Odd unimodular lattices of minimum 4
Christine Bachoc, Gabriele Nebe, Boris Venkov (2002)
Acta Arithmetica
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Displaying similar documents to “On theta series vanishing at ∞ and related lattices”
Odd unimodular lattices of minimum 4
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Edward Marczewski (1963)
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Albert R. Stralka (1974)
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J. Quinn, R. Reichard (1974)
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Etude algorithmique de réseaux construits avec la forme trace. (Algorithmic study of lattices constructed by means of the trace form).
Bachoc, Christine, Batut, Christian (1992)
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Representation of uni-nullnorms and null-uninorms on bounded lattices
Yi-Qun Zhang, Ya-Ming Wang, Hua-Wen Liu (2024)
Kybernetika
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In this paper, we present the representation for uni-nullnorms with disjunctive underlying uninorms on bounded lattices. It is shown that our method can cover the representation of nullnorms on bounded lattices and some of existing construction methods for uni-nullnorms on bounded lattices. Illustrative examples are presented simultaneously. In addition, the representation of null-uninorms with conjunctive underlying uninorms on bounded lattices is obtained dually.
Computations of cyclotomic lattices.
Batut, Christian, Quebbemann, Heinz-Georg, Scharlau, Rudolf (1995)
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Completeness and compactness of lattices
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Colloquium Mathematicae
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R. Padmanabhan (1966)
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Inverses and regularity of disjointness preserving operators
Y. A. Abramovich, A. K. Kitover
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A linear operator T: X → Y between vector lattices is said to be disjointness preserving if T sends disjoint elements in X to disjoint elements in Y. Two closely related questions are discussed in this paper: (1) If T is invertible, under what assumptions does the inverse operator also preserve disjointness? (2) Under what assumptions is the operator T regular? These problems were considered by the authors in [5] but the current paper (closely related to [5] but self-contained) reflects...