Armen Vagharshakyan

most citedWeak and Strong type

A_{p}

Estimates for Calderón-Zygmund Operators

1 citations · 2 across the 3 of their papers we have counts for

collaborators

3 papers

math.CA2012★ 1 cited

A simple proof of the sharp weighted estimate for Calderon-Zygmund operators on homogeneous spaces

Theresa C. Anderson, Armen Vagharshakyan

Here we show that Lerner's method of local mean oscillation gives a simple proof of the $A_{2}$ conjecture for spaces of homogeneous type: that is, the linear dependence on the $A_{2}$ …

math.SP2012

A Remark on Coefficients of Jacobi Matrices Arising from a Schrodinger Operator

Armen Vagharshakyan

A discrete analogue of a Schrodinger type operator proposed by J. Bellissard has a singular continuous spectrum. In this remark we answer the conjecture formulated by D. Bessis, M.…

math.CA2010★ 1 cited

Weak and Strong type $A_{p}$ Estimates for Calderón-Zygmund Operators

Tuomas P. Hytönen, Michael T. Lacey, Maria Carmen Reguera +3

For a Calderon-Zygmund operator T on d-dimensional space, that has a sufficiently smooth kernel, we prove that for any 1< p \le 2, and weight w in A_p, that the maximal truncations…

A simple proof of the sharp weighted estimate for Calderon-Zygmund operators on homogeneous spaces

A Remark on Coefficients of Jacobi Matrices Arising from a Schrodinger Operator

Weak and Strong type Ap​ Estimates for Calderón-Zygmund Operators

Weak and Strong type $A_{p}$ Estimates for Calderón-Zygmund Operators