Sharp Boundedness and Stability Estimates for Pseudodifferential Operators Associated with Fractional Hankel--Clifford Transforms
This paper establishes sharp operator-norm and composition bounds for pseudodifferential operators associated with the fractional Hankel–Clifford transform via a closed-form evaluation of a geometric moment integral, and applies these results to derive a stability estimate for a singular Bessel-type Cauchy problem while identifying the specific obstruction to a four-parameter extension.