Global ETD Search

31	Advances in sliding window subspace tracking / Toolan, Timothy M. January 2005 (has links) Thesis (Ph. D.)--University of Rhode Island, 2005. / Typescript. Includes bibliographical references (leaves 87-89).
32	Characterizations of absolutely continuous measures. Fleischer, George Thomas January 1971 (has links) No description available. Measure theory Locally compact groups Functional analysis Linear topological spaces
33	The theory of partially ordered normed linear spaces Ellis, Alan John January 1964 (has links) No description available.
34	Characterizations of absolutely continuous measures. Fleischer, George Thomas January 1971 (has links) No description available. Linear topological spaces Measure theory Locally compact groups Functional analysis
35	On the spectrum of positive operators Unknown Date (has links) Spectral theory, mathematical system theory, evolution equations, differential and difference equations [electronic resource] : 21st International Workshop on Operator Theory and Applications, Berlin, July 2010.It is known that lattice homomorphisms and G-solvable positive operators on Banach lattices have cyclic peripheral spectrum (See [17]). In my thesis I prove that positive contractions whose spectral radius is 1 on Banach lattices with increasing norm have cyclic peripheral point spectrum. I also prove that if the Banach lattice is a K B space satisfying the growth conditon and º is an eigenvalue of a positive contraction T such that [º] = 1, then 1 is also an eigenvalue of T as well as an eigenvalue of T¨, the dual of T. I also investigate the conditions on contraction operators on Hilbert lattices and AL-spaces which guanantee that 1 is an eigenvalue. As we know from [17], if T : E-E is a positive ideal irreducible operator on E such the r (T) = 1 is a pole of the resolvent R(º, T), then r (T) is simple pole with dimN (T -r(T)I) and ºper(T) is cyclic. Also all points of ºper(T) are simple poles of the resolvent R(º,T). SInce band irreducibility and º-order continuity do not imply ideal irreducibility [2], we prove the analogous results for band irreducible, º-order continuous operators. / by Cheban P. Acharya. / Thesis (Ph.D.)--Florida Atlantic University, 2012. / Includes bibliography. / Mode of access: World Wide Web. / System requirements: Adobe Reader. Operator theory Evolution equations Banach spaces Linear topological spaces Functional analysis
36	Generalized sequence spaces and nuclearity / Shatanawi, Wasfi, January 1900 (has links) Thesis (Ph. D.)--Carleton University, 2002. / Includes bibliographical references (p. 95-98). Also available in electronic format on the Internet.
37	Analyticity spaces, trajectory spaces, and linear mappings between them Eijndhoven, S. J. L. van January 1983 (has links) Thesis (doctoral)--Technische Hogeschool Eindhoven, 1983. / Text in English ; summary and vita in Dutch. Includes indexes. Vita. Includes bibliographical references (p. 190-193).
38	A topological approach to nonlinear analysis Peske, Wendy Ann 01 January 2005 (has links) A topological approach to nonlinear analysis allows for strikingly beautiful proofs and simplified calculations. This topological approach employs many of the ideas of continuous topology, including convergence, compactness, metrization, complete metric spaces, uniform spaces and function spaces. This thesis illustrates using the topological approach in proving the Cauchy-Peano Existence theorem. The topological proof utilizes the ideas of complete metric spaces, Ascoli-Arzela theorem, topological properties in Euclidean n-space and normed linear spaces, and the extension of Brouwer's fixed point theorem to Schauder's fixed point theorem, and Picard's theorem. Topology Topological algebras Proof theory Logic Symbolic and mathematical Differential equations Nonlinear Linear topological spaces Metric spaces Uniform spaces Function spaces Convergence Convergence Differential equations Nonlinear Function spaces Linear topological spaces Logic Symbolic and mathematical Metric spaces Proof theory Topological algebras Topology Uniform spaces. Mathematics

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