 1964
Creator: Shaw, Jack V.
Description: This thesis discusses the convergence of nets through a series of theorems and proofs.
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Conditions under which Certain Inequalities Become Equalities

Conditions under which Certain Inequalities Become Equalities

Date: 1948
Creator: Vaughan, Nick H.
Description: The object of this paper is to consider necessary and sufficient conditions in order for certain important inequalities, which are frequently used in analysis, to reduce to equalities.
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Connectedness and Some Concepts Related to Connectedness of a Topological Space

Connectedness and Some Concepts Related to Connectedness of a Topological Space

Date: August 1969
Creator: Wallace, Michael A.
Description: The purpose of this thesis is to investigate the idea of topological "connectedness" by presenting some of the basic ideas concerning connectedness along with several related concepts.
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A Constructive Method for Finding Critical Point of the Ginzburg-Landau Energy Functional

A Constructive Method for Finding Critical Point of the Ginzburg-Landau Energy Functional

Date: August 2008
Creator: Kazemi, Parimah
Description: In this work I present a constructive method for finding critical points of the Ginzburg-Landau energy functional using the method of Sobolev gradients. I give a description of the construction of the Sobolev gradient and obtain convergence results for continuous steepest descent with this gradient. I study the Ginzburg-Landau functional with magnetic field and the Ginzburg-Landau functional without magnetic field. I then present the numerical results I obtained by using steepest descent with the discretized Sobolev gradient.
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Continuation of Real Functions Defined by Power Series

Continuation of Real Functions Defined by Power Series

Date: 1948
Creator: Strickland, Warren, G.
Description: This thesis looks at power series, particularly in the areas of: radius of convergence, properties of functions represented by power series, algebra of power series, and Taylor's Theorem and continuation by means of power series.
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Continued Fractions

Continued Fractions

Date: January 1966
Creator: Smith, Harold Kermit, Jr.
Description: The purpose of this paper is to study convergence of certain continued fractions.
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Continuous Multifunctions

Continuous Multifunctions

Date: August 1972
Creator: Rulon, Susan Ree
Description: This paper is a discussion of multifunctions, various types of continuity defined on multifunctions, and implications of continuity for the range and domain sets of the multifunctions.
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Continuous Solutions of Laplace's Equation in Two Variables

Continuous Solutions of Laplace's Equation in Two Variables

Date: May 1968
Creator: Johnson, Wiley A.
Description: In mathematical physics, Laplace's equation plays an especially significant role. It is fundamental to the solution of problems in electrostatics, thermodynamics, potential theory and other branches of mathematical physics. It is for this reason that this investigation concerns the development of some general properties of continuous solutions of this equation.
Contributing Partner: UNT Libraries