An extremal problem with excluded subposet in the Boolean lattice
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Publication:1272945
DOI10.1023/A:1006051802267zbMath0917.05077MaRDI QIDQ1272945
Publication date: 2 August 1999
Published in: Order (Search for Journal in Brave)
Related Items (25)
Forbidden induced subposets of given height ⋮ Three layer \(Q _{2}\)-free families in the Boolean lattice ⋮ Set Families With a Forbidden Induced Subposet ⋮ Sperner type theorems with excluded subposets ⋮ Forbidden Intersection Patterns in the Families of Subsets (Introducing a Method) ⋮ No four subsets forming an \(N\) ⋮ Exact forbidden subposet results using chain decompositions of the cycle ⋮ An upper bound on the size of diamond-free families of sets ⋮ The partition method for poset-free families ⋮ Diamond-free subsets in the linear lattices ⋮ Diamond-free families ⋮ Turán problems on non-uniform hypergraphs ⋮ On crown-free families of subsets ⋮ Non \(t\)-intersecting families of linear spaces over \(GF(q)\) ⋮ Set families with forbidden subposets ⋮ On Families of Subsets With a Forbidden Subposet ⋮ Largest families without an \(r\)-fork ⋮ Bounds on maximal families of sets not containing three sets with \(A\cap B \subset C\), \(A \not\subset B\) ⋮ Families of subsets without a given poset in double chains and Boolean lattices ⋮ Forbidding rank-preserving copies of a poset ⋮ On forbidden poset problems in the linear lattice ⋮ A simple proof for a forbidden subposet problem ⋮ VC dimension and a union theorem for set systems ⋮ \(Q _{2}\)-free families in the Boolean lattice ⋮ Abelian groups yield many large families for the diamond problem
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