Inequalities with exponential weights
β Scribed by H.S. Jung; R. Sakai
- Publisher
- Elsevier Science
- Year
- 2008
- Tongue
- English
- Weight
- 205 KB
- Volume
- 212
- Category
- Article
- ISSN
- 0377-0427
No coin nor oath required. For personal study only.
β¦ Synopsis
Let R = (-β, β) and let Q β C 2 : R β R + = [0, β) be an even function. Then in this paper we consider the infinite-finite range inequality, an estimate for the Christoffel function, and the Markov-Bernstein inequality with the exponential weights w (x)= |x| e -Q(x) , x β R.
π SIMILAR VOLUMES
This paper is a continuation of [a]. We study weighted function speces of type B;,(u) and F;,(U) on the Euclidean space Pi", where u is a weight function of at most exponential growth. In particular, u(z) = exp(i1zl) is an admissible weight. We deal with atomic decompoeitions of these spaces. Furthe
In this paper we define weighted function spaces of type B;g(u) and F;g(u) on the Euclidean space Rn, where u is a weight function of at most exponential growth. In particular, u(z) = exp(flz1) is an admissible weight. We prove some basic properties of these spaces, such as completeness and density