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    A New Approach to Linear Filtering and Prediction Problems 

    Source: Journal of Fluids Engineering:;1960:;volume( 082 ):;issue: 001:;page 35
    Author(s): R. E. Kalman
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: The classical filtering and prediction problem is re-examined using the Bode-Shannon representation of random processes and the “state-transition” method of analysis of dynamic systems. New results ...
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    When Is a Linear Control System Optimal? 

    Source: Journal of Fluids Engineering:;1964:;volume( 086 ):;issue: 001:;page 51
    Author(s): R. E. Kalman
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: The purpose of this paper is to formulate, study, and (in certain cases) resolve the Inverse Problem of Optimal Control Theory, which is the following: Given a control law, find all performance ...
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    New Results in Linear Filtering and Prediction Theory 

    Source: Journal of Fluids Engineering:;1961:;volume( 083 ):;issue: 001:;page 95
    Author(s): R. E. Kalman; R. S. Bucy
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: A nonlinear differential equation of the Riccati type is derived for the covariance matrix of the optimal filtering error. The solution of this “variance equation” completely specifies the optimal ...
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    Control System Analysis and Design Via the “Second Method” of Lyapunov: II—Discrete-Time Systems 

    Source: Journal of Fluids Engineering:;1960:;volume( 082 ):;issue: 002:;page 394
    Author(s): R. E. Kalman; J. E. Bertram
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: The second method of Lyapunov is applied to the study of discrete-time (sampled-data) systems. With minor variations, the discussion parallels that of the companion paper on continuous-time ...
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    Control System Analysis and Design Via the “Second Method” of Lyapunov: I—Continuous-Time Systems 

    Source: Journal of Fluids Engineering:;1960:;volume( 082 ):;issue: 002:;page 371
    Author(s): R. E. Kalman; J. E. Bertram
    Publisher: The American Society of Mechanical Engineers (ASME)
    Abstract: The “second method” of Lyapunov is the most general approach currently in the theory of stability of dynamic systems. After a rigorous exposition of the fundamental concepts of this theory, ...
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