Ball, Simeon - Departament de Matem�tica Aplicada IV, Universitat Polit�cnica de Catalunya

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Ball, Simeon - Departament de Matem�tica Aplicada IV, Universitat Polit�cnica de Catalunya

On the size of a triple blocking set in PG(2; q) Simeon Ball
On small complete arcs in a nite plane Simeon Ball
ON THE GRAPH OF A FUNCTION IN MANY VARIABLES OVER A FINITE FIELD
ON LARGE SUBSETS OF A FINITE VECTOR SPACE IN WHICH EVERY SUBSET OF BASIS SIZE IS A BASIS
Functions over finite fields that determine few directions Simeon Ball 1
Aart Blokhuis a Michel Lavrauw a Simeon Ball b;1 a Technische Universiteit Eindhoven,
On the incompleteness of (k, n)-arcs in Desarguesian planes of order q where n divides q
Multiple blocking sets in finite projective spaces and improvements to the
On the graph of a function in two variables over a finite Simeon Ball # and Michel Lavrauw +
ON LARGE SUBSETS OF A FINITE VECTOR SPACE IN WHICH EVERY SUBSET OF BASIS SIZE IS A BASIS
Bounds on (n, r)arcs and their application to linear S. Ball # and J.W.P. Hirschfeld
ON THE NUMBER OF DIRECTIONS DETERMINED BY A PAIR OF FUNCTIONS OVER A PRIME FIELD
On the size of a double blocking set in Simeon Ball
On the size of a triple blocking set in PG(2, q) Simeon Ball
On small complete arcs in a finite plane Simeon Ball
The classification of maximal arcs in small Desarguesian Simeon Ball
On ovoids of O(5, q) Simeon Ball
The six semifield planes associated with a semifield flock Simeon Ball
On the graph of a function in two variables over a finite Simeon Ball
AFFINE BLOCKING SETS, THREE-DIMENSIONAL CODES AND THE GRIESMER BOUND
ON LINEAR CODES WHOSE WEIGHTS AND LENGTH HAVE A COMMON DIVISOR
PUNCTURED COMBINATORIAL NULLSTELLENSATZE SIMEON BALL AND ORIOL SERRA
THE POLYNOMIAL METHOD IN GALOIS GEOMETRIES
On large subsets of a finite vector space in which every subset of basis size is a basis
New (n, r)-arcs in PG(2, 17) and PG(2, 19) Rumen Daskalov and Elena Metodieva
An Introduction to Finite Geometry Simeon Ball and Zsuzsa Weiner 1
Multiple blocking sets in finite projective spaces and improvements to the
Functions over finite fields that determine few directions Simeon Ball 1
A GEOMETRIC CONSTRUCTION OF FINITE SEMIFIELDS SIMEON BALL, GARY EBERT, AND MICHEL LAVRAUW
How to use Redei polynomials in higher dimensional Simeon Ball
Lacunary Polynomials over Finite Fields Course notes
Page (PS/TeX): 1 / 1, COMPOSITE # ``polynomialmethod'' ---2009/5/26 ---12:37 ---page 1 ---#1
Multiple blocking sets and arcs in nite planes Simeon Ball
Maximal arcs in Desarguesian planes of odd order do Simeon Ball Aart Blokhuis
Bounds on (n, r)-arcs and their application to linear and J.W.P. Hirschfeld
Lacunary Polynomials over Finite Fields Course notes
Symplectic spreads and permutation polynomials Simeon Ball
On ovoids of parabolic quadrics S. Ball P. Govaerts L. Storme
Butlleti de la Societat Catalana de Matem`atiques Vol. 00, num. 0, 2006. P`ag. 15
On the incompleteness of (k; n)-arcs in Desarguesian planes of order q where n divides q
On intersection sets in Desarguesian ane spaces Simeon Ball
On large subsets of a finite vector space in which every subset of basis size is a basis
The classi cation of maximal arcs in small Desarguesian Simeon Ball
On ovoids of PG(3, q) Simeon Ball #
Polynomials in Finite Geometries Summary A method of using polynomials to describe objects in nite geometries
On the size of a double blocking set in Simeon Ball
Symplectic Spreads Simeon Ball, John Bamberg, Michel Lavrauw, and Tim Penttila
On ovoids of parabolic quadrics S. Ball # P. Govaerts L. Storme +
Multiple blocking sets and arcs in finite planes Simeon Ball
Symplectic Spreads Simeon Ball, John Bamberg, Michel Lavrauw, and Tim Penttila
Polynomials in Finite Geometries Summary A method of using polynomials to describe objects in finite geometries
Partial unitals and related structures in Desarguesian planes
AFFINE BLOCKING SETS, THREEDIMENSIONAL CODES AND THE GRIESMER BOUND
How to use Redei polynomials in higher dimensional Simeon Ball # and Michel Lavrauw +
On the number of slopes of the graph of a function de ned on a nite eld
ON LINEAR CODES WHOSE WEIGHTS AND LENGTH HAVE A COMMON DIVISOR
The number of directions determined by a function over a finite field
On intersection sets in Desarguesian affine spaces Simeon Ball
ON THE GRAPH OF A FUNCTION OVER A PRIME FIELD WHOSE SMALL POWERS HAVE BOUNDED DEGREE
On ovoids of PG(3, q) Simeon Ball
Symplectic spreads and permutation polynomials Simeon Ball #
The number of directions determined by a function over a finite field
Maximal arcs in Desarguesian planes of odd order do Simeon Ball Aart Blokhuis
Partial unitals and related structures in Desarguesian planes
ON LARGE SUBSETS OF A FINITE VECTOR SPACE IN WHICH EVERY SUBSET OF BASIS SIZE IS A BASIS
ON THE HUGHES-KLEINFELD AND KNUTH'S SEMIFIELDS TWO DIMENSIONAL OVER A WEAK NUCLEUS
On the number of slopes of the graph of a function defined on a finite field
ON THE HUGHES-KLEINFELD AND KNUTH'S SEMIFIELDS TWO DIMENSIONAL OVER A WEAK NUCLEUS
On ovoids of parabolic quadrics S. Ball P. Govaerts L. Stormey
On the graph of a function in two variables over a finite field
ON LINEAR CODES WHOSE WEIGHTS AND LENGTH HAVE A COMMON DIVISOR
Aart Blokhuis a Michel Lavrauw a Simeon Ball b,1 aTechnische Universiteit Eindhoven,
Bounds on (n, r)-arcs and their application to linear codes
The six semifield planes associated with a semifield flock Simeon Ball * Matthew R. Brown y
Partial unitals and related structures in Desarguesian planes
On the number of slopes of the graph of a function defined on a finite field
On the incompleteness of (k, n)-arcs in Desarguesian planes of order q where n divides q
Multiple blocking sets and arcs in finite planes Simeon Ball
i _________________| * * _i_|
PUNCTURED COMBINATORIAL NULLSTELLENS SIMEON BALL AND ORIOL SERRA
ON THE HUGHESKLEINFELD AND KNUTH'S SEMIFIELDS TWO DIMENSIONAL OVER A WEAK NUCLEUS
On nuclei and blocking sets in Desarguesian spaces Simeon Ball
ON THE GRAPH OF A FUNCTION IN MANY VARIABLES OVER A FINITE FIELD
ON THE GRAPH OF A FUNCTION OVER A PRIME FIELD WHOSE SMALL POWERS HAVE BOUNDED DEGREE
A GEOMETRIC CONSTRUCTION OF FINITE SEMIFIELDS SIMEON BALL, GARY EBERT, AND MICHEL LAVRAUW
On intersection sets in Desarguesian affine spaces Simeon Ball
Multiple blocking sets in finite projective spaces and improvements to the
The number of directions determined by a function over a finite field
A GEOMETRIC CONSTRUCTION OF FINITE SEMIFIELDS SIMEON BALL, GARY EBERT, AND MICHEL LAVRAUW
Symplectic spreads and permutation polynomials Simeon Ball * Michael Zieve
On the size of a double blocking set in P G(2, q)
ON THE GRAPH OF A FUNCTION OVER A PRIME FIELD WHOSE SMALL POWERS HAVE BOUNDED DEGREE
Maximal arcs in Desarguesian planes of odd order do not exist
On ovoids of P G(3, q) Simeon Ball *
Polynomials in Finite Geometries Summary A method of using polynomials to describe objects in finite geometries
AFFINE BLOCKING SETS, THREE-DIMENSIONAL CODES AND THE GRIESMER BOUND
How to use R'edei polynomials in higher dimensional spaces
The six semifield planes associated with a semifield flock Simeon Ball #
On nuclei and blocking sets in Desarguesian spaces Simeon Ball
ON THE NUMBER OF DIRECTIONS DETERMINED BY A PAIR OF FUNCTIONS OVER A PRIME FIELD
On ovoids of O(5; q) Simeon Ball
PUNCTURED COMBINATORIAL NULLSTELLENSA"TZE SIMEON BALL AND ORIOL SERRA
ON THE GRAPH OF A FUNCTION IN MANY VARIABLES OVER A FINITE FIELD
On nuclei and blocking sets in Desarguesian spaces Simeon Ball *
On large subsets of a finite vector space in which every subset of basis size is a basis
On ovoids of O(5, q) Simeon Ball
Lacunary Polynomials over Finite Fields Course notes
Functions over finite fields that determine few directions Simeon Ball 1
ON THE NUMBER OF DIRECTIONS DETERMINED BY A PAIR OF FUNCTIONS OVER A PRIME FIELD
On small complete arcs in a finite plane Simeon Ball
The classification of maximal arcs in small Desarguesian planes
Symplectic Spreads Simeon Ball, John Bamberg, Michel Lavrauw, and Tim Penttila
On the size of a triple blocking set in P G(2, q) Simeon Ball
1 Lacunary Polynomials over Finite Fields. 1.1 Introduction
On large subsets of a finite vector space in which every subset of basis size is a basis II.
ASYMPTOTIC IMPROVEMENTS TO THE LOWER BOUND OF CERTAIN BIPARTITE TURAN NUMBERS
PUNCTURED COMBINATORIAL NULLSTELLENSATZE SIMEON BALL AND ORIOL SERRA
The Maximum Distance Separable Codes Let q = ph, where p is a prime.
How few directions can a function over a finite field f determine ? How small can the set D(f ) be ?
Let A be a non-singular k k matrix over Fq. [Jaeger's conjecture] (1981)
For a graph H, define ex(n, H) = max{e(G) | |G| = n, H G}. [Erdos-Stone-Simonovits] (1966)
An alternative way to generalise the pentagon Simeon Ball, John Bamberg, Alice Devillers, and Klara Stokes