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Emotional Cognitive Neural Algorithms with Engineering Applications

by Perlovsky, Leonid.
Authors: Deming, Ross.%author. | Ilin, Roman.%author. | SpringerLink (Online service) Series: Studies in Computational Intelligence, 1860-949X ; . 371 Physical details: X, 202 p. online resource. ISBN: 3642228305 Subject(s): Engineering. | Logic design. | Artificial intelligence. | Physics. | Engineering. | Computational Intelligence. | Artificial Intelligence (incl. Robotics). | Statistical Physics, Dynamical Systems and Complexity. | Complexity. | Logics and Meanings of Programs.
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E-Book E-Book AUM Main Library 006.3 (Browse Shelf) Not for loan

Algorithmic Difficulties since the 1950s -- Dynamic Logic -- Classical Algorithms of Electrical Engineering and Signal Processing -- Emerging Areas -- Epilogue. Future Research Directions.

Dynamic logic (DL) recently had a highest impact on the development in several areas of modeling and algorithm design. The book discusses classical algorithms used for 30 to 50 years (where improvements are often measured by signal-to-clutter ratio), and also new areas, which did not previously exist. These achievements were recognized by National and International awards. Emerging areas include cognitive, emotional, intelligent systems, data mining, modeling of the mind, higher cognitive functions, evolution of languages and other. Classical areas include detection, recognition, tracking, fusion, prediction, inverse scattering, and financial prediction. All these classical areas are extended to using mixture models, which previously was considered unsolvable in most cases. Recent neuroimaging experiments proved that the brain-mind actually uses DL. „Emotional Cognitive Neural Algorithms with Engineering Applications“ is written for professional scientists and engineers developing computer and information systems, for professors teaching modeling and algorithms, and for students working on Masters and Ph.D. degrees in these areas. The book will be of interest to psychologists and neuroscientists interested in mathematical models of the brain and min das well.  

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