Squaring the circle by dissection.
Squaring the circle via affine congruence by dissection with smooth pieces.
Stabilité isopérimétrique
Stability of closed characteristics on compact convex hypersurfaces in
Stability of positive part of unit ball in Orlicz spaces
The aim of this paper is to investigate the stability of the positive part of the unit ball in Orlicz spaces, endowed with the Luxemburg norm. The convex set in a topological vector space is stable if the midpoint map , is open with respect to the inherited topology in . The main theorem is established: In the Orlicz space the stability of the positive part of the unit ball is equivalent to the stability of the unit ball.
Stability of Supporting and Exposing Elements of Convex Sets in Banach Spaces
* This work was supported by the CNR while the author was visiting the University of Milan.To a convex set in a Banach space we associate a convex function (the separating function), whose subdifferential provides useful information on the nature of the supporting and exposed points of the convex set. These points are shown to be also connected to the solutions of a minimization problem involving the separating function. We investigate some relevant properties of this function and of its conjugate...
Stability of the Steiner symmetrization of convex sets
The isoperimetric inequality for Steiner symmetrization of any codimension is investigated and the equality cases are characterized. Moreover, a quantitative version of this inequality is proven for convex sets.
Stability Properties of Cauchy's Surface Area Formula.
Staircase Kernels for Orthogonal d-Polytopes.
Staircases in .
Star polytopes and the Schläfli function f(..., ..., ...).
Star shaped coincidence sets in the obstacle problem
Starre, kippende, wackelige und bewegliche Gelenkvierecke im Raum.
Starshapedness in convexity spaces
Steiner Minimal Trees on Sets of Four Points.
Steinhaus chessboard theorem
Stellar Subdivisions of Boundary Complexes of Convex Polytopes.
Stereology of dihedral angles
The paper presents a short survey of stereological problems concerning dihedral angles, their solutions and applications, and introduces a graph for determining the distribution functions of planar angles under the hypothesis that dihedral angles in are of the same size and create a random field.
Stereology of grain boundary precipitates
Precipitates modelled by rotary symmetrical lens-shaped discs are situated on matrix grain boundaries and the homogeneous specimen is intersected by a plate section. The stereological model presented enables one to express all basic parameters of spatial structure and moments of the corresponding probability distributions of quantitative characteristics of precipitates in terms of planar structure parameters the values of which can be estimated from measurements carried out in the plane section....
Stetigkeitsaussagen zur Diskussion des Schnittverhaltens einer Ovalenschar mit einem Oval