Results 281 to 290 of about 412,760 (333)

Compressive sensing for Gauss-Gauss detection

2011 IEEE International Conference on Systems, Man, and Cybernetics, 2011
The recently introduced theory of compressed sensing (CS) enables the reconstruction of sparse signals from a small set of linear measurements. If properly chosen, the number of measurements can be much smaller than the number of Nyquist rate samples. However, despite the intense focus on the reconstruction of signals, many signal processing problems ...
James Derek Tucker, Nick Harold Klausner
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Introduction to Gauss

ACM SIGSAM Bulletin, 1994
The Gauss package offers Maple users a new approach to programming based on the idea of parameterized types (domains) which is central to the AXIOM system. This approach to programming is now regarded by many as the right way to go in computer algebra systems design. In this article, we describe how Gauss is designed and show examples of usage.
Dominik Gruntz, Michael B. Monagan
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Invariant Gauss-Gauss detection

IEEE Transactions on Information Theory, 1973
The detection of information-bearing Gaussian processes immersed in additive white Gaussian noise (WGN) is an important problem that arises in many signal processing applications. When the level of the WGN is unknown, classical approaches to the problem fail.
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Gauss’s counterexample

The Mathematical Gazette, 1992
In an article by Nick MacKinnon in the December 1990 Gazette on Sophie Germain, some interesting mathematical questions were left unanswered, and I was inspired to have a go at following them up.
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Gauss Algebras

Acta Applicandae Mathematica, 2004
In this paper one finds a new attempt to transfer the notion of triangular decomposition from the semi-simple Lie algebras to associative algebras. For an associative unital algebra, \(A\), the author defines a \textit{Gauss triple}, \((N_-,H,N_+)\), as a triple of unital subalgebras of \(A\) satisfying the following three conditions: (1) \(H ...
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Symmetric Gauss–Lobatto and Modified Anti-Gauss Rules

BIT Numerical Mathematics, 2003
Let \(\mu (t)\) be a nondecreasing function in the finite interval \([-a,a]\) and consider the integral \[ {\mathcal T}f =\int _{-a}^a f(t) \,d\mu (t), \] and the approximations given by the \(m\)-point Gauss quadrature rule \[ \mathcal G _mf =\sum _{j=1}^m f(t_j)w_j^2, \] and by the \(m+1\)-point Gauss-Lobatto quadrature rule \[ \widehat {\mathcal G ...
Daniela Calvetti, Lothar Reichel
exaly   +2 more sources

Laguerre–Gauss and Bessel–Gauss beams in uniaxial crystals

Journal of the Optical Society of America A, 2002
A simple correspondence between the paraxial propagation formulas along the optical axis of a uniaxial crystal and inside an isotropic medium is found in the case of beams with linearly polarized circularly symmetric boundary distributions. The electric fields of the ordinary and the extraordinary beams are related to the corresponding expressions in a
CINCOTTI, GABRIELLA   +2 more
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Generalized Gauss?Radau and Gauss?Lobatto Formulae

BIT Numerical Mathematics, 2004
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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