The number of exponentially small singular values of the weighted ∂-bar operator obeys a Weyl-type asymptotic law whose coefficient is computed from the solution of a double obstacle problem.
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Weyl laws for exponentially small singular values of the $\overline{\partial}$ operator
The number of exponentially small singular values of the weighted ∂-bar operator obeys a Weyl-type asymptotic law whose coefficient is computed from the solution of a double obstacle problem.