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Titlebook: Computational Science – ICCS 2024; 24th International C Leonardo Franco,Clélia de Mulatier,Peter M. A. Slo Conference proceedings 2024 The

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Algebraic Geometry over the Complex NumbersThe degree of reduction is controlled by two parameters: . (related to the gap between frames that undergo a full scan) and . (related to the size of neighborhood to be searched on non-fully scanned frames). We present a series of experiments to show how our solution performs in terms of both detection time and accuracy.
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The Hodge Theorem for Riemannian Manifolds Interface (DAI), developed for the JULEA storage framework, not only enables querying this enriched metadata but also shows how domain-specific features can be integrated, demonstrating a potential improvement in query times by up to 22,000 times.
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Groups of Extreme Nilpotency Class,preted as uninorms are used to describe the dynamics of the net model. The expected behavior of the model is achieved by proper organization of its work. The theoretical basis of the methodology is the concepts, methods and algorithms derived from the theory of rough sets, fuzzy sets and Petri nets.
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Rotationally Invariant Object Detection on Video Using Zernike Moments Backed with Integral Images aThe degree of reduction is controlled by two parameters: . (related to the gap between frames that undergo a full scan) and . (related to the size of neighborhood to be searched on non-fully scanned frames). We present a series of experiments to show how our solution performs in terms of both detection time and accuracy.
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DAI: How Pre-computation Speeds up Data Analysis Interface (DAI), developed for the JULEA storage framework, not only enables querying this enriched metadata but also shows how domain-specific features can be integrated, demonstrating a potential improvement in query times by up to 22,000 times.
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Automated Discovery of Concurrent Models of Decision-Making Systems from Datapreted as uninorms are used to describe the dynamics of the net model. The expected behavior of the model is achieved by proper organization of its work. The theoretical basis of the methodology is the concepts, methods and algorithms derived from the theory of rough sets, fuzzy sets and Petri nets.
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