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Polyhedral End Games for Polynomial Continuation
, 1998 Bernshtein's theorem provides a generically exact upper bound on the number of isolated solutions a sparse polynomial system can have in (C ) n , with C = C n f0g.
Jan Verschelde, Birkett Huber
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The Hadwiger theorem on convex functions, III: Steiner formulas and mixed Monge-Ampère measures. [PDF]
Calc Var Partial Differ Equ, 2022 Colesanti A, Ludwig M, Mussnig F.
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Translative and Kinematic Integral Formulae Concerning the Convex Hull Operation
. For convex bodies K;K 0 and a translation ø in n-dimensional Euclidean space, let K øK 0 be the convex hull of the union of K and øK 0 . Let F be a geometric functional on the space of all convex bodies.
Stefan Glasauer
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Some inequalities for ( p , q ) -mixed volume. [PDF]
J Inequal Appl, 2018 Chen B, Wang W.
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A class of prescribed Weingarten curvature equations in Euclidean space
Communications in Partial Differential Equations, 2021Qiang Tu
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Some inequalities for the (p, q)-mixed affine surface areas
Quaestiones Mathematicae, 2021Weidong Wang
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The dual Minkowski problem for unbounded closed convex sets
Mathematische Annalen, 2023Deping Ye, Baocheng Zhu
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A new ellipsoid associated with convex bodies
Duke Mathematical Journal, 2000Erwin Lutwak +2 more
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