jordan curve वाक्य
उदाहरण वाक्य
मोबाइल
- This observation may be mathematically proved using the Jordan curve theorem.
- To see this you may use Jordan curve theorem again.
- The Jordan curve theorem implies that there is exactly one such coloring.
- Since this is true for all closed Jordan curves, ? must be exact.
- Page 7 introduces the Jordan curve theorem.
- As Algebraist mentioned, the Jordan curve theorem is the one you're looking for.
- He did research on topology, especially the theory of polyhedra and the Jordan curve theorem.
- :: Conversely suppose ? is a Jordan curve that does not separate the Riemann surface.
- If ? is a closed Jordan curve on the surface, then it separates the surface.
- Let ? be closed Jordan curve.
- This curve can be broken up as a superposition of finitely many piecewise smooth Jordan curves.
- The relationship of the residue theorem to Stokes'theorem is given by the Jordan curve theorem.
- The Jordan curve theorem is named after the mathematician Camille Jordan, who found its first proof.
- To say that Gauss did not prove the Jordan curve theorem in his winding number argument is disingenuous.
- Known as the Jordan curve theorem, it exemplifies a mathematical proposition easily stated but difficult to prove.
- For a quasi-Fuchsian group . the limit set is a Jordan curve whose complement has two components.
- If a coloring of plane consists of regions bounded by Jordan curves, then at least six colors are required.
- The prototype here is the Jordan curve theorem, which topologically concerns the complement of a circle in the Riemann sphere.
- First we choose the Jordan curves such that ? 1 lies in the " inside " of ? 2.
- An open neighbourhood of ? * " ? is diffeomorphic to an open neighbourhood of corresponding Jordan curves in a torus.
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