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Applied Mathematics and Computation Computing the Tutte polynomial of Archimedean tilings
We describe an algorithm to compute the Tutte polynomial of large fragments of Archimedean tilings by squares, triangles, hexagons and combinations thereof. Our algorithm improves a well known methodExpand
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A General Framework for Predictors Based on Bounding Techniques and Local Approximation
This paper introduces a general framework for prediction based on nonparametric local estimation and bounding techniques. Expand
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A New Self-adaptative Crossover Operator for Real-Coded Evolutionary Algorithms
In this paper we propose a new self-adaptative crossover operator for real coded evolutionary algorithms. Expand
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Planificación de la producción en plantas termosolares. Modelado del campo solar orientado a datos
Este trabajo se encuadra en el contexto de la planificacion optima de la produccion en plantas termosolares de concentracion con almacenamiento termico que participan en un mercado diario deExpand
Economic MPC applied to generation scheduling in CSP plants
Abstract This paper proposes a model-based predictive control (MPC) approach with economic objective function to face the scheduling problem in concentrating solar power (CSP) plants with thermalExpand
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Este trabajo se encuadra en el contexto de la planificación óptima de la producción en plantas termosolares de concentración con almacenamiento térmico que participan en un mercado diario deExpand
Interval predictor based on a Reversed Huber's error function
In dynamical systems context, a predictor is a method that provides an estimation of the future system output using past information of the system. Expand
Gpax: Genetic Parabolic Adaptive Crossover Operator
We propose a new crossover operator for real coded evolutionary algorithms that is based on a parabolic probability density function that is able to achieve exploration and exploitation dynamically during the evolutionary process in relation to the best individuals. Expand
Penrose Tilings by Pentacles can be 3-Colored
There are many aperiodic tilings of the plane. The chromatic number of a tiling is the minimum number of colors needed to color the tiles in such a way that every pair of adjacent tiles have distinctExpand