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- W2487484292 abstract "One kind of unique continuation property for a wave equation is disussed. The authors show that, if one classical solution of the wave equation vanishes in an open set on a hyperplane, then it must vanish in a larger set on this hyperpinne. The result can be viewed as a localized version of Robbiano''s result, The approach involves the localized Fourler-Gauss transforamation and unique continuation on a llne in the Laplace equation." @default.
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- W2487484292 date "1999-01-01" @default.
- W2487484292 modified "2023-09-23" @default.
- W2487484292 title "UNIQUE CONTINUATION ON A HYPERPLANE FOR WAVE EQUATION" @default.
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