The Hamiltonian of optimal control theory was developed by Lev Pontryagin as part of his maximum principle. It was inspired by, but is distinct from, the Hamiltonian of classical mechanics. Pontryagin proved that a necessary condition for solving the optimal control problem is that the control should be chosen so as to minimize the Hamiltonian. For details see Pontryagin’s maximum principle.
Hamiltonian (Control Theory) Lecture Notes and Tutorials PDF
Error Control Error Control Introduction to Coding Theory
... error detecting code. 2. error correcting code (ECC) or ... Introduction to Coding Theory ... parity bit: append one single parity bit at the end of message/ storage ...
hamiltonian and variational principles
Lagrange equations for some variational principle (with u: [0, 1]. --+ IR, u(O) = a, ... Also note that locally, G is Hamiltonian if and only if d(iGro) = 0; in a chart in ...by J Marsden · 1983 · Cited by 3690 · Related articles
Hamiltonian Path is NP-Complete
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Exponential Integration for Hamiltonian Monte Carlo
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Hamiltonian Monte Carlo with Energy Conserving Subsampling
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Control Theory: a Brief Tutorial
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Game Theory and Control
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Control theory fundamentals
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nonlinear and optimal control theory
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Sociological Theory and Social Control
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PID Control - Graduate Degree in Control + Dynamical Systems
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Concurrency Control Optimistic Concurrency Control
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Theory Solver for a Theory of Strings and Regular Expressions
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13: Concurrency Control
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Self Awareness and Self Control
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Control and Dynamical Systems
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Systems Analysis and Control
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Control and Dynamical Systems
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Chapter 10 : Concurrency Control
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introduction to feedback control
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Feedforward and Ratio Control
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