
doi: 10.4171/rmi/476
Toeplitz operators on strongly pseudoconvex domains in \mathbb{C}^n , constructed from the Bergman projection and with symbol equal to a positive power of the distance to the boundary, are considered. The mapping properties of these operators on L^p , as the power of the distance varies, are established.
32T15, Bergman spaces of functions in several complex variables, Toeplitz operators, Hankel operators, Wiener-Hopf operators, 32A36, Strongly pseudoconvex domains, 47B35, Bergman kernel, strongly pseudoconvex domains, Toeplitz operators
32T15, Bergman spaces of functions in several complex variables, Toeplitz operators, Hankel operators, Wiener-Hopf operators, 32A36, Strongly pseudoconvex domains, 47B35, Bergman kernel, strongly pseudoconvex domains, Toeplitz operators
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