Compactness of the solution operator to d-bar in weighted L2 - spaces
Friedrich Haslinger, Bernard Helffer
Abstract
In this paper we discuss compactness of the canonical solution operator to d-bar on weigthed L2- spaces on Cn. For this purpose we apply ideas which were used for the Witten Laplacian in the real case and various methods of spectral theory of these operators. We also point out connections to the theory of Dirac and Pauli operators.
Create a lesson
Related papers
A Note on the Converse Sendov Problem
Dragomir Grozev, Nikolai Nikolov
Transcendental Morse inequality on Kähler manifolds
Valentino Tosatti
Revisiting Fischer decompositions by inframonogenic functions
Daniel Alfonso Santiesteban, Ricardo Abreu Blaya, Juan Bory Reyes et al.
Uniformizing non-proper Gromov Hyperbolic Spaces
Shu-Jing Gao, Chang-Yu Guo, Miao He
Degree-Three Rational Sphere Maps: Sharp Denominator Region and Gram Normal Forms
Eden Danielsen-Jensen, Dusty Grundmeier, Abdullah Al Helal et al.
Class VII surfaces with b2=3 and two foliations are Kato
Nikon Kurnosov, Calum Spicer