
Inhaltsverzeichnis
Introduction. -
PART I
Research Articles.
Marcus
: Tudor Zamfirescu: from convex to magic. -
Yuan
: Acute Triangulations of Rectangles, with Angles Bounded Below. -
Skupien
: Multi-compositions in exponential counting of hypohamiltonian snarks. -
Shabbir & T. Zamfirescu
: Hamiltonicity in k-tree-Halin graphs. -
Schneider
: Reflections of planar convex bodies. -
Rouyer
: Steinhaus conditions for convex polyhedra. -
Riviere
: About the Hausdorff dimension of the set of endpoints of convex surfaces. -
Prunescu
: About a surprising computer program of Matthias Müller. -
Oliveros, Martinez & Montejano
: Extremal results on intersection graphs of boxes in R^d. -
Massé, Euler & Lemarchand
: On the connected spanning cubic subgraph problem. -
Kincses
: On the Helly dimension of Hanner polytopes. -
Itoh & Ohtsuka
: Classification of normal 2-polyhedra of positive constant curvature. -
Heppes& Jeronimo-Castro
: T(4) families of -disjoint ovals. -
Fruchard & Magazinov:
Fair partitioning by straight lines. -
Filip & Petrusel
: Fixed point theorems for multivalued Zamfrescu operators in convex Kasahara spaces. -
Et-Taoui:
Complex conference matrices, complex Hadamard matrices and complex equiangular tight frames. -
Chevallier, Fruchard & Vilcu
: Envelopes of -sections. -
Bokowski & al. :
Selected open and solved problems in computational synthetic geometry. -
Bau:
Reductions of 3-connected quadrangulations of the sphere. -
Barany & Por
: Paths on the sphere without small angles. -
PART II
Open Problem Notes.
Zamfirescu T.
: Two problems on cages for discs. - Z
amfirescu Carol T.
: Seven problems on hypohamiltonian and almost hypohamiltonian graphs. -
Vilcu & Zamfirescu
: Six problems on the length of the cut locus. -
Simoes-Pereira:
Existence Problems for Matroidal Families. -
Funar
: Cubical Pachner moves. -
Eckhoff
: Problems in Discrete Geometry. -
Chevallier & Fruchard: What is the minimal cardinal of a family which shatters all d-subsets of a finite set? . -
Baskoro:
Some open problems of Ramsey minimal graphs.
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