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Norm Euclidean Quaternionic Orders
Abstract.We determine the norm Euclidean orders in a positive definite quaternion algebra ...
Robert W. Fitzgerald
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Norm-Euclidean Cyclic Fields of Prime Degree [PDF]
Let K be a cyclic number field of prime degree ℓ. Heilbronn showed that for a given ℓ there are only finitely many such fields that are norm-Euclidean. In the case of ℓ = 2 all such norm-Euclidean fields have been identified, but for ℓ ≠ 2, little else is known. We give the first upper bounds on the discriminants of such fields when ℓ > 2.
Kevin McGown
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On Euclidean Norm Approximations [PDF]
9 pages, 1 figure, Pattern ...
Fatih Çeliker, Emre Çelebi
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On a Minimal Complex Norm That Extends the Real Euclidean Norm
The authors construct a complex norm \(N^*\) that extends the real euclidean norm and prove that it is the smallest complex norm in the following sense: If N is any complex norm in \({\mathbb{C}}^ n\) which coincides with the real euclidean norm \(| \cdot |\) in \({\mathbb{R}}^ n\) and N(z)\(\leq | z|\) for \(z\in {\mathbb{C}}^ n\), then \(N^*(z)\leq N(
Peter Pflug
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A Low Complexity Euclidean Norm Approximation
IEEE Transactions on Signal Processing, 2008The need for real-time computation of the Euclidean norm of a vector arises frequently in many signal processing applications such as vector median filtering, vector quantization and multiple-input multiple-output wireless communication systems. In this correspondence, we examine the properties of a linear combination of the 1-norm and the infinity ...
Changkyu Seol, Kyungwhoon Cheun
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A Quasi-Euclidean Norm to Speed Up Vector Median Filtering
For reducing impulsive noise without degrading image contours, median filtering is a powerful tool. In multiband images, as for example color images or vector fields obtained by optic flow computation, a vector median filter can be used.
F Bartolini, M Barni, V Cappellini
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Euclidean Norm Minimization of the SOR Operators
SIAM Journal on Matrix Analysis and Applications, 1998Because the spectral radius is only an asymptotic measure of therate of convergence of a linear iterative method, Golub and dePillis [ Toward an effective two-parameter method, in Iterative Methods for Large Linear Systems, Academic Press, New York, 1990] have raised in a recent paper the question of determining, for each $k\geq 1$, a relaxation ...
Apostolos Hadjidimos, Michael Neumann
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2020
In this chapter we discuss some basic geometric and topological properties of normed and Euclidean spaces, which are the most important types of spaces of functional analysis.
Vladimir I. Bogachev, Oleg G. Smolyanov
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In this chapter we discuss some basic geometric and topological properties of normed and Euclidean spaces, which are the most important types of spaces of functional analysis.
Vladimir I. Bogachev, Oleg G. Smolyanov
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PAMM, 2013
AbstractWe recall Euclidean norm balancing of linear time‐invariant control systems and extend it to other classes of systems. (© 2013 Wiley‐VCH Verlag GmbH & Co. KGaA, Weinheim)
Tobias Damm, Luc N. Muhirwa
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AbstractWe recall Euclidean norm balancing of linear time‐invariant control systems and extend it to other classes of systems. (© 2013 Wiley‐VCH Verlag GmbH & Co. KGaA, Weinheim)
Tobias Damm, Luc N. Muhirwa
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Euclidean-Norm Error Bounds for SYMMLQ and CG
SIAM Journal on Matrix Analysis and Applications, 2019For positive definite and semidefinite consistent $Ax_\star=b$, we use the Gauss--Radau approach of Golub and Meurant (1997) to obtain an upper bound on the error $\|x_\star-x_k^L\|_2$ for SYMMLQ iterates, assuming exact arithmetic. Such a bound, computable in constant time per iteration, was not previously available.
Ron Estrin +2 more
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