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Quantitative Unique Continuation of Solutions to Higher Order Elliptic Equations with Singular Coefficients by Zhu, Jiuyi is a scholarly article available to read on EtoBox.

What is Quantitative Unique Continuation of Solutions to Higher Order Elliptic Equations with Singular Coefficients about?

We investigate the quantitative unique continuation of solutions to higher order elliptic equations with singular coefficients. Quantitative unique continuation described by the vanishing order is a quantitative form of strong unique continuation property. We characterize the vanishing order of solutions for higher order elliptic equations in terms of the norms of coefficient functions in their respective Lebesgue spaces. New versions of quantitative Carleman estimates are established.

Author

Zhu, Jiuyi

Published

2017

Language

EN