Formality of the complements of subspace arrangements with geometric lattices.
Formes quadratiques encapsulées
Four Problems on Dodecahedron
Four series of hyperbolic space groups with simplicial domains, and their supergroups
Fourier analysis, linear programming, and densities of distance avoiding sets in
We derive new upper bounds for the densities of measurable sets in which avoid a finite set of prescribed distances. The new bounds come from the solution of a linear programming problem. We apply this method to obtain new upper bounds for measurable sets which avoid the unit distance in dimensions . This gives new lower bounds for the measurable chromatic number in dimensions . We apply it to get a short proof of a variant of a recent result of Bukh which in turn generalizes theorems of Furstenberg,...
Fractal Penrose tiles II: Tiles with fractal boundary as duals of Penrose triangles.
Fractal Penrose tilings I. Construction and matching rules.
Free Arrangements and Relation Spaces.
Free hyperplane arrangements between A n -1 and Bn.
Freely solvable systems of linear inequalities
Fresnel zones on the screen.
From dissection of the cube to space filling with prolate rhombohedra and rhombic dodecahedra of the second kind
Functional analysis on normed spaces: the Banach space comparison.
Functional analytic characterization of classes of convex bodies.
Gale duality for complete intersections
We show that every complete intersection defined by Laurent polynomials in an algebraic torus is isomorphic to a complete intersection defined by master functions in the complement of a hyperplane arrangement, and vice versa. We call systems defining such isomorphic schemes Gale dual systems because the exponents of the monomials in the polynomials annihilate the weights of the master functions. We use Gale duality to give a Kouchnirenko theorem for the number of solutions to a system of master...
Gallery of rhombic polyhedra
Ganzzahlige planare Darstellungen der platonischen Körper.
Gaps in the Numbers of Vertices of Cubical Polytopes, I.
Gaussian behaviour and average of marginals for convex bodies.
Gaussian limits for random geometric measures.