The existence of λ $\lambda $‐decomposable super‐simple (4,2λ) $(4,2\lambda )$‐GDDs of type gu ${g}^{u}$ with λ=2,4 $\lambda =2,4$
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Publication:6086203
DOI10.1002/jcd.21881zbMath1528.05006OpenAlexW4361270128MaRDI QIDQ6086203
Jing-Yuan Chen, R. Julian R. Abel, Dian-Hua Wu, Huangsheng Yu
Publication date: 9 November 2023
Published in: Journal of Combinatorial Designs (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1002/jcd.21881
Combinatorial aspects of block designs (05B05) Theory of error-correcting codes and error-detecting codes (94B99)
Cites Work
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- Uniformly resolvable decompositions of \(K_v\) into \(K_2\) and \(K_{1, 3}\) graphs
- Completely reducible super-simple designs with block size five and index two
- Super-simple group divisible designs with block size 4 and index 9
- Super-simple \((v,5,4)\) designs
- Super-simple, pan-orientable and pan-decomposable GDDs with block size 4
- Super-simple group divisible designs with block size 4 and index 2
- Super-simple balanced incomplete block designs with block size 4 and index 5
- Super-simple group divisible designs with block size 4 and index 5
- Balanced incomplete block designs and related designs
- Super-simple (\(v\),\,5,\,2)-designs.
- Super-simple balanced incomplete block designs with block size 4 and index 6
- On the existence of super-simple designs with block size 4
- On the existence of super-simple \((v,4,4)\)-BIBDs
- Super-simple BIBDs with block size 4 and index 7
- Super-simple group divisible designs with block size 4 and index \(\lambda = 7,8\)
- Super-simple \((5, 4)\)-GDDs of group type \(g^u\)
- On super-simple group divisible designs with block size four and index \(\lambda =3,4,6\)
- Super-simple balanced incomplete block designs with block size 4 and index 9
- Completely reducible super-simple designs with block size four and related super-simple packings
- Super-simple balanced incomplete block designs with block size 5 and index 3
- Super-simple Steiner pentagon systems
- Super-simple \((\nu, 5, 5)\) designs
- \(4^2\)-decomposable super-simple \((v,4,8)\)-BIBDs
- Super-simple holey Steiner pentagon systems and related designs
- New upper bounds on the minimum size of covering designs
- On optimal superimposed codes
- Decomposable super‐simple NRBIBDs with block size 4 and index 6
- A combinatorial construction for perfect threshold schemes
- Decomposable super‐simple RBIBDs with block size 4 and index 6
- Optimal Ternary Constant-Weight Codes of Weight Four and Distance Six
- Super‐simple resolvable balanced incomplete block designs with block size 4 and index 2
- Super-simple designs with \(v\leq 32\)
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