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System for wide bandwidth damping

  • US 4,633,982 A
  • Filed: 02/11/1985
  • Issued: 01/06/1987
  • Est. Priority Date: 02/11/1985
  • Status: Expired due to Fees
First Claim
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1. A system for wide bandwidth damping, said system comprising:

  • a vibratable mechanical structure to be damped;

    an input transducer responsive to an input signal to affect vibration of said mechanical structure;

    an output transducer responsive to displacement vibration of said mechanical structure for producing an output signal in accordance therewith;

    an active electronic feedback circuit connected from said output transducer for producing a positive feedback signal to each resonant mode to be damped;

    a signal souce; and

    an input circuit for impressing an input signal on said input transducer directly proportional to the sum of the output signals of said source and said feedback circuit,said feedback circuit supplying said feedback signal to said input circuit with a phase lagging the output signal of said output transducer by more than 0° and

    less than 180°

    , wherein;

    said feedback signal has a phase which lags said output transducer output signal by approximately 90°

    , and wherein;

    said input and output transducers are vibration sensitive transducers fixed to said structure in spaced relative positions;

    said electronic feedback circuit is connected from said output transducer to said input transducer,said circuit having a Laplace transfer function H(ω

    ) where ω

    is radian frequency,said circuit having circuit components with values such that H(ω

    ) meets conditions (1), (2) and (3) as follows;

    
    
    space="preserve" listing-type="equation">G(ω

    )H(ω

    )<

    1 for all ω

    when Im[G(ω

    )H(ω

    )]=0 (1)G(ω

    ) being the Laplace transfer function through said input transducer, through said structure and through said output transducer, Im[G(ω

    )H(ω

    )] being the imaginary part of the complex product G(ω

    )H(ω

    ),(2) co Re[H(ω

    )]<

    1, for all ω

    >

    0 that Im[H(ω

    )]=0, co being a constant, Re[H(ω

    )] being the real part of the complex variable H(ω

    ), and Im[H(ω

    )] being the imaginary part of H(ω

    ), and(3) cn Im[H(ω

    )]>

    0 for all ω

    >

    0 and one or more of the modes to be damped, where for each said mode n=1, 2, . . . , each cn being a constant, Im[H(ω

    )] being the imaginary part of the complex variable H(ω

    ).

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