Proof of the gradient conjecture of R. Thom.

Kurdyka, Krzysztof; Mostowski, Tadeusz; Parusiński, Adam

Displaying similar documents to “Proof of the gradient conjecture of R. Thom.”

A continuation method for motion-planning problems

Yacine Chitour (2006)

ESAIM: Control, Optimisation and Calculus of Variations

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We apply the well-known homotopy continuation method to address the motion planning problem (MPP) for smooth driftless control-affine systems. The homotopy continuation method is a Newton-type procedure to effectively determine functions only defined implicitly. That approach requires first to characterize the singularities of a surjective map and next to prove global existence for the solution of an ordinary differential equation, the Wazewski equation. In the context of the MPP, the...

A note on the lonely runner conjecture.

Pandey, Ram Krishna (2009)

Journal of Integer Sequences [electronic only]

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On the complex structure of positive solutions to Matukuma-type equations

Patricio Felmer, Alexander Quaas, Moxun Tang (2009)

Annales de l'I.H.P. Analyse non linéaire

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On a conjecture of Král concerning the subharmonic extension of continuously differentiable functions

Stephen J. Gardiner, Tomas Sjödin (2020)

Mathematica Bohemica

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This note verifies a conjecture of Král, that a continuously differentiable function, which is subharmonic outside its critical set, is subharmonic everywhere.