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Author(s): Bart De Bruyn
Title: On hyperovals of $Q^+(5,q)$, $q$ even
Year: 2023
Files: Hyperovals.pdf
Author(s): Bart De Bruyn
Title: Families of quadratic sets on the Klein quadric
Year: 2022
Status: submitted
Files: Klein.pdf
Author(s): Bart De Bruyn
Title: Computer computations for “Families of quadratic sets on the Klein quadric”
Year: 2022
Files: Section6.3.sage, Section6.2.sage, Section6.1.sage, Section5.6.sage, Section5.5.sage, Section5.4.sage, Section5.3.sage, Section5.2.sage, Section5.1.sage, Section4.2.sage, Section4.1.sage
Author(s): Bart De Bruyn, Puspendu Pradhan, Binod Sahoo, Bikramaditya Sahu
Title: A characterization of the family of secant lines to a hyperbolic quadric in PG(3, q), q odd, Part II
Year: 2021
Files: Secants.pdf
Author(s): Bart De Bruyn
Title: Computer computations for “Quadratic sets on the Klein quadric”.
Year: 2021
Files: Section5.3.g, Section9.g
Author(s): Bart De Bruyn, Puspendu Pradhan, Binod Sahoo, Bikramaditya Sahu
Title: Computer computations for ``A characterization of the family of secant lines to a hyperbolic quadric in PG(3, q), q odd, Part II''
Year: 2021
Files: Quadratic5D.g, Quadratic5C.g, Quadratic5B.g, Quadratic5A.g, Quadratic4B.g, Quadratic4A.g, Quadratic3B.g, Quadratic3A.g, Quadratic2B.g, Quadratic2A.g, Quadratic.sage, Nice.g
Author(s): Bart De Bruyn, Mou Gao
Title: Pseudo-embeddings and quadratic sets of quadrics
Year: 2021
Status: submitted
Files: Pseudo1.pdf
Author(s): Bart De Bruyn
Title: The completion of the classification of the finite dense near $2d$-gons, $d \\in \\{ 3,4 \\}$, with four points on each line
Year: 2021
Status: submitted
Files: Completion.pdf
Author(s): Bart De Bruyn
Title: Computer computations for ``The completion of the classification of the finite dense near $2d$-gons, $d \in \{ 3,4 \}$, with four points on each line''.
Year: 2021
Files: Cancellations.g, Condition.sage, Grids.g, Grids.sage, Solutions.g, Spectrum.sage
Author(s): Bart De Bruyn, Francesco Pavese, Puspendu Pradhan, Binod Sahoo
Title: On blocking sets of the tangent lines to a nonsingular quadric in PG(3,q), q prime
Year: 2021
Files: TBlocking.pdf
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