Titlebook: Geometries and Groups; Proceedings of a Col Martin Aigner,Dieter Jungnickel Conference proceedings 1981 Springer-Verlag Berlin Heidelberg 1

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corpus-callosum

Nonconformist

Die Anlage der Mehrgenerationenstudieo hyperplanes. Assume that each interval [p,1] of ., where p is a point, is isometrically embeddable in PG(m-1,K) for some field K, and that all embeddings of [L,1] in PG(m-2,K), where L is a line, are projectively equivalent, then . is isometrically embeddable in PG(m,K) (and its embeddings satisfy some uniqueness properties).

热心

mortuary

Geometries uniquely embeddable in projective spaces, W.M. Kantor [2,3] (see also the survey [4]). A recent result of the author [8] leads to a unification and generalization of Kantor‘s theorems (see Theorem 1). A typical application of this generalization is the following (see Section III.D)..Let . be a geometric lattice which is not the union of tw

火海

火海

Some remarks on representation theory in finite geometry,

Recessive

细节

k-difference-cycles and the construction of cyclic t-designs,

Retrieval