to be done in this area. Face recognition is a problem that scarcely clamoured for attention before the computer age but, having surfaced, has involved a wide range of techniques and has attracted the attention of some fine minds (David Mumford was a Fields Medallist in 1974). This singular application of mathematical modelling to a messy applied problem of obvious utility and importance but with no unique solution is a pretty one to share with students: perhaps, returning to the source of our opening quotation, we may invert Duncan's earlier observation, 'There is an art to find the mind's construction in the face!'.

Linear and nonlinear waves, by G. B. Whitham. Pp.636. £50. 1999. ISBN 0 471 35942 4 (Wiley).

http://coimbra.ucsd.edu/publications/papers/2013_Inman_Pedro_Coimbra.pdf

Solar forecasting methods for renewable energy integration

Integral transforms (Laplace, Fourier and Mellin) are introduced with their properties, the relationship between these transforms was discussed and some important applications in physics and engineering were given. ااااااا دقل مت ضارعتسإ ةساردو ل ةيلماكتلا تليوحتلا لك ، سلبل تلوحت نم روف ي ر نيليمو عم ةشقانم كلذكو ،اهنم لك صاوخ و صئاصخ ةقلعلا ةشقانم مت هذه نيب طبرلاو و ،تليوحتلا مت ميدقت تاقيبطتلا ضعب تليوحتلا هذهل ةمهملا يف تلاجم ءايزيفلا ةسدنهلاو.

Integral transforms and their applications

A Modern Introduction to the Mathematical Theory of Water Waves. By R. S. Johnson. Cambridge University Press, 1997. xiv+445 pp. Hardback ISBN 0 521 59172 4 £55.00; paperback 0 521 59832 X £19.95.

Solitons, Introduction to.

CONTENTS: Preface Introduction to Cellular Neural Networks Theory of Cellular Neural Networks: Mathematical Point of View Stability Analysis of Bidirectional Associative Memory CNNs with time delays On the Dynamics of Some Classes of Cellular Neural Networks Spatio-Temporal Phenomena in Two-dimensional Cellular Nonlinear Networks Travelling Waves in FitzHugh-Nagumo Cellular Neural Network Model CNN Applications in Modeling and Solving Non-Electrical Problems CNN for Obstacle Detection in Stereo Vision Imagery Object Tracking and Exact Colour Reproduction for Medical Imaging Criteria for Trained Neural Networks with Appliance in Passive Radiolocation Index.

Cellular Neural Networks: Theory And Applications

Preface. 1: Basic theory about CNNs. 1.1. Introduction to the CNN paradigm. 1.2. Main types of CNN equations. 1.3. Theorems and results on CNN stability. 1.4. Examples. 2: Dynamics of nonlinear and delay CNNs. 2.1. Nonlinear CNNs. 2.2. CNN with delay. 2.3. Examples. 3: Hysteresis and chaos in CNNs. 3.1. CNNs with hystersis in the feedback system. 3.2. Nonlinear CNNs with hysteresis in the output dynamics. 3.3. Feedback and hysteresis. 3.4. Control of chaotic CNNs. 4: CNN modelling in biology, physics and ecology. 4.1. Modelling PDEs via CNNs. 4.2. CNN model of Sine-Gordon equation. 4.3. CNN model of FitzHugh-Nagumo equation. 4.4. CNN model of Fisher's equation. 4.5. CNN model of Brusselator equation. 4.6. CNN model of Toda Lattice equation. 4.7. Lotka-Volterra equation and its CNN model. 5: Appendix A: Topological degree method. 6: Appendix B: Hysteresis and its models. 7: Appendix C: Describing function method and its application for analysis of Cellular Neural Networks. References. Index.

/pdf/cellular-neural-networks-dynamics-and-modelling-3esx2v9ils.pdf

Cellular Neural Networks: Dynamics and Modelling

Applications of some mathematical methods in the analysis of cellular neural networks

CNN model for studying dynamics and travelling wave solutions of FitzHugh-Nagumo equation

Compact Traveling Waves, Peakons, Cuspons, Solitons, Kinks and Periodic Solutions of Several Third Order Nonlinear PDE, including Camassa-Holm, Korteweg-De Vries, Burger's Equations and Their Modifications Cellular Neural Network Realization Fluxon and Breathon Solutions of the Sin-Gordon Equation and Their Interaction Stability of Periodic Traveling Wave Solutions for Some Classes of KdV Type Equations Interaction of Peakon Type Solutions of the Camassa-Holm Equation Classical and Continuous Weak Solutions of the Cauchy Problem for the Hunter-Saxton Equation, Peakon Type Solutions Weak Continuous Solutions for the Scalar Conservation Law and Existence Of δ-Shocks Logarithmic Singularities and Microlocal Approach in Studying the Propagation of Nonlinear Waves.

/pdf/nonlinear-waves-an-introduction-2xvsd902xe.pdf

Angela Slavova

Papers

Cellular Neural Networks: Theory And Applications

Cellular Neural Networks: Dynamics and Modelling

Applications of some mathematical methods in the analysis of cellular neural networks

CNN model for studying dynamics and travelling wave solutions of FitzHugh-Nagumo equation

Nonlinear waves : an introduction