Results 221 to 230 of about 545,174 (258)
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Root signals of rank order processors

IEEE Transactions on Signal Processing, 1992
Summary: A rank order processor (ROP) is a signal processor that operates purely by making rank determinations on input values, and includes as special cases ``median filters'' and ``rank order filters''. It is shown how the methods of automata theory can be used to show the existence of root signal (i.e., fixed point) sets of input sequences, and to ...
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A heuristic algorithm for clustering rooted ordered trees

Intelligent Data Analysis, 2007
Recently, tree structures have become a popular way for storing huge amount of data. Clustering these data can facilitate different operations such as storage, retrieval, rule extraction and processing. In this paper, we propose a novel and heuristic algorithm for clustering tree structured data, called TreeCluster.
Mostafa Haghir Chehreghani   +3 more
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TESTING FOR FORBIDDEN POSETS IN ORDERED ROOTED FORESTS

International Journal of Foundations of Computer Science, 2012
We initiate the study of testing for general forbidden posets in a colored ordered rooted forest whose structure is fixed. First, we consider the case where the forbidden set consists of (ancestral) chains, and second, we consider the case in which it consists of one general ordered rooted forest. For both cases, we provide 1-sided error, non-adaptive
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Calculating the square root with arbitrary order of convergence

International Journal of Computer Mathematics, 2000
In this paper an iterative algorithm has been presented for calculating the square root of a real number with arbitrary order of convergence using formulae derived by applying binomial theorem. The primary objective is to reduce the number of division operations required.
Rezaul Alam Chowdhury, M. Kaykobad
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High-order polynomial root tracking algorithm

[Proceedings] ICASSP-92: 1992 IEEE International Conference on Acoustics, Speech, and Signal Processing, 1992
A new, efficient algorithm for tracking the roots of time-varying polynomials with complex coefficients is presented. The algorithm updates a vector of polynomial roots in response to a perturbation in polynomial coefficients. The update requires only the solution of a single set of linear equations.
David Starer, Arye Nehorai
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Root closure in algebraic orders

Archiv der Mathematik, 2002
We obtain a characterization of root closed algebraic orders by means of their conductor. It provides the root closure of an algebraic order. Actually, non-integrally closed root closed orders are exceptional. In the same way, we study \(n\)-root closedness of algebraic orders, for a given integer \(n\).
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On the Derivation of Higher Order Root-Finding Methods

2007 American Control Conference, 2007
High order root-finding algorithms are constructed based on some canonical conditions and a generalized Taylor series. The convergence order is automatically determined using these canonical conditions. The proposed approaches resulted in deriving methods of any desired order including the Newton, Halley, and Ostrowski iterations. It is also shown that,
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Local Orders, Root Numbers, and Modular Curves

American Journal of Mathematics, 1988
Let F be a local field. Let \(\pi\) be an irreducible admissible representation of \(GL(2,F)\) and \(\pi_{\chi}\) the representation of \(GL(2,F)\) which corresponds (via the Weil representation) to a character \(\chi\) of a quadratic extension of F. Assume the restriction of \(\chi^{-1}\) to \(F^*\) is equal to the central character of \(\pi\). Then \(
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The Roots of American Order

The American Political Science Review, 1977
Robert W. Hoffert, Russell Kirk
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