Abstract
The separately radial Fock-Carleson type measures for derivatives of order k are introduced and characterized on the Fock space. Also, we study the separately radial Toeplitz operators generated by derivatives of k-FC type measure and give a criterion for Toeplitz operators to be separately radial. Finally, we show that the C*-algebra generated by these Toeplitz operators is isometrically isomorphic to a C*-subalgebra of the bounded sequences.
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