Jaye, Benjamin

1. Reflectionless measures for Calderón-Zygmund Operators I: Basic Theory
   2014/09/30 by Jaye, Benjamin, Nazarov, Fedor · 1 citation
   #Analysis of PDEs (math.AP) #Classical Analysis and ODEs (math.CA) #FOS: Mathematics
2. The Riesz transform of codimension smaller than one and the Wolff energy
   2016/02/08 by Jaye, Benjamin, Nazarov, Fedor, Reguera, Maria Carmen +1 · 1 citation
   #Analysis of PDEs (math.AP) #Classical Analysis and ODEs (math.CA) #FOS: Mathematics
3. On the boundedness of non-integer dimension Calderón-Zygmund Operators with antisymmetric kernels
   2016/04/07 by Benjamin Jaye, Jaye, Benjamin, Fëdor Nazarov +1 · 1 citation
   Mathematics · #Advanced Harmonic Analysis Research #Classical Analysis and ODEs (math.CA) #FOS: Mathematics #Geometric Analysis and Curvature Flows #Holomorphic and Operator Theory
4. The measures with an associated square function operator bounded in L²
   2016/12/14 by Jaye, Benjamin, Nazarov, Fedor, Tolsa, Xavier · 1 citation
   #Classical Analysis and ODEs (math.CA) #FOS: Mathematics #Functional Analysis (math.FA) #Metric Geometry (math.MG)
5. A sufficient condition for mobile sampling in terms of surface density
   2021/03/10 by Benjamin Jaye, Jaye, Benjamin, Mishko Mitkovski +1 · 1 citation
   Computer Science · Mathematics · #Bayesian Methods and Mixture Models #Classical Analysis and ODEs (math.CA) #FOS: Mathematics #Mathematical Dynamics and Fractals #Point processes and geometric inequalities
6. A sharp sufficient condition for mobile sampling in terms of surface density
   2023/08/25 by Jaye, Benjamin, Mitkovski, Mishko, Vempati, Manasa N. · 1 citation
   #Classical Analysis and ODEs (math.CA) #FOS: Mathematics
7. Uncertainty Principles Associated to Sets Satisfying the Geometric Control Condition
   2019/12/11 by Walton Green, Benjamin Jaye, Green, Walton +3 · 1 citation
   Engineering · Mathematics · #35L05 #42B10 #93B07 #Advanced Mathematical Physics Problems #Analysis of PDEs (math.AP) #Classical Analysis and ODEs (math.CA) #FOS: Mathematics #Stability and Controllability of Differential Equations