Carleson type measures on parabolic Bergman spaces--Dedicated to Professor Takehiko Nakazi on his sixtieth birthday

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  • Carleson type measures on parabolic Bergman spaces

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Let bpα, 0<α≤1, be the parabolic Bergman space, the Banach space of solutions of parabolic equations (∂/∂ t+(-Δ)α)u=0 on the upper half space Rn+1+ which have finite Lp norms. We study Carleson type measures on bpα and give a necessary and sufficient condition for a measure μ on Rn+1+ to be of Carleson type on bpα. As an application, we characterize bounded Toeplitz operators in the space b2α.

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