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    Controllability Index Based on Conditioning Number 

    Source: Journal of Dynamic Systems, Measurement, and Control:;1975:;volume( 097 ):;issue: 004:;page 444
    Author(s): B. Friedland
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: Use of the conditioning number k(F) = ∥ F ∥ • ∥ F−1 ∥ where F is a symmetric matrix related to the controllability (observability) matrix is suggested as basis for index of controllability ...
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    A Technique of Quasi-Optimum Control 

    Source: Journal of Fluids Engineering:;1966:;volume( 088 ):;issue: 002:;page 437
    Author(s): B. Friedland
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: To find the optimum control law u = u(x) for the process ẋ = f(x, u), the Hamiltonian H = p′ f is formed. The optimum control law can be expressed as u = u* = σ(p, x), where u* ...
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    Quasi-Optimum Control of a Flexible Booster 

    Source: Journal of Fluids Engineering:;1967:;volume( 089 ):;issue: 002:;page 273
    Author(s): V. Cohen; B. Friedland
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: The problem of minimizing both the in-flight bending moments as well as the terminal drift of a flexible vehicle is considered. The performance criterion V(T) = 12y2(T)+k2 tT M2(ξ)dξ, where ...
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    Discussion: “The Optimal Control of Some Attitude Control Systems for Different Performance Criteria” (Flugge-Lotz, I., and Marbach, H., 1963, ASME J. Basic Eng., 85, pp. 165–175) 

    Source: Journal of Fluids Engineering:;1963:;volume( 085 ):;issue: 002:;page 175
    Author(s): B. Friedland; H. Ladd
    Publisher: The American Society of Mechanical Engineers (ASME)
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    On the Modeling and Simulation of Friction 

    Source: Journal of Dynamic Systems, Measurement, and Control:;1991:;volume( 113 ):;issue: 003:;page 354
    Author(s): D. A. Haessig; B. Friedland
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: Two new models for “slip-stick” friction are presented. One, called the “bristle model,” is an approximation designed to capture the physical phenomenon of sticking. This model is relatively ...
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