Abstract
In this paper, we prove that the Hardy spaceHp(Ω), 1≤p<∞, over a strictly pseudoconvex domain in ℂn with smooth boundary is quasi-coherent. More precisely, we show that Toeplitz tuplesTφ with suitable symbols φ onHp (Ω) have property (βɛ). This proof is based on a well known exactness result for the tangential Cauchy-Riemann complex.
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