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We describe the $$(p,q)$$ ( p , q ) Fock–Carleson measures for weighted Fock–Sobolev spaces in terms of the objects $$(s,t)$$ ( s , t ) -Berezin transforms, averaging functions, and averaging sequences on the complex space $$\mathbb{C }^n$$ C n . The main results show that while these objects may have growth not faster than polynomials to induce the $$(p,q)$$ ...
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