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953,086
HOMOGENIZATION AND TWOSCALE CONVERGENCE
, 1992
"... Following an idea of G. Nguetseng, the author defines a notion of "twoscale" convergence, which is aimed at a better description of sequences of oscillating functions. Bounded sequences in L2(f) are proven to be relatively compact with respect to this new type of convergence. A corrector ..."
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Cited by 441 (14 self)
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Following an idea of G. Nguetseng, the author defines a notion of "twoscale" convergence, which is aimed at a better description of sequences of oscillating functions. Bounded sequences in L2(f) are proven to be relatively compact with respect to this new type of convergence. A corrector
ON THE LOJASIEWICZ EXPONENTS OF QUASIHOMOGENEOUS FUNCTIONS
"... Résumé. Les fonctions quasihomogènes, en particulier les polynômes, possèdent des propriétés particulières au voisinage de l’origine qui permettent d’estimer les exposants dits de Lojasiewicz d’une manière tout a ̀ fait analogue a ̀ ceux des fonctions homogènes. En particulier on généra ..."
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Cited by 2 (1 self)
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on généralise un résultat antérieur pour les polynômes à deux variables concernant l’ine ́ galite ́ du gradient de Lojasiewicz optimale a ́ l’origine. Abstract. Quasihomogeneous functions, and especially polynomials, enjoy some specific properties around the origin which allow to estimate the so
On The Laws Of Homogeneous Functionals Of The Brownian Bridge.
 Studia Sci. Math. Hungar
, 1998
"... . We develop a general and elementary method, which allows in particular to compute the distributions of a large number of interesting homogeneous functionals of the standard Brownian bridge. 1. Introduction. Let (B t ; t 0) be a Brownian motion starting from 0, and f : R \Gamma! R a locally boun ..."
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Cited by 11 (5 self)
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. We develop a general and elementary method, which allows in particular to compute the distributions of a large number of interesting homogeneous functionals of the standard Brownian bridge. 1. Introduction. Let (B t ; t 0) be a Brownian motion starting from 0, and f : R \Gamma! R a locally
An almost ideal demand system.
 American Economic Review,
, 1980
"... Ever since Richard Stone (1954) first estimated a system of demand equations derived explicitly from consumer theory, there has been a continuing search for alternative specifications and functional forms. Many models have been proposed, but perhaps the most important in current use, apart from the ..."
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Cited by 608 (0 self)
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Ever since Richard Stone (1954) first estimated a system of demand equations derived explicitly from consumer theory, there has been a continuing search for alternative specifications and functional forms. Many models have been proposed, but perhaps the most important in current use, apart from
Supremal Generators Of Spaces Of Homogeneous Functions
"... In this paper we study supremal representations positively homogeneous of degree one and symmetric positively homogeneous of degree two functions defined on a reflexive Banach space Key words Supremal generator, positively homogeneous function, support to the Urysohn peak. 1 Introduction The repr ..."
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In this paper we study supremal representations positively homogeneous of degree one and symmetric positively homogeneous of degree two functions defined on a reflexive Banach space Key words Supremal generator, positively homogeneous function, support to the Urysohn peak. 1 Introduction
Synchronous data flow
, 1987
"... Data flow is a natural paradigm for describing DSP applications for concurrent implementation on parallel hardware. Data flow programs for signal processing are directed graphs where each node represents a function and each arc represents a signal path. Synchronous data flow (SDF) is a special case ..."
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Cited by 616 (45 self)
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Data flow is a natural paradigm for describing DSP applications for concurrent implementation on parallel hardware. Data flow programs for signal processing are directed graphs where each node represents a function and each arc represents a signal path. Synchronous data flow (SDF) is a special case
A tutorial on support vector machines for pattern recognition
 Data Mining and Knowledge Discovery
, 1998
"... The tutorial starts with an overview of the concepts of VC dimension and structural risk minimization. We then describe linear Support Vector Machines (SVMs) for separable and nonseparable data, working through a nontrivial example in detail. We describe a mechanical analogy, and discuss when SV ..."
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Cited by 3313 (12 self)
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large (even infinite) VC dimension by computing the VC dimension for homogeneous polynomial and Gaussian radial basis function kernels. While very high VC dimension would normally bode ill for generalization performance, and while at present there exists no theory which shows that good generalization
ON THE HOMOGENEOUS FUNCTIONS WITH TWO PARAMETERS AND ITS MONOTONICITY
, 2005
"... ABSTRACT. Suppose f(x, y) is a positive homogeneous function defined on U( � R × R+), call Hf (a, b; p, q) = f(a ..."
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Cited by 9 (8 self)
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ABSTRACT. Suppose f(x, y) is a positive homogeneous function defined on U( � R × R+), call Hf (a, b; p, q) = f(a
The Irreducible Components of Homogeneous Functions and Symmetric Tensors
, 1973
"... Explicit algebraic formulae are found which show how to decompose a homogeneous function in terms of spherical harmonics, or a symmetric tensor in terms of parts irreducible under rotations. 1. ..."
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Explicit algebraic formulae are found which show how to decompose a homogeneous function in terms of spherical harmonics, or a symmetric tensor in terms of parts irreducible under rotations. 1.
THE LOWER TAIL PROBLEM FOR HOMOGENEOUS FUNCTIONALS OF STABLE PROCESSES WITH NO NEGATIVE JUMPS
, 2007
"... The lower tail problem for homogeneous functionals of stable processes with no negative jumps ..."
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The lower tail problem for homogeneous functionals of stable processes with no negative jumps
Results 1  10
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