On Rakhmanov's theorem for Jacobi matrices

By Sergey A. Denisov. 2003

74 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Applied Mathematics, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/c7efae8e889ee9ed22f9d825b850ea860183b4a0

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Algebra and Number Theory

1. Barry Simon

In Applied Mathematics

1. Barry Simon
2. David Damanik
3. Doron S. Lubinsky
4. N. H. Bingham
5. Alexander Pushnitski
6. David Damanik
7. Vilmos Totik
8. Rowan Killip

In Mathematical Physics

1. Barry Simon
2. Doron S. Lubinsky
3. David Damanik
4. David Damanik
5. Alexander Pushnitski
6. Vilmos Totik

Citations in the corpus

• Nikishin Systems Are Perfect (2010, unknown): “Denisov (see [14]) in his extension of E.”
• OPUC on one foot (2005, methodology): “7) Recently, these mappings have been used by Denisov [19] and Damanik-Killip [17, 86] as a powerful tool in the study of discrete Schrödinger operators and of OPRL.”
• Orthogonal polynomials on the unit circle: New results (2004, unknown): “Thus, Theorem 4.10 is essentially a synthesis of the Bello-López [6] and Denisov [25] results.”
• Orthogonal polynomials (2005, unknown): “For every n select a set An = {x0,n, . . . , x2n,n} of 2n+1 interpolation points from C\ I where I is the smallest interval that contains the support of µ.”