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 Delay and optimum amplitude equalizers for a readback circuit

Details
Inventors: Huber, William D.;
Assignee: Sperry Corporation (New York, NY)
Primary Examiner: Canney; Vincent P.
Assistant Examiner:
Attorney, Agent or Firm: Battjer; Eugene T.

A pulse improvement circuit for a magnetic readback system produces a data representative signal having symmetrical, equal-amplitude pulses of limited time widths. The circuit includes an equalizer made in accordance to a final transfer function produced as a result of a mathematical convolution of first and second transfer functions. The first transfer function is based on the theory of a matched filter for receiving a signal having data representative and non-white noise pulses contained therein to produce a filter signal having maximum signal to noise ratio. The second transfer function is based on the theory of a Papoulis window function for slimming the pulses contained in the filter signal. A specific circuit implementation of the final transfer function is an eight-pole, inductor-capacitor, ladder network for amplitude equalization coupled to an inductor-capacitor, lattice network including first and second order sections for phase equalization.

DETAILED DESCRIPTION The above mentioned limitations of equalizer circuits, made in accordance with the forced amplitude spectrum output shaping, are overcome by the provision of a new and improved readback circuit.
This readback circuit includes a transducer circuit for detecting data recorded on the magnetic medium and an optimum equalizer circuit connected to the output of the transducer circuit.
The optimum equalizer circuit produces a data representative signal having symmetrical, equal amplitude pulses of limited pulse widths and a signal to noise ratio greater than the signal to noise ratio of the input read signal produced by the transducer circuit.
The transducer circuit operates in a conventional manner to detect the magnetic transitions recorded on the storage medium and to produce a voltage signal of varying amplitudes.
However, since the transducer typically has a nonlinear phase delay which will produce a read signal of asymmetrical shape, a capacitor-conductor lattice network, which is a well known circuit for a delay equalizer, is provided to compensate for the nonlinear phase delay.
The optimum equalizer circuit is made in accordance to a final transfer function produced as a result of a mathematical convolution of two frequency domain transfer functions.
The first transfer function is based on the theory of a matched filter.
If the optimum equalizer embodied only matched filter theory, such equalizer would operate to change the read signal produced by the transducer circuit into a signal which has pulses having maximum signal to noise ratio.
The first transfer function is specifically derived with inputs comprising a known input data signal, which in this case is assumed to be pulses having Lorentzian waveshapes, and a colored noise input signal.
The second transfer function is based on the theory of a window function which in the preferred embodiment of the optimum equalizer circuit is a Papoulis window function.
If the optimum equalizer embodied only window function theory, such equalizer would operate to produce a signal with limited pulse widths



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