We classify all representations of an arbitrary affine plane A of order q in a projective space PG(d,q) such that lines of A correspond with affine lines and/or plane q-arcs and such that for each plane q-arc which corresponds to a line L of A the plane of PG(d,q) spanned by the q-arc does not contain the image of any point off L of A
A locally compact stable plane of positive topological dimension will be called semiaffine if for ev...
A locally compact stable plane of positive topological dimension will be called semiaffine if for ev...
AbstractThe flag geometry Γ=(P, L, I) of a finite projective plane Π of order s is the generalized h...
We classify all representations of an arbitrary affine plane A of order q in a projective space PG(d...
AbstractWe will classify, up to linear representations, all geometries fully embedded in an affine s...
AbstractWe will classify, up to linear representations, all geometries fully embedded in an affine s...
Let S be a finite linear space for which there is a non-negative integer s such that for any two dis...
AbstractLinear spaces are investigated using the general theory of “Rings of Geometries I.” By defin...
AbstractFinite geometries in which each plane is projective or dual affine over the field of two ele...
AbstractIn this note we examine the problem of embedding into finite projective planes finite linear...
Projective and affine planes are, besides the degenerate projective planes, the only known examples ...
AbstractThe finite planar spaces containing at least one pair of planes intersecting in exactly one ...
In this paper, we consider point sets of finite Desarguesian planes whose multisets of intersection ...
AbstractIt is shown by Rao and Rao that certain geometric properties characterize the line graph of ...
A locally compact stable plane of positive topological dimension will be called semiaffine if for ev...
A locally compact stable plane of positive topological dimension will be called semiaffine if for ev...
A locally compact stable plane of positive topological dimension will be called semiaffine if for ev...
AbstractThe flag geometry Γ=(P, L, I) of a finite projective plane Π of order s is the generalized h...
We classify all representations of an arbitrary affine plane A of order q in a projective space PG(d...
AbstractWe will classify, up to linear representations, all geometries fully embedded in an affine s...
AbstractWe will classify, up to linear representations, all geometries fully embedded in an affine s...
Let S be a finite linear space for which there is a non-negative integer s such that for any two dis...
AbstractLinear spaces are investigated using the general theory of “Rings of Geometries I.” By defin...
AbstractFinite geometries in which each plane is projective or dual affine over the field of two ele...
AbstractIn this note we examine the problem of embedding into finite projective planes finite linear...
Projective and affine planes are, besides the degenerate projective planes, the only known examples ...
AbstractThe finite planar spaces containing at least one pair of planes intersecting in exactly one ...
In this paper, we consider point sets of finite Desarguesian planes whose multisets of intersection ...
AbstractIt is shown by Rao and Rao that certain geometric properties characterize the line graph of ...
A locally compact stable plane of positive topological dimension will be called semiaffine if for ev...
A locally compact stable plane of positive topological dimension will be called semiaffine if for ev...
A locally compact stable plane of positive topological dimension will be called semiaffine if for ev...
AbstractThe flag geometry Γ=(P, L, I) of a finite projective plane Π of order s is the generalized h...
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