Moebius Planes with Locally Euclidean Circles Are Flat.
More classes of stuck unknotted hexagons.
More maximal arcs in Desarguesian projective planes and their geometric structure.
Morley’s Trisector Theorem
Morley’s trisector theorem states that “The points of intersection of the adjacent trisectors of the angles of any triangle are the vertices of an equilateral triangle” [10]. There are many proofs of Morley’s trisector theorem [12, 16, 9, 13, 8, 20, 3, 18]. We follow the proof given by A. Letac in [15].
Morphisms of polar spaces.
Morphisms of projective spaces over rings.
Moufang buildings and twin buildings.
Moufang planes and the groups EK6 and SL2(K), K a Cayley division algebra.
Moufang polygons. I: Root data.
Moufang trees and generalized quadrangles.
Movable configurations.
Multiple spread retraction.
Multiplicative Cauchy functional equation and the equation of ratios on the Lorentz cone
It is proved that the solution of the multiplicative Cauchy functional equation on the Lorentz cone of dimension greater than two is a power function of the determinant. The equation is solved in full generality, i.e. no smoothness assumptions on the unknown function are imposed. Also the functional equation of ratios, of a similar nature, is solved in full generality.
Multiplicities of solutions to some enumerative contact problems.
Multiplicity of a foliation on projective spaces along an integral curve.
We compute the global multiplicity of a 1-dimensional foliation along an integral curve in projective spaces. We give a bound in the way of Poincaré problem for a complete intersection curves. In the projective plane, this bound give us a bound of the degree of non irreducible integral curves in function of the degree of the foliation.
Multiplikationen mit großen Automorphismengruppen.
Multiquasigroups and weighted projective planes
Mutation and volumes of knots in S3.