A theorem due to this person states that if a transfer function, L, has a difference in degree between denominator and numerator greater than one, then the integral of the log magnitude of the reciprocal 3 of 1 + L is zero over the entire frequency range. As the reciprocal of 1 + L is known as the sensitivity function, said theorem is his sensitivity integral theorem. A very complicated relation due to this man, oddly involving the hyperbolic cotangent, basically states that the phase of a stable, minimum 6 phase transfer function is uniquely determined by the slope of
A theorem due to this person states that if a transfer function, L, has a difference in degree between denominator and numerator greater than one, then the integral of the log magnitude of the reciprocal 3 of 1 + L is zero over the entire frequency range. As the reciprocal of 1 + L is known as the sensitivity function, said theorem is his sensitivity integral theorem. A very complicated relation due to this man, oddly involving the hyperbolic cotangent, basically states that the phase of a stable, minimum 6 phase transfer function is uniquely determined by the slope of its magnitude and is thus appropriately known as his (*) gain-phase relation. For 10 points, name this Dutchman famous for the magnitude/phasevs. log-frequency graphs commonly used to depict transfer functions for LTI systems.
A theorem due to this person states that if a transfer function, L, has a difference in degree between denominator and numerator greater than one, then the integral of the log magnitude of the reciprocal 3 of 1 + L is zero over the entire frequency range.
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