Lattice equations and their solutions with complexity of polynomial class
Author:
Affiliation:
1. Department of Pure and Applied Mathematics, Waseda University
Publisher
The Japan Society for Industrial and Applied Mathematics
Subject
General Engineering
Link
https://www.jstage.jst.go.jp/article/jsiaml/14/0/14_5/_pdf
Reference5 articles.
1. 1) T. Ikegami, D. Takahashi and J. Matsukidaira, On solutions to evolution equations defined by lattice operators, Japan J. Indust. Appl. Math., 31 (2014), 211-230.
2. 2) G. Grätzer, Lattice Theory : First Concepts and Distributive Lattices, W. H. Freeman and Co., San Francisco, 1971.
3. 3) S. Wolfram, A New Kind of Science, Wolfram Media, Champaign, 2002.
4. 4) B. Heidergott, G. J. Olsder and J. van der Woude, Max Plus at Work: Modeling and Analysis of Synchronized Systems: A Course on Max-Plus Algebra and Its Applications, Princeton University Press, Princeton, 2006.
5. 5) D. Takahashi, J. Matsukidaira, H. Hara and B.-F. Feng, Max-plus analysis on some binary particle systems, J. Phys. A: Math. Theor., 44 (2011), 135102.
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