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4
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0016999465
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A qualitative analysis of the behavior of dynamic nonlinear networks: Steady state solutions of nonautonomous networks
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Sept.
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L. O. Chua and D. N. Green, “A qualitative analysis of the behavior of dynamic nonlinear networks: Steady state solutions of nonautonomous networks,” IEEE Trans. Circuits Syst., vol. CAS-23, 530–550, Sept. 1976.
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(1976)
IEEE Trans. Circuits Syst.
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, pp. 530-550
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Chua, L.O.1
Green, D.N.2
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5
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0018499951
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Frequency domain analysis of nonlinear systems: general theory
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L. O. Chua and C. Y. Ng, “Frequency domain analysis of nonlinear systems: general theory, TEE J. Electron. Circuits Syst., vol. 3, pp. 165–185, 1979.
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(1979)
TEE J. Electron. Circuits Syst.
, vol.3
, pp. 165-185
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Chua, L.O.1
Ng, C.Y.2
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6
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0015680148
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Distortion analysis of bipolar transistor circuits
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Nov.
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Y. L. Kuo, “Distortion analysis of bipolar transistor circuits,” IEEE Trans. Circuit Theory, vol. CT-20, 709–716, Nov. 1973.
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IEEE Trans. Circuit Theory
, vol.CT-20
, pp. 709-716
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Kuo, Y.L.1
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7
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0016091755
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Analysis of nonlinear systems with multiple inputs
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Aug.
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J. J. Bussgang, L. Ehrman, and J. W. Graham, “Analysis of nonlinear systems with multiple inputs,” Proc. IEEE, vol. 62, pp. 108.8-1119, 1119, Aug. 1974.
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Proc. IEEE
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Bussgang, J.J.1
Ehrman, L.2
Graham, J.W.3
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8
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84910922529
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Improved method of analyzing nonlinear electrical networks
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Jan.
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T. B. M. Neil, “Improved method of analyzing nonlinear electrical networks,” Electron. Lett., vol. 5, no. 1, pp. 13–15, Jan. 1969.
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Electron. Lett.
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, Issue.1
, pp. 13-15
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Neil, T.B.M.1
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9
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0015960311
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On the existence of quasiperiodic solutions to nonlinear quasiperiodic differential equations
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Warsaw, Poland
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M. Urabe, “On the existence of quasiperiodic solutions to nonlinear quasiperiodic differential equations,’ in Nonlinear Vibration Problems, Warsaw, Poland, pp. 85–93, 1974.
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Nonlinear Vibration Problems
, pp. 85-93
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Urabe, M.1
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10
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3042874827
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Investigation of numerical solutions of some nonlinear quasiperiodic differential equations
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Kyoto Univ., Japan
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T. Mitsui, “Investigation of numerical solutions of some nonlinear quasiperiodic differential equations,” Research Inst. for Mathematical Sciences, Kyoto Univ., Japan, vol. 13, no. 3, pp. 793–820, 1977.
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Research Inst. for Mathematical Sciences
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, Issue.3
, pp. 793-820
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Mitsui, T.1
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11
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Steady-state analysis of nonlinear circuits with periodic input
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Jan.
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T. J. Aprille, Jr. and T. N. Trick, “Steady-state analysis of nonlinear circuits with periodic input,” Proc. IEEE, vol. 60, pp. 108–114, Jan. 1972.
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Proc. IEEE
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Aprille, T.J.1
Trick, T.N.2
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12
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0017515610
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Determining the periodic response of nonlinear systems by a gradient method
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M. S. Nakhla and F. H. Branin, Jr., “Determining the periodic response of nonlinear systems by a gradient method, Circuit Theory Appl., vol. 5, pp. 255–273, 1977.
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Circuit Theory Appl.
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Nakhla, M.S.1
Branin, F.H.2
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17
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0001804640
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Steady motions exhibited by Duffing's equation—A picture book of regular and chaotic motions
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Y. Ueda, “Steady motions exhibited by Duffing's equation—A picture book of regular and chaotic motions,” in Conf. on New Approaches to Nonlinear Problems in Dynamics, (Monterey, CA), Dec. 9–14, 1979; to appear in the Engineering Foundation Conf. Proc., SIAM.
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(1979)
Conf. on New Approaches to Nonlinear Problems in Dynamics, (Monterey, CA), Dec. 9 – 14, 1979; to appear in the Engineering Foundation Conf. Proc., SIAM
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-
Ueda, Y.1
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19
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84941506637
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Algorithms for computing almost-periodic periodic steady-state response of nonlinear systems to multiple input frequencies
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ERL memo. M80/55, Electronics Research Laboratory, Univ. of California, Berkeley
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L. O. Chua and A. Ushida, “Algorithms for computing almost-periodic periodic steady-state response of nonlinear systems to multiple input frequencies,” ERL memo. M80/55, Electronics Research Laboratory, Univ. of California, Berkeley, Dec. 16, 1980.
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(1980)
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Chua, L.O.1
Ushida, A.2
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