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On congruence lattices of lattices

Algebra Universalis, 1985
This paper concerns the old problem, whether every distributive algebraic lattice is isomorphic to the congruence lattice of a lattice. The author discovers a new approach to reduce the representation problem to investigations of congruence lattices of finite lattices. His approach is the following. Let D be the category of finite distributive lattices
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Excess of a Lattice

Graphs and Combinatorics, 2002
A pair \((x,y)\) of elements in a lattice is said to be mismatching if \(x\) is join-irreducible, \(y\) is meet-irreducible and \(x\nleqslant y\). The excess of a lattice \(L\) is the number \(\text{ex}(L) =|L|-\min \{|V_x|+ |I_y|\): \((x,y)\) is a mismatching pair\}, where \(V_x\) and \(I_y\) are the filter generated by \(x\) and the ideal generated ...
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Review on lattice structures for energy absorption properties

Composite Structures, 2023
Guilin Wen, Hanfeng Yin
exaly  

Lattices and Lattice Complexes

1991
A lattice is an array of points each of which has identical environment in identical orientation. The points of a lattice are related to each other by a translation: by moving the entire lattice parallel to itself through an appropriate distance it can be brought into coincidence with itself (cf. Fig. 15-1).
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Lattice Strain Advances Thermoelectrics

Joule, 2019
Fen Xiong, Xinyue Zhang, Yue Chen
exaly  

Lattice

2006
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Lattice-Boltzmann Method for Complex Flows

Annual Review of Fluid Mechanics, 2010
Cyrus Aidun
exaly  

Chiral Surface Lattice Resonances

Advanced Materials, 2020
Marcel Rey, Matthias Kärg
exaly  

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