In differential geometry, the Tait–Kneser theorem states that, if a smooth plane curve has monotonic curvature, then the osculating circles of the curve...

theory mainly for Tait's conjecture on cubic graphs. He is also one of the namesakes of the Tait–Kneser theorem on osculating circles. Tait was born in Dalkeith...

equation is oscillating. He is also one of the namesakes of the Tait–Kneser theorem on osculating circles. Über einige fundamentalsätze aus der theorie...

Kneser's theorem may refer to: Kneser's theorem (combinatorics) Kneser's theorem (differential equations) Tait-Kneser theorem This disambiguation page...

disjoint and nested within each other. This result is known as the Tait-Kneser theorem. For the parabola γ ( t ) = [ t t 2 ] {\displaystyle \gamma...

curvature at its endpoints. This fact leads to an easy proof of the Tait–Kneser theorem on nesting of osculating circles. The normals of the given curve...

mice chasing one another whose solution is a logarithmic spiral Tait–Kneser theorem Albrecht Dürer (1525). Underweysung der Messung, mit dem Zirckel...

doi:10.1090/S0002-9904-1950-09407-5. Watkins, Mark E. (1969), "A Theorem on Tait Colorings with an Application to the Generalized Petersen Graphs",...

the four color theorem, whose validity as a proof was accepted for eleven years before it was refuted by Percy Heawood. Peter Guthrie Tait gave another...

proved the Kneser conjecture, thus beginning the new study of topological combinatorics. Lovász's proof used the Borsuk-Ulam theorem and this theorem retains...