Results 181 to 190 of about 337 (222)
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Boundedness and Complete Distributivity

Applied Categorical Structures, 2001
In a previous paper [\textit{R. Rosebrugh} and \textit{R. J. Wood}, Appl. Categ. Struct. 2, No. 2, 119-144 (1994; Zbl 0804.06013)], the authors showed that there was a bi-equivalence between the 2-categories of constructively completely distributive lattices with sup-preserving arrows and that of the idempotent splitting completion of the 2-category of
Robert D. Rosebrugh, Richard J. Wood
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Constructive complete distributivity IV

Applied Categorical Structures, 1991
AbstractA complete lattice, L, is constructively completely distributive, (CCD) (L), if the sup map defined on down-closed subobjects has a left adjoint. It was known that in Boolean toposes (CCD) (L) is equivalent to (CCD) (Lop). We show here that the latter property for all L (sufficiently, for Ω.) characterizes Boolean toposes.
Robert D. Rosebrugh, Richard J. Wood
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Distributed Matrix Completion

2012 IEEE 12th International Conference on Data Mining, 2012
We discuss parallel and distributed algorithms for large-scale matrix completion on problems with millions of rows, millions of columns, and billions of revealed entries. We focus on in-memory algorithms that run on a small cluster of commodity nodes, even very large problems can be handled effectively in such a setup.
Christina Teflioudi   +2 more
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Approximation operators on complete completely distributive lattices

Information Sciences, 2013
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Keyun Qin   +3 more
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On defining ?completely distributive?

Algebra Universalis, 1984
The author presents a simple self-dual law defining complete distributivity.
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Distributed election in complete networks

Distributed Computing, 1988
An improved version of Afek and Gafni's synchronous algorithm for distributed election in complete networks is given and an O(n) expected message complexity is shown.
Chan, MY, Chin, FYL
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Distributed Tensor Completion Over Networks

ICASSP 2020 - 2020 IEEE International Conference on Acoustics, Speech and Signal Processing (ICASSP), 2020
The aim of this paper is to propose a novel distributed strategy for tensor completion, where (partial) data are collected over a network of agents with sparse, but connected, topology. The method hinges on the canonical polyadic decomposition, also known as PARAFAC, to complete the low-rank tensor in a distributed fashion.
Battiloro C., Di Lorenzo P.
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Completely distributive completions of posets

Acta Mathematica Hungarica, 2019
A $$\Delta_1$$ -completion of a poset is a completion for which, simultaneously, every element is reachable as a join of meets and a meet of joins from the original poset. We focus our attention on
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COMPLETE FAMILIES OF INVARIANT DISTRIBUTIONS

Statistics & Risk Modeling, 1999
Given a family \(\mathcal{P}\) of distributions on \((\mathcal{X},\mathfrak{B}),\) a group \(G\) of measurable mappings on \((\mathcal{X},\mathfrak{B})\) and \(\mathfrak{B} (G)\) being the \(\sigma\)-algebra of invariant sets, the author gives necessary and sufficient conditions for the \(r\)-completeness of the restricted model \(\mathcal{P}\left ...
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Symmetries Of Completely Integrable Distributions

1998
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Dubrov, B. M., Komrakov, B. P.
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