International audienceMotivated by Barman, we initiate a systematic study of the ‘no-dimensional’ analogues of some basic theorems in combinatorial and convex geometry, including the colorful Carathéodory's theorem, Tverberg's theorem, Helly's theorem as well as their fractional and colorful extensions.Read More: https://epubs.siam.org/doi/abs/10.1137/1.9781611975482.143?mobileUi=
International audienceWe discuss five discrete results: the lemmas of Sperner and Tucker from combin...
I will discuss the combinatorial relationship between the colorful Helly theorem and the fractional ...
AbstractIn 1976, V. Boltyanski introduced the functional md for compact, convex bodies. With the hel...
International audienceMotivated by Barman, we initiate a systematic study of the ‘no-dimensional’ an...
International audienceMotivated by Barman, we initiate a systematic study of the ‘no-dimensional’ an...
International audienceCarathéodory's, Helly's and Radon's theorems are three basic results in discre...
International audienceCarathéodory's, Helly's and Radon's theorems are three basic results in discre...
International audienceCarathéodory's, Helly's and Radon's theorems are three basic results in discre...
International audienceCarathéodory's, Helly's and Radon's theorems are three basic results in discre...
International audienceCarathéodory's, Helly's and Radon's theorems are three basic results in discre...
International audienceCarathéodory's, Helly's and Radon's theorems are three basic results in discre...
International audienceCarathéodory's, Helly's and Radon's theorems are three basic results in discre...
In this paper we present a variety of problems in the interface between combinatorics and geometry a...
International audienceWe discuss five discrete results: the lemmas of Sperner and Tucker from combin...
International audienceWe discuss five discrete results: the lemmas of Sperner and Tucker from combin...
International audienceWe discuss five discrete results: the lemmas of Sperner and Tucker from combin...
I will discuss the combinatorial relationship between the colorful Helly theorem and the fractional ...
AbstractIn 1976, V. Boltyanski introduced the functional md for compact, convex bodies. With the hel...
International audienceMotivated by Barman, we initiate a systematic study of the ‘no-dimensional’ an...
International audienceMotivated by Barman, we initiate a systematic study of the ‘no-dimensional’ an...
International audienceCarathéodory's, Helly's and Radon's theorems are three basic results in discre...
International audienceCarathéodory's, Helly's and Radon's theorems are three basic results in discre...
International audienceCarathéodory's, Helly's and Radon's theorems are three basic results in discre...
International audienceCarathéodory's, Helly's and Radon's theorems are three basic results in discre...
International audienceCarathéodory's, Helly's and Radon's theorems are three basic results in discre...
International audienceCarathéodory's, Helly's and Radon's theorems are three basic results in discre...
International audienceCarathéodory's, Helly's and Radon's theorems are three basic results in discre...
In this paper we present a variety of problems in the interface between combinatorics and geometry a...
International audienceWe discuss five discrete results: the lemmas of Sperner and Tucker from combin...
International audienceWe discuss five discrete results: the lemmas of Sperner and Tucker from combin...
International audienceWe discuss five discrete results: the lemmas of Sperner and Tucker from combin...
I will discuss the combinatorial relationship between the colorful Helly theorem and the fractional ...
AbstractIn 1976, V. Boltyanski introduced the functional md for compact, convex bodies. With the hel...