Spelling suggestions: "subject:"2metric spaces."" "subject:"_metric spaces.""
21 |
Alternative characterizations of weak infinite-dimensionality and their relation to a problem of Alexandroff's /Rohm, Dale M. January 1987 (has links)
Thesis (Ph. D.)--Oregon State University, 1987. / Typescript (photocopy). Includes bibliographical references (leaves 97-101). Also available on the World Wide Web.
|
22 |
Ekeland's variational principle and some of its applicationsGhallab, Yasmine January 1988 (has links)
No description available.
|
23 |
Metric SpacesBilyeu, Russell Gene 06 1900 (has links)
This thesis covers fundamental properties of metric spaces, as well as completeness, compactness, and separability of metric spaces.
|
24 |
A study of Monoidal t-norm based LogicToloane, Ellen Mohau 07 February 2014 (has links)
The logical system MTL (for Monoidal t-norm Logic) is a formalism of the logic
of left-continuous t-norms, which are operations that arise in the study of fuzzy
sets and fuzzy logic. The objective is to investigate the important results on MTL
and collect them together in a coherent form. The main results considered will be
the completeness results for the logic with respect to MTL-algebras, MTL-chains
(linearly ordered MTL-algebras) and standard MTL-algebras (left-continuous t-norm
algebras). Completeness of MTL with respect to standard MTL-algebras means that
MTL is indeed the logic of left-continuous t-norms. The logical system BL (for Basic Logic) is an axiomatic extension of MTL; we will consider the same completeness results for BL; that is we will show that BL is complete with respect to BL-algebras, BL-chains and standard BL-algebras (continuous t-norm algebras). Completeness of BL with respect to standard BL-algebras means that BL is the logic of continuous t-norms.
|
25 |
Finite metric subsets of Banach spacesKilbane, James January 2019 (has links)
The central idea in this thesis is the introduction of a new isometric invariant of a Banach space. This is Property AI-I. A Banach space has Property AI-I if whenever a finite metric space almost-isometrically embeds into the space, it isometrically embeds. To study this property we introduce two further properties that can be thought of as finite metric variants of Dvoretzky's Theorem and Krivine's Theorem. We say that a Banach space satisfies the Finite Isometric Dvoretzky Property (FIDP) if it contains every finite subset of $\ell_2$ isometrically. We say that a Banach space has the Finite Isometric Krivine Property (FIKP) if whenever $\ell_p$ is finitely representable in the space then it contains every subset of $\ell_p$ isometrically. We show that every infinite-dimensional Banach space \emph{nearly} has FIDP and every Banach space nearly has FIKP. We then use convexity arguments to demonstrate that not every Banach space has FIKP, and thus we can exhibit classes of Banach spaces that fail to have Property AI-I. The methods used break down when one attempts to prove that there is a Banach space without FIDP and we conjecture that every infinite-dimensional Banach space has Property FIDP.
|
26 |
New Statistical Methods to Get the Fractal Dimension of Bright Galaxies Distribution from the Sloan Digital Sky Survey DataWu, Yongfeng January 2007 (has links) (PDF)
No description available.
|
27 |
TOPOLOGIES FOR PROBABILISTIC METRIC SPACESFritsche, Richard Thomas, 1936- January 1967 (has links)
No description available.
|
28 |
The amalgamation property for G-metric spaces and homeomorphs of the space (2a)a.Hung, Henry Hin-Lai January 1972 (has links)
No description available.
|
29 |
New statistical methods to get the fractal dimension of bright galaxies distribution from the sloan digital sky survey data /Wu, Yongfeng, January 2007 (has links) (PDF)
Thesis (M.S.) in Physics--University of Maine, 2007. / Includes vita. Includes bibliographical references (leaves 64-65).
|
30 |
Isometries and CAT (0) metric spaces /Wolfson, Naomi Lynne, January 1900 (has links)
Thesis (M.Sc.) - Carleton University, 2006. / Includes bibliographical references (p. 162-164). Also available in electronic format on the Internet.
|
Page generated in 0.0687 seconds