We develop a new general method to prove various non-doubling local Tb theorems. The method combines the non-homogeneous good lambda method of Tolsa, the big pieces Tb theorem of Nazarov-Treil-Volberg and a new change of measure argument based on stopping time techniques. We also improve known results and discuss some further applications.Peer reviewe
Abstract. We provide an alternative proof of a (local) T1 theorem for dual exponents in the non-homo...
The most important results of standard Calderón-Zygmund Theory have recently been extended to very g...
The most important results of standard Calderón-Zygmund Theory have recently been extended to very g...
We develop a new general method to prove various non-doubling local Tb theorems. The method combines...
We prove a local Tbtheorem under close to minimal (up to certain 'buffering') integrability assumpti...
A local Tb theorem is an L-2 boundedness criterion by which the question of the global behavior of a...
In the context of local Tb theorems with L-p testing conditions we prove an enhanced Cotlar's inequa...
Abstract. A Tb theorem is a boundedness criterion for singular integrals, which allows the L2 bounde...
We aim to showcase the wide applicability and power of the big pieces and suppression methods in the...
In this Master's thesis we study global and local Tb theorems for square functions with L^2 testing ...
We continue the study of local Tb theorems for square functions defined in the upper half-space (R-+...
One of the widely studied topics in singular integral operators is T1 theorem. More precisely, it as...
In this thesis, we study local Tb theorems for singular integral operators in the setting of spaces ...
This paper gives a Banach space-valued extension of the Tb theorem of Nazarov et al. [20] concerning...
Abstract. We give a proof of a so-called “local Tb ” Theorem for singular integrals whose kernels sa...
Abstract. We provide an alternative proof of a (local) T1 theorem for dual exponents in the non-homo...
The most important results of standard Calderón-Zygmund Theory have recently been extended to very g...
The most important results of standard Calderón-Zygmund Theory have recently been extended to very g...
We develop a new general method to prove various non-doubling local Tb theorems. The method combines...
We prove a local Tbtheorem under close to minimal (up to certain 'buffering') integrability assumpti...
A local Tb theorem is an L-2 boundedness criterion by which the question of the global behavior of a...
In the context of local Tb theorems with L-p testing conditions we prove an enhanced Cotlar's inequa...
Abstract. A Tb theorem is a boundedness criterion for singular integrals, which allows the L2 bounde...
We aim to showcase the wide applicability and power of the big pieces and suppression methods in the...
In this Master's thesis we study global and local Tb theorems for square functions with L^2 testing ...
We continue the study of local Tb theorems for square functions defined in the upper half-space (R-+...
One of the widely studied topics in singular integral operators is T1 theorem. More precisely, it as...
In this thesis, we study local Tb theorems for singular integral operators in the setting of spaces ...
This paper gives a Banach space-valued extension of the Tb theorem of Nazarov et al. [20] concerning...
Abstract. We give a proof of a so-called “local Tb ” Theorem for singular integrals whose kernels sa...
Abstract. We provide an alternative proof of a (local) T1 theorem for dual exponents in the non-homo...
The most important results of standard Calderón-Zygmund Theory have recently been extended to very g...
The most important results of standard Calderón-Zygmund Theory have recently been extended to very g...
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