TY - JOUR
T1 - Chaotic Vibration in Poppet Valve Circuit
AU - Hayashi, Satoru
AU - Hayase, Toshiyuki
AU - Kurahashi, Tetsuo
PY - 1995
Y1 - 1995
N2 - In the previous paper we pointed out that chaotic vibrations can occur in poppet valve circuits due to nonlinearities. The chaotic motions in the poppet valve circuits include (a) period-doubling- type chaos, (b) Lorenz-type chaos and (c) intermittent-type chaos. In this paper, period-doubling- type chaos has been investigated in detail. A lumped parameter model was derived for the system consisting of a poppet valve, a valve chamber, an orifice and a connecting line. A numerical simulation was performed to obtain the power spectrum, bifurcation map and the Liapunov exponent.
AB - In the previous paper we pointed out that chaotic vibrations can occur in poppet valve circuits due to nonlinearities. The chaotic motions in the poppet valve circuits include (a) period-doubling- type chaos, (b) Lorenz-type chaos and (c) intermittent-type chaos. In this paper, period-doubling- type chaos has been investigated in detail. A lumped parameter model was derived for the system consisting of a poppet valve, a valve chamber, an orifice and a connecting line. A numerical simulation was performed to obtain the power spectrum, bifurcation map and the Liapunov exponent.
KW - Chaos
KW - Flow Induced Vibration
KW - Numerical Simulation
KW - Oil Hydraulics
KW - Poppet Valve
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U2 - 10.1299/kikaic.61.1810
DO - 10.1299/kikaic.61.1810
M3 - Article
AN - SCOPUS:0029304628
SN - 0387-5024
VL - 61
SP - 1810
EP - 1815
JO - Nippon Kikai Gakkai Ronbunshu, C Hen/Transactions of the Japan Society of Mechanical Engineers, Part C
JF - Nippon Kikai Gakkai Ronbunshu, C Hen/Transactions of the Japan Society of Mechanical Engineers, Part C
IS - 585
ER -