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Congruence lattices of lattices

, 1991
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Suslin Lattices

Order, 2013
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Raghavan, Dilip, Yorioka, Teruyuki
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Embedding lattices into derived lattices

Proceedings of the Steklov Institute of Mathematics, 2012
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Lattice points in lattice polytopes

Mathematika, 2001
Let \(P\) be a lattice polytope in \(\mathbb{R}^d\) with vertices in \(\mathbb{Z}^d\), and \(I_l(P) = \operatorname{int}(P) \cap l \mathbb{Z}^d\) denote the set of sublattice points of \(P\) in its interior. Using and generalizing results of \textit{J. C. Lagarias} and \textit{G. M. Ziegler} [Can. J. Math. 43, No.
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Solitaire Lattices

Graphs and Combinatorics, 2002
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A. Deza, S. Onn
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Lattices of lattice homomorphisms

Algebra Universalis, 1978
IfL andM are lattices, Hom (L, M) denotes the set of homomorphisms ofL intoM with the pointwise partial order.L is calledcatalytic if Hom (L, M) is a lattice for every latticeM. Among other results, it is shown that every retract of a lattice completely freely generated by a partially ordered set is catalytic, and that every catalytic lattice is ...
Kucera, T. G., Sands, B.
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Viscous Lattices

Journal of Mathematical Imaging and Vision, 2005
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Spectral Lattices

International Journal of Theoretical Physics, 2007
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Laskerian Lattices

Czechoslovak Mathematical Journal, 2003
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Lattice Realcompactifications

Annali di Matematica Pura ed Applicata, 1975
The theory of realcompactness is generalized to a lattice setting and studied from five different viewpoints. The relationships between these viewpoints is given and applications indicated.
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