A local Bernstein inequality on real algebraic varieties
β Scribed by Charles Fefferman; Raghavan Narasimhan
- Publisher
- Springer-Verlag
- Year
- 1996
- Tongue
- French
- Weight
- 764 KB
- Volume
- 223
- Category
- Article
- ISSN
- 0025-5874
No coin nor oath required. For personal study only.
π SIMILAR VOLUMES
Assume that X is a compact connected orientable nonsingular real algebraic variety with an algebraic free S 1 -action so that the quotient Y = X=S 1 is also a real algebraic variety. If : X β Y is the quotient map then the induced map between reduced algebraic K-groups, X ) denoting the ring of ent
We prove a weighted inequality for algebraic polynomials and their derivatives in L p [&1, 1] when 0< p<1. This inequality plays the same role in the proofs of inverse theorems for algebraic polynomial approximation in L p as the classical Bernstein inequality does in the case of trigonometric polyn