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Browse Dissertations and Theses  Mathematics by Title
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(20140916)This thesis covers four results: 1. We prove an analog of Whitney's embedding theorem for Jholomorphic discs. 2. For zj = xj + i*yj in C and let D_R^2 = {(z1, z2) in C^2 : x1^2 + x2^2 <1, y1^2 + y2^2 < 1} be the real ...
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(1974)
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(1977)
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(1972)
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(1969)
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(20130203)Let P be a lattice polytope in R^d, the convex hull of a finite set in Z^d, and let L(P) = P intersection Z^d = {v1,..., vN}, where N = L(P). We call P a distinct pairsum or dps polytope if L(P)+L(P) contains N + N ...
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(1988)Since Lorentz introduced Lorentz space, there have been several generalizations of this space. Hunt and Cwikel studied Lorentz L$\sb{\rm p,q}$ spaces and showed some basic properties such as the characterization of the ...
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(1970)
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Least Square Methods for Solving Systems of Inequalities With Application to an Assignment Problem (1992)This research addresses algorithmic approaches for solving two different, but related, types of optimization problems. Firstly, the research considers the solution of a specific type of assignment problem using continuous ...
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(1973)
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(20130822)This dissertation is concerned with equivalence relations on homotopy classes of curves coming from various spaces of at metrics on a genus g >1 surface. We prove an analog of a result of Randol (building on work of ...
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(1980)A central extension of finite groups e: 0 (>) A (>) E (>) G (>)1 is said to be a stem extension of G if A is contained in the commutator subgroup E' of E. Schur showed that A must be isomorphic to ...
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(1987)This thesis deals with the asymptotic behavior of stopping rules ${\rm T\sb{A}}$ and ${\rm T\sb{d}}$ proposed by Martinsek (Ann. Statist., 12 (1984):533550). The asymptotic normality of these stopping rules, when A tends ...
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(1982)In Chapter I we improve upon results on the almost sure approximation of the empirical process of weakly dependent random vectors, recently obtained by Berkes and Philipp and Philipp and Pinzur. For strongly mixing sequences ...
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Now showing items 362381 of 802