Positive Real Functions
Positive Real Functions is a mathematical construct in network synthesis denoting a complex-valued function of a complex variable that belongs to the class of analytic functions and is distinguished by having a real part that is non-negative whenever the real part of the argument is non-negative, ensuring physical realizability of passive linear networks.
631
Publications
41.9K
Citations
947
Authors
530
Institutions
Publications per year
2017–2026
64
Variants
Positive Real Function
Parents
631
G. W. Ford, J. T. Lewis, R. F. O’Connell · Physical review. A, General physics · 1988 · 669 citations
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530

University of Toronto
Toronto, Canada
8 h-index
9 publications
271 citations

China Medical University
Taichung, Taiwan
8 h-index
9 publications
218 citations
Institute of Mathematics
Warsaw, Poland
7 h-index
10 publications
214 citations

Imperial College London
London, United Kingdom
7 h-index
11 publications
686 citations

University of the Basque Country
Leioa, Spain
7 h-index
7 publications
200 citations

Mansoura University
Al Mansurah, Egypt
6 h-index
9 publications
336 citations

Victoria University
Melbourne, Australia
6 h-index
7 publications
183 citations
University of Cambridge
Cambridge, United Kingdom
6 h-index
10 publications
813 citations
1–8 of 530
TRAN · 30 publications · 1.1K citations
21
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23 publications · 936 citations
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PROC · 30 publications · 2.1K citations
18
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22 publications · 1.8K citations
17
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10 publications · 299 citations
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