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1. Infinite dimensional optimization and control theory
by Fattorini, H. O. 1938- (Hector O.)
1999, Encyclopedia of mathematics and its applications, ISBN 0521421256, Volume 62, xv, 798
Mathematical optimization | Calculus of variations | Control theory
Book
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2. Stochastic optimal control in infinite dimension
: dynamic programming and HJB equations
by Fabbri, Giorgio, author and Gozzi, Fausto, author and Święch, Andrzej, author
2017, Probability theory and stochastic modelling, ISBN 9783319530666, Volume 82., xxiii, 916 pages
Hamiltonian systems | Hamilton-Jacobi equations | Stochastic processes | Hilbert space | Mathematical models | Stochastic models | Mathematical optimization | Probabilities | Functional analysis | Stochastic control theory | Control theory | Geometry, Infinitesimal
Book
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3. Full Text Calculus of Variations and Optimal Control Theory
: A Concise Introduction
by Liberzon, Daniel
2012, ISBN 0691151873, 234
Optimale Kontrolle.-gnd | Control theory.-fast | Variationsrechnung.-gnd | Control theory | Calculus of variations.-fast | Calculus of variations
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4. Classical mechanics with calculus of variations and optimal control
: an intuitive introduction
by Levi, Mark, 1951
2014, Student mathematical library, ISBN 9780821891384, Volume 69, 299
Calculus of variations and optimal control; optimization | Hamiltonian systems | Mechanics of particles and systems | Mechanics | Ordinary differential equations | Control theory | General -- General and miscellaneous specific topics -- Problem books | Calculus of variations | Dynamical systems and ergodic theory
Book
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5. Full Text Optimal Control for Mathematical Models of Cancer Therapies
: An Application of Geometric Methods
by Schättler, Heinz and Ledzewicz, Urszula
2015, Interdisciplinary applied mathematics, ISBN 1493929712, Volume 42, 511
Oncology | Control theory | Cancer
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6. Full Text Optimal Control for Mathematical Models of Cancer Therapies
: An Application of Geometric Methods
by Schättler, Heinz and Ledzewicz, Urszula
09/2015, 1st ed. 2015, Interdisciplinary Applied Mathematics, ISBN 1493929712, Volume 42
Geometry | Control and Systems Theory | Cancer Research | Mathematics | Mathematics and Statistics | Calculus of Variations and Optimal Control; Optimization
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7. Dynamic systems modelling and optimal control
: applications in management science
by Basu, Dipak R and Miroshnik, Victoria, 1969
2015, ISBN 9781137508935, Volume 2, xiv, 197
Operations management | Management science | Systemtheorie | Economic Development | Development | Business Development | Management | System theory | BUSINESS & ECONOMICS | Business Mathematics | Systems theory
Book
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8. A primer on the calculus of variations and optimal control theory
by Mesterton-Gibbons, Mike
2009, Student mathematical library, ISBN 9780821847725, Volume 50., xiii, 252
Calculus of variations | Mathematical optimization | Control theory
Book
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9. Full Text Optimal Control of PDEs under Uncertainty
: An Introduction with Application to Optimal Shape Design of Structures
by Martínez-Frutos, Jesús and Periago Esparza, Francisco
2018, BCAM SpringerBriefs, ISBN 3319982095, 138
Differential equations, Partial-Asymptotic theory | Distribution (Probability theory | Engineering mathematics | Vibration | Materials | Mathematics | Differential equations, Partial | Mathematical optimization
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10. Full Text Nonlinear Industrial Control Systems
: Optimal Polynomial Systems and State-Space Approach
by Grimble, Michael J and Majecki, Paweł
2020, ISBN 1447174550, 778
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11. Full Text Optimal Control: Novel Directions and Applications
by Tonon, Daniela and Aronna, Maria Soledad and Kalise, Dante
2017, Lecture Notes in Mathematics, ISBN 3319607715, Volume 2180
Analysis of PDEs | Mathematics
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12. Optimization and optimal control
: theory and applications
by Chinchuluun, Altannar
2010, Springer optimization and its applications, ISBN 0387894950, Volume 39., xiii, 510
Mathematical optimization | Control theory
Book
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13. Full Text Optimal Control Problems for Partial Differential Equations on Reticulated Domains
: Approximation and Asymptotic Analysis
by Kogut, Peter I and Leugering, Günter R
2011, Systems & control, ISBN 9780817681487, 638
Differential equations, Partial
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14. Full Text Optimal Control
by Aschepkov, Leonid and Dolgy, Dmitriy and Kim, Taekyun and Agarwal, Ravi
2017, ISBN 9783319497808, 211
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15. Full Text Geometric and Numerical Optimal Control
: Application to Swimming at Low Reynolds Number and Magnetic Resonance Imaging
by Bonnard, Bernard and Chyba, Monique and Rouot, Jérémy
2018, Springerbriefs in Mathematics, ISBN 3319947907, 120
Magnetic resonance imaging | Global differential geometry | Control theory | Mathematics | Optimization and Control
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16. Full Text A New Formulation of the Fractional Optimal Control Problems Involving Mittag–Leffler Nonsingular Kernel
by Baleanu, Dumitru and Jajarmi, Amin and Hajipour, Mojtaba
Journal of optimization theory and applications, ISSN 0022-3239, 12/2017, Volume 175, Issue 3, pp. 718 - 737
33E12 | Fractional optimal control | 26A33 | Mathematics | Theory of Computation | Mittag–Leffler kernel | Euler method | Optimization | Fractional calculus | 49K99 | Calculus of Variations and Optimal Control; Optimization | Operations Research/Decision Theory | Applications of Mathematics | Engineering, general | 49XX | Operations Research & Management Science | Physical Sciences | Mathematics, Applied | Technology | Science & Technology | Numerical analysis | Economic models | Lagrange multiplier | Boundary value problems | Convolution | Computer simulation | Lagrange multipliers | Mathematical analysis | Optimal control | Calculus of variations
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17. Full Text Local energy minimization in optimal train control
by Howlett, P.G and Pudney, P.J and Vu, Xuan
Automatica (Oxford), ISSN 0005-1098, 2009, Volume 45, Issue 11, pp. 2692 - 2698
Calculus of variations | Optimal train control | Energy minimization | Engineering, Electrical & Electronic | Engineering | Automation & Control Systems | Technology | Science & Technology | Applied sciences | Control theory. Systems | Optimal control | Exact sciences and technology | Computer science; control theory; systems | Trains | Energy conservation | Mathematical analysis | Freight trains | Minimization | Strategy | Optimization | Switching
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18. The calculus of variations and functional analysis
: with optimal control and applications in mechanics
by Lebedev, L. P and Cloud, Michael J
2003, Series on stability, vibration and control of systems. Series A, ISBN 9812385819, Volume 12, xiii, 420
Functional analysis
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19. Full Text Optimal control as a graphical model inference problem
by Kappen, H.J and Gomez, V and Opper, M
Machine learning, ISSN 0885-6125, 2012, Volume 87, Issue 2, pp. 159 - 182
Graphical model | Cluster variation method | Uncontrolled dynamics | Approximate inference | Simulation and Modeling | Computing Methodologies | Kullback-Leibler divergence | Control, Robotics, Mechatronics | Optimal control | Computer Science | Artificial Intelligence (incl. Robotics) | Language Translation and Linguistics | Belief propagation | Kullback-leibler divergence | Computer Science, Artificial Intelligence | Technology | Science & Technology | Telecommunications and information theory | Exact sciences and technology | Information, signal and communications theory | Mathematics | Statistics | Operational research. Management science | Sciences and techniques of general use | Calculus of variations and optimal control | Distribution theory | Mathematical analysis | Operational research and scientific management | Applied sciences | Probability and statistics | Mathematical programming | Information theory | Computer science | Models | Artificial intelligence | Information processing | Control theory | Tasks | Approximation | Computation | Stacking | Games | Inference | Optimization
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20. Full Text A Variation Evolving Method for Optimal Control Computation
by Zhang, Sheng and Yong, En-Mi and Qian, Wei-Qi and He, Kai-Feng
Journal of optimization theory and applications, ISSN 0022-3239, 10/2019, Volume 183, Issue 1, pp. 246 - 270
Dynamics stability | 35B35 | Variation evolution | Mathematics | Theory of Computation | Optimization | Initial-value problem | Calculus of Variations and Optimal Control; Optimization | Operations Research/Decision Theory | Optimal control | 49M29 | Evolution partial differential equation | 49M05 | Applications of Mathematics | Engineering, general | Operations Research & Management Science | Physical Sciences | Mathematics, Applied | Technology | Science & Technology | Aerodynamics | Methods | Differential equations | Numerical integration | Computation | Numerical methods | Dynamic stability | Evolution | Control stability | Control theory | Dynamical systems
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