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#convexset search results

Algorithms_MDPI's profile picture. An #OpenAccess journal on #algorithms and applications | published by @MDPIOpenAccess | indexed in #ESCI, #Ei | Editor-in-Chief: Prof. Dr. Frank Werner
Algorithms MDPI
 @Algorithms_MDPI
May 16

📢 📢 Welcome to read one of the Editor's Choice Articles in 2024: "Closest Farthest Widest" ✏✏Authors: Kenneth Lange 🔗🔗Link: mdpi.com/1999-4893/17/3… #convexset #diameter #farthestpoint #FrankWolfe #homotopy #projectedgradientascent

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veraroshchina's profile picture. I am back on twitter (sorry, X).
Vera Roshchina
 @veraroshchina
May 25, 2024

Minkowski sum of a line segment and a ball. This construction was used in an earlier paper to show that every finite sets of nonnegative integers is realisable as facial dimension signature of some closed convex set arxiv.org/abs/1610.02737 #minkowskisum #convexset #convexgeometry

veraroshchina's tweet image. Minkowski sum of a line segment and a ball. This construction was used in an earlier paper to show that every finite sets of nonnegative integers is realisable as facial dimension signature of some closed convex set arxiv.org/abs/1610.02737 #minkowskisum #convexset #convexgeometry
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hegelhegelhegel's profile picture. .
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 @hegelhegelhegel
Dec 17, 2011

@PVDDR @TheZvi FYI, there are Bayesians on PV's side #modestprobabilism #convexset

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Algorithms_MDPI's profile picture. An #OpenAccess journal on #algorithms and applications | published by @MDPIOpenAccess | indexed in #ESCI, #Ei | Editor-in-Chief: Prof. Dr. Frank Werner
Algorithms MDPI
 @Algorithms_MDPI
May 16

📢 📢 Welcome to read one of the Editor's Choice Articles in 2024: "Closest Farthest Widest" ✏✏Authors: Kenneth Lange 🔗🔗Link: mdpi.com/1999-4893/17/3… #convexset #diameter #farthestpoint #FrankWolfe #homotopy #projectedgradientascent

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veraroshchina's profile picture. I am back on twitter (sorry, X).
Vera Roshchina
 @veraroshchina
May 25, 2024

Minkowski sum of a line segment and a ball. This construction was used in an earlier paper to show that every finite sets of nonnegative integers is realisable as facial dimension signature of some closed convex set arxiv.org/abs/1610.02737 #minkowskisum #convexset #convexgeometry

veraroshchina's tweet image. Minkowski sum of a line segment and a ball. This construction was used in an earlier paper to show that every finite sets of nonnegative integers is realisable as facial dimension signature of some closed convex set arxiv.org/abs/1610.02737 #minkowskisum #convexset #convexgeometry
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hegelhegelhegel's profile picture. .
.
 @hegelhegelhegel
Dec 17, 2011

@PVDDR @TheZvi FYI, there are Bayesians on PV's side #modestprobabilism #convexset

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veraroshchina's profile picture. I am back on twitter (sorry, X).
Vera Roshchina
 @veraroshchina
May 25, 2024

Minkowski sum of a line segment and a ball. This construction was used in an earlier paper to show that every finite sets of nonnegative integers is realisable as facial dimension signature of some closed convex set arxiv.org/abs/1610.02737 #minkowskisum #convexset #convexgeometry

veraroshchina's tweet image. Minkowski sum of a line segment and a ball. This construction was used in an earlier paper to show that every finite sets of nonnegative integers is realisable as facial dimension signature of some closed convex set arxiv.org/abs/1610.02737 #minkowskisum #convexset #convexgeometry
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