ESTIMATES OF THE BESOV NORMS ON FRACTAL LATERAL BOUNDARY BY VOLUME INTEGRALS

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概要

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• Consider a bounded domain D with fractal boundary in R^d such that ∂D is a β-set (d-1≦β<d). Under an additional condition we estimate the L^p-norm and the Besov norms with respect to the parabolic metric on the lateral boundary of the cylinder D×(0, T) by the L^p-norm and the Besov norms defined by the volume integrals, respectively.

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著者

• Watanabe Hisako

  Graduate School Of Humanities And Sciences Ochanomizu University

関連論文

• ESTIMATES OF THE BESOV NORMS ON FRACTAL LATERAL BOUNDARY BY VOLUME INTEGRALS
• Parabolic extension of lateral functions in a cylindrical domain
• CORRECTION TO "ESTIMATES OF THE BESOV NORMS ON FRACTAL BOUNDARY BY VOLUME INTEGRALS"
• ESTIMATES OF THE BESOV NORMS ON FRACTAL BOUNDARY BY VOLUME INTEGRALS
• BOUNDARY BEHAVIOR OF DOUBLE LAYER POTENTIALS IN A DOMAIN WITH FRACTAL BOUNDARY
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