\((2, w)\)-threshold schemes constructed from orthogonal resolutions

DOI10.61091/jcmcc120-20zbMATH Open1545.05033MaRDI QIDQ6586593

Kishore Sinha, Shyam Saurabh

Publication date: 13 August 2024

Published in: JCMCC. The Journal of Combinatorial Mathematics and Combinatorial Computing (Search for Journal in Brave)

zbMATH Keywords

threshold schemescombinatorial designsdoubly resolvable designsmutually orthogonal resolutions

Mathematics Subject Classification ID

Other designs, configurations (05B30) Orthogonal arrays, Latin squares, Room squares (05B15)

Cites Work

• Doubly resolvable H designs
• Existence results for doubly near resolvable \((v,3,2)\)-BIBDs
• Constructions of doubly resolvable Steiner quadruple systems
• The asymptotic existence of \(\mathrm{DR}(v,k,k-1)\)-BIBDs
• Designs with mutually orthogonal resolutions
• Doubly resolvable designs
• On the existence of doubly resolvable Kirkman systems and equidistant permutation arrays
• Transversal designs and doubly-resolvable designs
• The spectrum of room cubes
• A survey of Kirkman triple systems and related designs
• General constructions for double group divisible designs and double frames
• On mu-resolvable BIB designs
• The asymptotic existence of frames with a pair of orthogonal frame resolutions
• Doubly resolvable canonical Kirkman packing designs and its applications
• A few more Kirkman squares and doubly near resolvable BIBDs with block size 3
• A Combinatorial Approach to Threshold Schemes
• On Mutually Orthogonal Resolutions and Near-Resolutions
• Frames and doubly resolvable group divisible designs with block size three and index two
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