Let O be an oval in a finite projective plane of even order n admitting a collineation group G acting 2-transitively on the points of the oval. If G fixes an external line then the group G is described in some detail and, using a result of Hering, is shown to contain the 1-dimensional affine semilinear group in its natural permutation representation
AbstractWe investigate collineation groups of a finite projective plane of odd order fixing an oval ...
In this paper we consider an oval which is fixed by an irreduciblecollineation group whose order is ...
In this paper we consider an oval which is fixed by an irreduciblecollineation group whose order is ...
Let O be an oval in a finite projective plane of even order n admitting a collineation group G ...
The state of knowledge on the following problem is examined. Let P be a projective plane of odd orde...
The state of knowledge on the following problem is examined. Let P be a projective plane of odd orde...
AbstractWe examine the state of knowledge on the following problem. Let π be a finite projective pla...
An oval \u3a9 in a \ufb01nite projective plane is said to be 2-transitive if the plane admits a col...
An oval Ω in a finite projective plane is said to be 2-transitive if the plane admits a collineation...
We investigate collineation groups of a finite projective plane of odd order fixing an oval and havi...
We investigate collineation groups of a finite projective plane of odd order fixing an oval and havi...
An oval script O sign of a projective plane is called two-transitive if there is a collineation grou...
In 1971 Rosati showed that every sharply $3$-transitive permutation group $G$ gives rise to an affin...
In 1971 Rosati showed that every sharply $3$-transitive permutation group $G$ gives rise to an affin...
In 1971 Rosati showed that every sharply $3$-transitive permutation group $G$ gives rise to an affin...
AbstractWe investigate collineation groups of a finite projective plane of odd order fixing an oval ...
In this paper we consider an oval which is fixed by an irreduciblecollineation group whose order is ...
In this paper we consider an oval which is fixed by an irreduciblecollineation group whose order is ...
Let O be an oval in a finite projective plane of even order n admitting a collineation group G ...
The state of knowledge on the following problem is examined. Let P be a projective plane of odd orde...
The state of knowledge on the following problem is examined. Let P be a projective plane of odd orde...
AbstractWe examine the state of knowledge on the following problem. Let π be a finite projective pla...
An oval \u3a9 in a \ufb01nite projective plane is said to be 2-transitive if the plane admits a col...
An oval Ω in a finite projective plane is said to be 2-transitive if the plane admits a collineation...
We investigate collineation groups of a finite projective plane of odd order fixing an oval and havi...
We investigate collineation groups of a finite projective plane of odd order fixing an oval and havi...
An oval script O sign of a projective plane is called two-transitive if there is a collineation grou...
In 1971 Rosati showed that every sharply $3$-transitive permutation group $G$ gives rise to an affin...
In 1971 Rosati showed that every sharply $3$-transitive permutation group $G$ gives rise to an affin...
In 1971 Rosati showed that every sharply $3$-transitive permutation group $G$ gives rise to an affin...
AbstractWe investigate collineation groups of a finite projective plane of odd order fixing an oval ...
In this paper we consider an oval which is fixed by an irreduciblecollineation group whose order is ...
In this paper we consider an oval which is fixed by an irreduciblecollineation group whose order is ...