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mathworld.wolfram.com/LatticeHomomorphism.html
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Let L=<L, v , ^ > and K=<K, v , ^ > be lattices, and let h:L->K . Then h is a lattice homomorphism if and only if for any a,b in L , h(a v b)=h(a) v h(b) and h(a ...
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Lattice (order) - Wikipedia, the free encyclopedia
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en.wikipedia.org/wiki/Lattice_(order)
Similarly, a lattice endomorphism is a lattice homomorphism from a lattice to itself , and a lattice automorphism is a bijective lattice endomorphism. Lattices and ...
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planetmath.org/encyclopedia/Lbrace01rbraceLatticeHomomo...
planetmath.org/encyclopedia/Lbrace01rbraceLatticeHomomorphism.html
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Apr 19, 2007 ... Let $L$ and $M$ be lattices. A map $\phi$ from $L$ to $M$ is called a lattice homomorphism if $\phi$ respects meet and join. That is, for $a,b\in ...
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planetmath.org/encyclopedia/CompleteLatticeHomomorphism...
planetmath.org/encyclopedia/CompleteLatticeHomomorphism.html
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Most often are considered complete lattice homomorphisms from one complete lattice to an other complete lattice (that is when all meets and joins are defined).
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www.wolframalpha.com/entities/mathworld/lattice_homomor...
www.wolframalpha.com/entities/mathworld/lattice_homomorphism/w1/pt/aw/
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Definition of lattice homomorphism. See also related topics, MathWorld classification, MSC 2010 classification, ...
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jordan.inf.uni-due.de/publications/koenig/accat08.pdf
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interpreted as a lattice homomorphism and in addition we sketch some ideas about how to identify those homomorphisms between subobject lattices which ...
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www.jstor.org/stable/2033515
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lattice homomorphism of L whose kernel is [0], the set whose only element is 0, and that it is the only lattice homomorphism of L, with kernel [0], whose image is ...
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jlms.oxfordjournals.org/content/s2-25/2/379.full.pdf
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linear as well as being a lattice homomorphism has been studied by Kaplansky in ... In a recent paper, Mena and Roth have shown that a lattice homomorphism ...
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www.jstor.org/stable/2043557
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ABSTRACT. Given two nonzero eigenvalues of a lattice homomorphism on a relatively ... sum of a nilpotent lattice homomorphism and one that is central. 1.
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