Hilbert–Smith conjecture
In mathematics, the Hilbert–Smith conjecture is concerned with the transformation groups of manifolds; and in particular with the limitations on topological groups G that can act effectively (faithfully) on a (topological) manifold M. Restricting to G which are locally compact and have a continuous, faithful group action on M, it states that G must be a Lie group. In 2013, John Pardon proved the three-dimensional case of the Hilbert–Smith conjecture.
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Hilbert–Smith conjecture
In mathematics, the Hilbert–Smith conjecture is concerned with the transformation groups of manifolds; and in particular with the limitations on topological groups G that can act effectively (faithfully) on a (topological) manifold M. Restricting to G which are locally compact and have a continuous, faithful group action on M, it states that G must be a Lie group. In 2013, John Pardon proved the three-dimensional case of the Hilbert–Smith conjecture.
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In mathematics, the Hilbert–Sm ...... the Hilbert–Smith conjecture.
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數學上的希爾伯特－史密斯猜想，是關於流形的變換群，特別是忠實 ...... 年，John Pardon證明了這猜想對三維流形的情形成立。
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743,070,330
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In mathematics, the Hilbert–Sm ...... the Hilbert–Smith conjecture.
@en
數學上的希爾伯特－史密斯猜想，是關於流形的變換群，特別是忠實 ...... 年，John Pardon證明了這猜想對三維流形的情形成立。
@zh
label
Hilbert–Smith conjecture
@en
希爾伯特－史密斯猜想
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