An upper bound on right half plane zeros
Author:
Dov Hazony
Journal:
Quart. Appl. Math. 19 (1961), 146-149
MSC:
Primary 30.65
DOI:
https://doi.org/10.1090/qam/124506
MathSciNet review:
124506
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Abstract: An upper bound is placed on the number of right half plane zeros of functions of the type $Z - m/n$. $Z$ and $m/n$ are RLC and LC driving point impedance functions respectively. In addition, it is shown that if $\operatorname {Re} Z > 0$ on $j$ axis, the number of right half plane zeros is determined precisely.
- Morris Marden, The Geometry of the Zeros of a Polynomial in a Complex Variable, Mathematical Surveys, No. 3, American Mathematical Society, New York, N. Y., 1949. MR 0031114
D. Hazony, Zero cancellation synthesis using impedance operators, to be published in an early issue of the IRE PGCT Transactions on Circuit Theory
M. Marden, The geometry of the zeros of a polynomial in a complex variable, The American Mathematical Society, New York, 1949, Chap. 1
D. Hazony, Zero cancellation synthesis using impedance operators, to be published in an early issue of the IRE PGCT Transactions on Circuit Theory
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Article copyright:
© Copyright 1961
American Mathematical Society
