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Multivariable Regular Variation of Functions and Measures
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M. M. Meerschaert
Veröffentlicht/Copyright:
4. Juni 2010
Abstract
Regular variation is an asymptotic property of functions and measures. The one variable theory is well–established, and has found numerous applications in both pure and applied mathematics. In this paper we present several new results on multivariable regular variation for functions and measures.
Key words and phrases.: Regular variation; weak convergence; Lie groups; multivariate stable distributions
Received: 1996-11-14
Revised: 1998-12-07
Published Online: 2010-06-04
Published in Print: 1999-June
© Heldermann Verlag
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Artikel in diesem Heft
- Oscillation Criteria for a Class of Functional Parabolic Equations
- Singular Filters for the Radon Backprojection
- Chemical Attack in Free Boundary Domains
- On Minimax Inequality and Generalized Quasi–Variational Inequality in H-Spaces
- Covering Baire 1 Functions with Darboux Functions and the Cofinality of the Ideal of Meager Sets
- On a Type of Hyperbolic Variational–Hemivariational Inequalities
- A Coloring Result for the Plane
- Nonlinear Alternative: Application to an Integral Equation
- Multivariable Regular Variation of Functions and Measures
- Constrained Equilibrium Point of Maximal Monotone Operator Via Variational Inequality
Schlagwörter für diesen Artikel
Regular variation;
weak convergence;
Lie groups;
multivariate stable distributions
Artikel in diesem Heft
- Oscillation Criteria for a Class of Functional Parabolic Equations
- Singular Filters for the Radon Backprojection
- Chemical Attack in Free Boundary Domains
- On Minimax Inequality and Generalized Quasi–Variational Inequality in H-Spaces
- Covering Baire 1 Functions with Darboux Functions and the Cofinality of the Ideal of Meager Sets
- On a Type of Hyperbolic Variational–Hemivariational Inequalities
- A Coloring Result for the Plane
- Nonlinear Alternative: Application to an Integral Equation
- Multivariable Regular Variation of Functions and Measures
- Constrained Equilibrium Point of Maximal Monotone Operator Via Variational Inequality
