Abstract
Let \(\) be commuting, jointly-elliptic, \(\)-pseudodifferential operators on a compact manifold, X, of dimension n≥d. Suppose γ is the ω-limit set of the bicharacteristic flow of the classical Hamiltonian, p 1, restricted to the variety, \(\). We discuss the corresponding concentration of mass as \(\) for a subsequence of joint eigenfunctions of the P j 's with eigenvalues sufficiently close to \(\).
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