Impedance and power transformations by the isometric circle method and non-Euclidean geometry

"June 14, 1957."

Bibliographic Details
Other Authors: Bolinder, E. Folke.
Language:eng
Published: Massachusetts Institute of Technology, Research Laboratory of Electronics 2004
Subjects:
Online Access:http://hdl.handle.net/1721.1/4770
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author2 Bolinder, E. Folke.
author_facet Bolinder, E. Folke.
collection MIT
description "June 14, 1957."
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institution Massachusetts Institute of Technology
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spelling mit-1721.1/47702019-04-11T09:32:39Z Impedance and power transformations by the isometric circle method and non-Euclidean geometry Bolinder, E. Folke. TK7855.M41 R43 no.312 Impedance (Electricity) Inversions (Geometry) Geometry, Hyperbolic "June 14, 1957." Bibliography: p. 91-96. Army Signal Corps Contract DA36-039-sc-64637. Dept. of the Army Task 3-99-06-108 and Project 3-99-00-100. E. Folke Bolinder. 2004-03-03T21:20:44Z 2004-03-03T21:20:44Z 1957 312 http://hdl.handle.net/1721.1/4770 eng Technical report (Massachusetts Institute of Technology. Research Laboratory of Electronics) ; 312. v, 96 p. 5593961 bytes application/pdf application/pdf Massachusetts Institute of Technology, Research Laboratory of Electronics
spellingShingle TK7855.M41 R43 no.312
Impedance (Electricity)
Inversions (Geometry)
Geometry, Hyperbolic
Impedance and power transformations by the isometric circle method and non-Euclidean geometry
title Impedance and power transformations by the isometric circle method and non-Euclidean geometry
title_full Impedance and power transformations by the isometric circle method and non-Euclidean geometry
title_fullStr Impedance and power transformations by the isometric circle method and non-Euclidean geometry
title_full_unstemmed Impedance and power transformations by the isometric circle method and non-Euclidean geometry
title_short Impedance and power transformations by the isometric circle method and non-Euclidean geometry
title_sort impedance and power transformations by the isometric circle method and non euclidean geometry
topic TK7855.M41 R43 no.312
Impedance (Electricity)
Inversions (Geometry)
Geometry, Hyperbolic
url http://hdl.handle.net/1721.1/4770