A quantitative weak unique continuation theorem is established for backward degenerate parabolic equations on annular domains with degenerate interior points by approximating with non-degenerate equations and applying Carleman estimates.
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Quantitative Weak Unique Continuation on Annular Domains for Backward Degenerate Parabolic Equations with Degenerate Interior Points
A quantitative weak unique continuation theorem is established for backward degenerate parabolic equations on annular domains with degenerate interior points by approximating with non-degenerate equations and applying Carleman estimates.