Results 51 to 60 of about 948 (156)
Symmetry, Integrability and Geometry: Methods and Applications, 2013 Ultradiscretization with negative values is a long-standing problem and several attempts have been made to solve it. Among others, we focus on the symmetrized max-plus algebra, with which we ultradiscretize the discrete sine-Gordon equation.
Kenichi Kondo
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IET Intelligent Transport Systems, 2021 This paper proposes an analytical delay propagation model for single railway lines based on the max‐plus algebra theory. The scheduling measures taken by dispatchers, including re‐timing and re‐ordering, will be incorporated into our delay propagation ...
Junfeng Ma +4 more
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Learnable Petri Net Neural Network Using Max-Plus Algebra
Machine Learning and Knowledge ExtractionInterpretable decision-making algorithms are important when used in the context of production optimization. While concepts like Petri nets are inherently interpretable, they are not straightforwardly learnable.
Mohammed Sharafath Abdul Hameed +2 more
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Simulation and Coordination of Autonomous Bio-Inspired Underwater Agents
IEEE AccessThis paper presents the preliminary results of the MAXFISH project, which aims to develop an integrated methodological and technological framework for modeling, simulating, and controlling coordinated bio-inspired robotic fish shoals. The system combines
David Scaradozzi +12 more
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Max-Plus Algebraic Throughput Analysis of Synchronous Dataflow Graphs [PDF]
2012 38th Euromicro Conference on Software Engineering and Advanced Applications, 2012 In this paper we present a novel approach to throughput analysis of synchronous dataflow (SDF) graphs. Our approach is based on describing the evolution of actor firing times as a linear time-invariant system in max-plus algebra. Experimental results indicate that our approach is faster than state-of-the-art approaches to throughput analysis of SDF ...
Robert de Groote +3 more
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Structure of the eigenspace of a Monge matrix in max-plus algebra
Discrete Applied Mathematics, 2008 Matrix computations using maximum and minimum operations have been considered by many authors in optimization problems. The steady states of discrete events processes correspond to eigenvectors of max-plus matrices, so the characterization of the eigenspace structure is important for the applications purposes. Let \(G=\mathbb R\cup\left\{-\infty\right\}
Martin Gavalec, Ján Plávka
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Jurnal Sains Dasar, 2016 The increasing need in techniques of storing big data presents a new challenge. One way to address this challenge is the use of distributed storage systems.
Agus Maman Abadi +2 more
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On Resilient Control of Max-Plus Linear Systems Under Sensor Timestamp-Delay Attacks
IEEE AccessThis paper investigates the resilience of max-plus linear systems (MPLS) against a class of deception attacks on sensor readings. We refer to this class as timestamp-delay deception attacks, in which an attacker deliberately delays the timestamps of ...
Andre Eurico de Morais +1 more
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Eigenvectors of interval matrices over max–plus algebra
Discrete Applied Mathematics, 2005 The semiring \((\overline R,\oplus,\otimes)\) is called max-plus algebra, where \(\overline R\) denotes the reals extended by \(-\infty\), where \(\oplus\) is the maximum operator, and \(\otimes\) the common product in \(\overline R\) with \(-\infty\) as null-element. Then, matrices and interval matrices are defined over \(\overline R\).
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Synchonized DAMRI Public Tourist Transportation Route Design using Max-Plus Algebra
JTAM (Jurnal Teori dan Aplikasi Matematika)The transportation system is a crucial infrastructure for supporting connectivity between each National Strategic Tourist Area (NSTA) tourist destination of Yogyakarta.
Krisma Yonantha +2 more
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