Presentation 1999/9/22
Solvability of Network with Nonlinear Resistors Part II
Tetsuya MIYOSHI, Hideo NAKAJIMA, Naohiko INABA,
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Abstract(in Japanese) (See Japanese page)
Abstract(in English) In the present study, we analyze the solvability of networks which include multi-terminal nonlinear resistor circuits, electric sources and a linear LCR circuit. The condition for unique time evolution of the network irrespective of the initial state is obtained in terms of conectivity with respect to specific elements of the linear LCR circuit in each case when voltage-driven nonlinear resistor circuits, current-driven ones, or both are treated. The sources are assumed to be voltage sources when voltage-driven resistors are discussed, and current sources when current-driven resistors are discussed. Nonlinear resistor circuits have N(N>__-2) terminals. The terminal currents are given by single-valued functions of the terminal voltages in case of voltage-driven nonlinear resistor circuits. The terminal voltages are given by single-valued functions of the terminal currents in case of current-driven ones.
Keyword(in Japanese) (See Japanese page)
Keyword(in English) solvability / nonlinear resistor
Paper # NLP99-97
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Conference Information
Committee NLP
Conference Date 1999/9/22(1days)
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Paper Information
Registration To Nonlinear Problems (NLP)
Language JPN
Title (in Japanese) (See Japanese page)
Sub Title (in Japanese) (See Japanese page)
Title (in English) Solvability of Network with Nonlinear Resistors Part II
Sub Title (in English)
Keyword(1) solvability
Keyword(2) nonlinear resistor
1st Author's Name Tetsuya MIYOSHI
1st Author's Affiliation Department of Information Science Faculty of Engineering, Utsunomiya University()
2nd Author's Name Hideo NAKAJIMA
2nd Author's Affiliation Department of Information Science Faculty of Engineering, Utsunomiya University
3rd Author's Name Naohiko INABA
3rd Author's Affiliation Department of Information Science Faculty of Engineering, Utsunomiya University
Date 1999/9/22
Paper # NLP99-97
Volume (vol) vol.99
Number (no) 324
Page pp.pp.-
#Pages 8
Date of Issue