Parallelisms of $$\mathrm{PG}(3,4)$$ Invariant Under Cyclic Groups of Order 4

Author:

Betten AntonORCID,Topalova SvetlanaORCID,Zhelezova StelaORCID

Publisher

Springer International Publishing

Reference33 articles.

1. Baker, R.D.: Partitioning the planes of $$AG_{2m}(2)$$ into 2-designs. Discret. Math. 15, 205–211 (1976)

2. Bamberg, J.: There are no regular packings of $${\rm PG}(3,3)$$ or $${\rm PG}(3,4)$$ . https://symomega.wordpress.com/2012/12/01/ . Accessed 24 Jan 2019

3. Betten, A.: The packings of $${\rm PG}(3,3)$$ . Des. Codes Cryptogr. 79(3), 583–595 (2016)

4. Betten, A.: Orbiter - a program to classify discrete objects, 2016–2018. https://github.com/abetten/orbiter . Accessed 24 Jan 2019

5. Betten, A.: Spreads and packings - an update. In: Booklet of Combinatorics 2016, Maratea (PZ), Italy, 29th May–5th June, p. 45 (2016)

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1. On parallelisms of PG(3,4) with automorphisms of order 2;Information and Computation;2024-12

2. Parallelisms of $$\textrm{PG}(3,4)$$ with a Great Number of Regular Spreads;Lecture Notes in Computer Science;2024

3. Parallelisms of PG(3,4) invariant under an elementary abelian group of order 4;Applicable Algebra in Engineering, Communication and Computing;2022-06-22

4. Backtrack Search for Parallelisms of Projective Spaces;Lecture Notes in Computer Science;2021

5. New Parallelisms of $$\mathrm{PG}(3,5)$$ with Automorphisms of Order 8;Computer Algebra in Scientific Computing;2021

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