1. Introduction and statement of the Theorem. In the last decade there has been growing interest in concepts and theorems related to the equiaffine surface area of a convex body. Whereas originally the notion of an equiaffinety invariant surface area was limited to the scope of affine differential geometry developed by Blaschke and his school, recent re-search is mainly devoted to determining and investigating corresponding expression
In 2010, Werner and Ye extended the denition for mixed p-affine surface area to all real numbers p. ...
Given a convex body $K$ in $\mathbb R^n$ and a real number $p$, we study the extremal inner and out...
Given a convex body $K$ in $\mathbb R^n$ and a real number $p$, we study the extremal inner and out...
AbstractWe show that every upper semicontinuous and equi-affine invariant valuation on the space of ...
AbstractWe show that every upper semicontinuous and equi-affine invariant valuation on the space of ...
AbstractTwo families of general affine surface areas are introduced. Basic properties and affine iso...
Abstract. The purpose of this note is to bring into attention an apparently forgotten result of C. M...
AbstractAccording to the notion of Lp-affine surface area by Lutwak, in this paper, we introduce the...
In this paper, we propose a definition of a general mixed Lp affine surface area, -n ≠ p ∈ ℝ, for mu...
Presented on December 9, 2019 at 10:30 a.m. in the Bill Moore Student Success Center, Press Rooms A ...
Presented on December 11, 2019 at 9:10 a.m. in the Bill Moore Student Success Center, Press Rooms A ...
Presented on December 11, 2019 at 3:45 p.m. in the Bill Moore Student Success Center, Press Rooms A ...
Submitted by Th. M. Rassias Abstract. The main purposes of this paper are to establish some new Brun...
AbstractThe surface body is a generalization of the floating body. Its relation to p-affine surface ...
We give an overview over certain geometric bodies, the floating body and the illumination body, asso...
In 2010, Werner and Ye extended the denition for mixed p-affine surface area to all real numbers p. ...
Given a convex body $K$ in $\mathbb R^n$ and a real number $p$, we study the extremal inner and out...
Given a convex body $K$ in $\mathbb R^n$ and a real number $p$, we study the extremal inner and out...
AbstractWe show that every upper semicontinuous and equi-affine invariant valuation on the space of ...
AbstractWe show that every upper semicontinuous and equi-affine invariant valuation on the space of ...
AbstractTwo families of general affine surface areas are introduced. Basic properties and affine iso...
Abstract. The purpose of this note is to bring into attention an apparently forgotten result of C. M...
AbstractAccording to the notion of Lp-affine surface area by Lutwak, in this paper, we introduce the...
In this paper, we propose a definition of a general mixed Lp affine surface area, -n ≠ p ∈ ℝ, for mu...
Presented on December 9, 2019 at 10:30 a.m. in the Bill Moore Student Success Center, Press Rooms A ...
Presented on December 11, 2019 at 9:10 a.m. in the Bill Moore Student Success Center, Press Rooms A ...
Presented on December 11, 2019 at 3:45 p.m. in the Bill Moore Student Success Center, Press Rooms A ...
Submitted by Th. M. Rassias Abstract. The main purposes of this paper are to establish some new Brun...
AbstractThe surface body is a generalization of the floating body. Its relation to p-affine surface ...
We give an overview over certain geometric bodies, the floating body and the illumination body, asso...
In 2010, Werner and Ye extended the denition for mixed p-affine surface area to all real numbers p. ...
Given a convex body $K$ in $\mathbb R^n$ and a real number $p$, we study the extremal inner and out...
Given a convex body $K$ in $\mathbb R^n$ and a real number $p$, we study the extremal inner and out...