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Mathematical Theory of Optimal Processes
Mathematical Theory of Optimal Processes
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?. N. Trirogoff
A01=L.S. Pontryagin
Admissible Control
Admissible Curve
advanced optimal control applications
applied mathematics research
Arbitrary Measurable Function
Author_L.S. Pontryagin
Category=PB
control systems theory
Convex Cone
delay differential equations
Double Layer Potential
E. F. Mishchenko
Entire Interval
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Extremal Trajectory
L. S. Pontryagin
L. W. Neustadt
Lagrange Multiplier Rule
Linearly Independent
mathematical modelling
Maximum Principle
nonlinear dynamics
Optimal Control
Optimal Problem
Optimal Trajectory
Ordinary Differential Equations
Parabolic Equation
Phase Point
Phase Space
Phase Trajectory
R. V. Gamkrelidze
Regular Point
Relay Elements
Time Optimal Problem
Transversality Condition
V. G. Boltyanskii
Variable Endpoints
variational calculus
Vector ?x
Vector Δx
Weierstrass Condition
Product details
- ISBN 9782881240775
- Weight: 730g
- Dimensions: 152 x 229mm
- Publication Date: 06 Mar 1987
- Publisher: Gordon & Breach Science Publishers SA
- Publication City/Country: NL
- Product Form: Hardback
The fourth and final volume in this comprehensive set presents the maximum principle as a wide ranging solution to nonclassical, variational problems. This one mathematical method can be applied in a variety of situations, including linear equations with variable coefficients, optimal processes with delay, and the jump condition. As with the three preceding volumes, all the material contained with the 42 sections of this volume is made easily accessible by way of numerous examples, both concrete and abstract in nature.
Mathematical Theory of Optimal Processes
€229.40
