Endre Makai

most citedRemarks on planar Blaschke-Santaló inequality

3 citations · 5 across the 4 of their papers we have counts for

collaborators

4 papers

math.MG2016★ 2 cited

Density estimates for $k$ -impassable lattices of balls and general convex bodies in $R^{n}$

E. Makai, H. Martini

G. Fejes Tóth posed the following problem: Determine the infimum of the densities of the lattices of closed balls in $\bR^n$ such that each affine $k$ -subspace $(0 \leq k \leq n - 1)$ …

math.CA2014

On a theorem of D. Ryabogin and V. Yaskin about detecting symmetry

E. Makai, H. Martini, T. Ódor

We give a simple deduction of a recent theorem of D. Ryabogin and V. Yaskin, about detecting symmetry of star bodies in $R^{n}$ with $C^{1}$ radial functions --- via their coni…

math.MG2014★ 3 cited

Remarks on planar Blaschke-Santaló inequality

K. J. Böröczky, E. Makai

We prove the Blaschke-Santaló inequality restricted to $n$ -gons: the extremal polygons are the affine regular $n$ -gons. If either the John or the Löwner ellipse of a planar $o$ -sym…

math.CT2014

Epireflective subcategories of Top, $T_{2}$ Unif, Unif, closed under epimorphic images, or being algebraic

E. Makai

The epireflective subcategories of $Top$ , that are closed under epimorphic (or bimorphic) images, are ${X ∣ ∣ X ∣ \leq 1}$ , ${X ∣ X$ is indiscrete $}$ and ${\bold…

Density estimates for k-impassable lattices of balls and general convex bodies in Rn

On a theorem of D. Ryabogin and V. Yaskin about detecting symmetry

Remarks on planar Blaschke-Santaló inequality

Epireflective subcategories of Top, T2​Unif, Unif, closed under epimorphic images, or being algebraic

Density estimates for $k$ -impassable lattices of balls and general convex bodies in $R^{n}$

Epireflective subcategories of Top, $T_{2}$ Unif, Unif, closed under epimorphic images, or being algebraic