A complete classification is given of pencils of quadrics in projective space of three dimensions over a finite field, where each pencil contains at least one non-singular quadric and where the base curve is not absolutely irreducible. This leads to interesting configurations in the space such as partitions by elliptic quadrics and by lines
AbstractA Tallini set in a projective space P is a set Q of points of P such that each line not cont...
AbstractThis paper deals with the following question: Can one find a linear pencil of plane curves o...
A combinatorial characterization of a non{singular Hermitian variety of the fnite 3-dimensional pro...
A complete classification is given of pencils of quadrics in projective space of three dimensions ov...
AbstractWe present here the first classification of pencils of quadrics based on the type of their i...
This thesis concerns sets of points in the finite projective space PG(n,q) that are combinatorially ...
AbstractThere have been many characterizations of the classical curves in PG(2, q) given by the zero...
This paper classifies generalized quadrangles which are weakly embedded in a 3-dimensional finite pr...
AbstractA flock of a quadratic cone of PG(3,q) is a partition of the non-vertex points into plane se...
AbstractIn this paper we review the known examples of ovoids in PG(3, q). We survey classification a...
AbstractWe will classify, up to linear representations, all geometries fully embedded in an affine s...
International audienceThis research monograph focuses on the arithmetic, over number fields, of surf...
AbstractWe present here the first classification of pencils of quadrics based on the type of their i...
In this document we formulate and discuss conjecture 1.2.1, giving an upper bound for the number of ...
AbstractTo characterize Hermitian varieties in projective space PG(d, q) of d dimensions over the Ga...
AbstractA Tallini set in a projective space P is a set Q of points of P such that each line not cont...
AbstractThis paper deals with the following question: Can one find a linear pencil of plane curves o...
A combinatorial characterization of a non{singular Hermitian variety of the fnite 3-dimensional pro...
A complete classification is given of pencils of quadrics in projective space of three dimensions ov...
AbstractWe present here the first classification of pencils of quadrics based on the type of their i...
This thesis concerns sets of points in the finite projective space PG(n,q) that are combinatorially ...
AbstractThere have been many characterizations of the classical curves in PG(2, q) given by the zero...
This paper classifies generalized quadrangles which are weakly embedded in a 3-dimensional finite pr...
AbstractA flock of a quadratic cone of PG(3,q) is a partition of the non-vertex points into plane se...
AbstractIn this paper we review the known examples of ovoids in PG(3, q). We survey classification a...
AbstractWe will classify, up to linear representations, all geometries fully embedded in an affine s...
International audienceThis research monograph focuses on the arithmetic, over number fields, of surf...
AbstractWe present here the first classification of pencils of quadrics based on the type of their i...
In this document we formulate and discuss conjecture 1.2.1, giving an upper bound for the number of ...
AbstractTo characterize Hermitian varieties in projective space PG(d, q) of d dimensions over the Ga...
AbstractA Tallini set in a projective space P is a set Q of points of P such that each line not cont...
AbstractThis paper deals with the following question: Can one find a linear pencil of plane curves o...
A combinatorial characterization of a non{singular Hermitian variety of the fnite 3-dimensional pro...