Results 231 to 240 of about 2,378 (266)
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On Hyperbolic Summation and Hyperbolic Moduli of Smoothness
Constructive Approximation, 1996For the functions of one variable, the relation between smoothness of a function and the order of the best approximation by trigonometric polynomials or spline functions with given knots is well understood. The situation is different in the multidimensional case of tensor products, as we have several possible orders. This paper deals with the method of
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Bulletin of Mathematical Biology, 2009
Several hyperbolically saturating empirical models, such as the Michaelis-Menten rate equation, Monod's relative population growth rate, competitive inhibition, and Langmuir's adsorption, are rederived from a simple queuing relation. The resulting derivations reveal and potentially explain the underlying structure and meaning of such empirical models ...
J H, Jackson, C R, MacCluer
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Several hyperbolically saturating empirical models, such as the Michaelis-Menten rate equation, Monod's relative population growth rate, competitive inhibition, and Langmuir's adsorption, are rederived from a simple queuing relation. The resulting derivations reveal and potentially explain the underlying structure and meaning of such empirical models ...
J H, Jackson, C R, MacCluer
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2001
We give a new description of the so-called hyperbolic codes from which the minimum distance and the generator matrix are easily determined. We also give a method for the determination of the dimension of the codes and finally some results on the weight hierarchy are presented.
Olav Geil, Tom Høholdt
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We give a new description of the so-called hyperbolic codes from which the minimum distance and the generator matrix are easily determined. We also give a method for the determination of the dimension of the codes and finally some results on the weight hierarchy are presented.
Olav Geil, Tom Høholdt
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Advances in Applied Clifford Algebras, 1998
The goal of the paper is to present a hyperbolic calculus which bases on so-called hyperbolic numbers and is related to Lorentz transformations and dilatations in the two-dimensional Minkowski space-time. The set of hyperbolic numbers is defined by \(P=\{t+hx:t,x\in\mathbb{R}\}\), \(h^2=1\).
Motter, A. E., Rosa, M. A. F.
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The goal of the paper is to present a hyperbolic calculus which bases on so-called hyperbolic numbers and is related to Lorentz transformations and dilatations in the two-dimensional Minkowski space-time. The set of hyperbolic numbers is defined by \(P=\{t+hx:t,x\in\mathbb{R}\}\), \(h^2=1\).
Motter, A. E., Rosa, M. A. F.
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Journal of Statistical Physics, 2000
The main goal of this paper is to present some classes of chaotic high-dimensional billiards with all three types (focusing, dispersing and flat) components of the boundary. Moreover the author formulates the general approach to the construction of hyperbolic billiards in dimensions \(d\geq 3\) and to extend the notion of absolutely focusing mirrors to
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The main goal of this paper is to present some classes of chaotic high-dimensional billiards with all three types (focusing, dispersing and flat) components of the boundary. Moreover the author formulates the general approach to the construction of hyperbolic billiards in dimensions \(d\geq 3\) and to extend the notion of absolutely focusing mirrors to
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1990
Click on the DOI link to access the article (may not be free). ; In this chapter, we are interested in finding coefficients of the second-order hyperbolic operator.
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Click on the DOI link to access the article (may not be free). ; In this chapter, we are interested in finding coefficients of the second-order hyperbolic operator.
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2012 19th IEEE International Conference on Image Processing, 2012
Glenn R. Easley +2 more
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Glenn R. Easley +2 more
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