We find new bi-Lipschitz invariants of holomorphic functions of two variables by using the gradient canyons and by combining analytic and geometric viewpoints on the concentration of curvature
We compare several notions of weak (modulus of) gradients in metric measure spaces and prove their e...
We consider a special case of the outer bi-Lipschitz classification of real semialgebraic (or, more ...
This thesis studies curvature flows of planar curves with Neumann boundary condition and flows of cl...
This essay builds on the idea of grouping the polar curves of 2-variable function germs into polar c...
The study about bi-Lipschitz equisingularity has been a very important subject in Singularity Theory...
We study invariance of multiplicity of complex analytic germs and degree of complex affine sets unde...
Abstract. On the basis of the second gradient operator defined on curved surfaces, the second catego...
We consider a special case of the outer bi-Lipschitz classification of real semialgebraic (or, more ...
In the present paper, we associate the techniques of the Lewy-Pinchuk reflection principle with the ...
Differential-geometric techniques are used to study the foliations that arise naturally from certain...
We study different notions of Riemannian curvatures: The $p$-curvatures interpolate between the scal...
50 pages, 36 figuresInternational audienceThe aim of this paper to introduce the reader to a recent ...
We show that the isoperimetric profile h_{g(t)}(\xi) of a compact Riemannian manifold (M,g) is joint...
In this article the author proves local Lipschitz properties of two selections for the space of conv...
In this thesis we show that all of the Eschenburg spaces of positive curvature have their pinching b...
We compare several notions of weak (modulus of) gradients in metric measure spaces and prove their e...
We consider a special case of the outer bi-Lipschitz classification of real semialgebraic (or, more ...
This thesis studies curvature flows of planar curves with Neumann boundary condition and flows of cl...
This essay builds on the idea of grouping the polar curves of 2-variable function germs into polar c...
The study about bi-Lipschitz equisingularity has been a very important subject in Singularity Theory...
We study invariance of multiplicity of complex analytic germs and degree of complex affine sets unde...
Abstract. On the basis of the second gradient operator defined on curved surfaces, the second catego...
We consider a special case of the outer bi-Lipschitz classification of real semialgebraic (or, more ...
In the present paper, we associate the techniques of the Lewy-Pinchuk reflection principle with the ...
Differential-geometric techniques are used to study the foliations that arise naturally from certain...
We study different notions of Riemannian curvatures: The $p$-curvatures interpolate between the scal...
50 pages, 36 figuresInternational audienceThe aim of this paper to introduce the reader to a recent ...
We show that the isoperimetric profile h_{g(t)}(\xi) of a compact Riemannian manifold (M,g) is joint...
In this article the author proves local Lipschitz properties of two selections for the space of conv...
In this thesis we show that all of the Eschenburg spaces of positive curvature have their pinching b...
We compare several notions of weak (modulus of) gradients in metric measure spaces and prove their e...
We consider a special case of the outer bi-Lipschitz classification of real semialgebraic (or, more ...
This thesis studies curvature flows of planar curves with Neumann boundary condition and flows of cl...
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