If two minimal surfaces equal to neighborhood then they are equal
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Does anyone know if there is any result that says "if two minimal surfaces equal to neighborhood then they are equal"?
My teacher said that you think the result is true, but I do not find this result anywhere.
differential-geometry reference-request surfaces riemann-surfaces minimal-surfaces
asked Nov 18 at 11:31
Takashi
1776
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up vote
0
down vote
favorite
Does anyone know if there is any result that says "if two minimal surfaces equal to neighborhood then they are equal"?
My teacher said that you think the result is true, but I do not find this result anywhere.
differential-geometry reference-request surfaces riemann-surfaces minimal-surfaces
asked Nov 18 at 11:31
Takashi
1776
Depending on your setting, minimal surfaces might turn out to be analytic (De Giorgi-Nash theorem), so they satisfy this unique extension property
– Federico
Nov 18 at 11:48
add a comment |
up vote
0
down vote
favorite
up vote
0
down vote
favorite
Does anyone know if there is any result that says "if two minimal surfaces equal to neighborhood then they are equal"?
My teacher said that you think the result is true, but I do not find this result anywhere.
differential-geometry reference-request surfaces riemann-surfaces minimal-surfaces
asked Nov 18 at 11:31
Takashi
1776
Does anyone know if there is any result that says "if two minimal surfaces equal to neighborhood then they are equal"?
My teacher said that you think the result is true, but I do not find this result anywhere.
differential-geometry reference-request surfaces riemann-surfaces minimal-surfaces
differential-geometry reference-request surfaces riemann-surfaces minimal-surfaces
asked Nov 18 at 11:31
Takashi
1776
asked Nov 18 at 11:31
Takashi
1776
asked Nov 18 at 11:31
Takashi
1776
asked Nov 18 at 11:31
Takashi
1776
asked Nov 18 at 11:31
Takashi
1776
1776
Depending on your setting, minimal surfaces might turn out to be analytic (De Giorgi-Nash theorem), so they satisfy this unique extension property
– Federico
Nov 18 at 11:48
add a comment |
Depending on your setting, minimal surfaces might turn out to be analytic (De Giorgi-Nash theorem), so they satisfy this unique extension property
– Federico
Nov 18 at 11:48
Depending on your setting, minimal surfaces might turn out to be analytic (De Giorgi-Nash theorem), so they satisfy this unique extension property
– Federico
Nov 18 at 11:48
Depending on your setting, minimal surfaces might turn out to be analytic (De Giorgi-Nash theorem), so they satisfy this unique extension property
– Federico
Nov 18 at 11:48
add a comment |
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Depending on your setting, minimal surfaces might turn out to be analytic (De Giorgi-Nash theorem), so they satisfy this unique extension property
– Federico
Nov 18 at 11:48