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Showing 1 to 20 of 535 for “"Euclidean"”.
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The Euclidean arborescence problem
The Euclidean arborescence problem involves the creation of rooted trees embedded in the plane using the L2 distance metric. These trees are interesting in that they have a low cost yet offer responsive service from the root to any other vertex. As such, arborescences have their cost compared to …
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Euclidean network information theory
… (K-L) divergence is reduced to the squared Euclidean metric in an Euclidean space. In addition, we construct the notion of coordinate and inner product, which will facilitate solving communication problems. We will present the application of this approach to the point-to-point channels, …
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On Nearly Euclidean Thurston Maps
Nearly Euclidean Thurston maps are simple generalizations of rational Lattes maps. A Thurston map is called nearly Euclidean if its local degree at each critical point is 2 and it has exactly four postcritical points. We investigate when such a map has the property that the associated pullback map …
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Euclidean proofs of projective geometry theorems /
Thesis (M.A.)--University of Kansas, Mathematics, 1922. ; Includes bibliographical references.
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Ruled surfaces in Euclidean four space
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 1939.
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Secondary preservice teachers' understanding of Euclidean geometry
1 PDF file (vii, 125 pages)
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Laguerre functions associated to Euclidean Jordan algebras
… tube domain T(Ω)=Ω+iV, where V is the associated Euclidean Jordan algebra of Ω. The representations involved are the highest weight representations of G on L<sup>2</sup>(Ω,dμ<sub>v</sub>). To obtain these representations, we start from the highest weight representations of G on …
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Manifolds With Transverse Fields in Euclidean Space
Made available in DSpace on 2014-12-09T22:17:22Z (GMT). No. of bitstreams: 1 6511816.pdf: 1905304 bytes, checksum: 40942e4af1be1efb316e6a079fc93a4f (MD5) Previous issue date: 1965
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Reducibility of Euclidean Immersions of Low Codimension
Made available in DSpace on 2014-12-09T22:17:41Z (GMT). No. of bitstreams: 1 6808011.pdf: 1409799 bytes, checksum: 7a867233d11b85255fcaac2a4df08eaa (MD5) Previous issue date: 1967
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A Squared-Euclidean distance location-allocation problem
none available
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Circle Packing in Euclidean and Hyperbolic Geometries
Given a graph that defines a triangulation of a simply connected surface, it is possible to associate a radius with each vertex so that the vertices represent centers of circles, and the edges denote patterns of tangency. Such a configuration of circles is called a circle packing. We shall give …
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Higher Scissors Congruence Groups of the Euclidean Plane
Given a polygon in the Euclidean plane, consider the class of all polygons that are scissors congruent to the given polygon – that is, the class of all polygons which may be cut up finitely many times and then have their pieces rearranged into the given polygon. The problem of classical scissors …
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Geographically weighted Regression with non-Euclidean distance metrics
Available with hard copy only.
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Circumscribing Cubes of Hyperellipsoids in Euclidean N-Space
Made available in DSpace on 2014-12-09T22:17:24Z (GMT). No. of bitstreams: 1 6511880.pdf: 1107951 bytes, checksum: 1f000c95d5d6f1567638c683a101cd85 (MD5) Previous issue date: 1965
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Euclidean space codes as space-time block codes
Thesis (S.M.)--Massachusetts Institute of Technology, Dept. of Electrical Engineering and Computer Science, 2001.
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Nearly Euclidean Thurston Maps and the Halfspace Theorem
… its critical points is 2 is called textit{nearly Euclidean}. These maps were specified to parse Thurston's combinatorial characterization of rational functions. We determine an extension of the half-space theorem which provides an open hyperbolic half-space such that the negative reciprocal of any …
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From Points to Objects: Statistical Inference Beyond Euclidean Spaces
Random variables taking values in metric spaces, called random objects, have recently received additional attention in the statistical litterature. The abstraction, only requiring the definition of a notion of distance between data points, allows for the development of statistical methodology that …
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Coincidence and similarity isometries of modules in Euclidean space
Die vorliegende Arbeit behandelt Ähnlichkeits- und Koinzidenzisometrien von gewissen Moduln (einschließlich Gittern) im d-dimensionalen euklidischen Raum, deren Existenz etwa bei der Klassifikation von Korngrenzen in Kristallen und Quasikristallen eine Rolle spielt. Genauer betrachten wir für …
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Euclidean Dynamical Triangulations: Running Couplings and Curvature Correlation Functions
… After reviewing the progress made so far in Euclidean Dynamical Triangulations, a lattice theory of gravity, we examine how the couplings of the theory run with scale. We find that the dimensionless couplings $\hat{G}$ and $\hat{\Lambda}$ are not separately relevant, but $G\Lambda$ is. We …
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