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- W4300486596 abstract "It is proved that if a smooth function $u(x)$, $xin mathbb{R}^3$, such that $inf_{sin S}|u_N(s)|>0$, where $u_N$ is the normal derivative of $u$ on $S$, has a closed smooth surface $S$ of zeros, then the function $u(x)+epsilon v(x)$ has also a closed smooth surface $S_epsilon$ of zeros. Here $v$ is a smooth function and $epsilon>0$ is a sufficiently small number." @default.
- W4300486596 created "2022-10-03" @default.
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- W4300486596 date "2016-11-29" @default.
- W4300486596 modified "2023-09-23" @default.
- W4300486596 title "Perturbation of zero surfaces" @default.
- W4300486596 doi "https://doi.org/10.48550/arxiv.1611.09602" @default.
- W4300486596 hasPublicationYear "2016" @default.
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