1994
DOI: 10.1103/physreve.49.3963
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Crisis and intermittence in a leaky-faucet experiment

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Cited by 61 publications
(33 citation statements)
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“…Also, Bernoulli's theorem, even with our constant energy amount subtracted at the pin-hole, is no longer valid: it supposes one has a stationary flow. The theoretical treatment of this intermittency problem is a very difficult task, and many interesting complex phenomena could be observed experimentally [8]. No satisfactory analytical approach is available, although some computer simulations based on a stochastic simple model seems to capture the essential physical ingredients governing the phenomenon [9] -see [10] for a review.…”
Section: -One-bottle Experimentsmentioning
confidence: 99%
“…Also, Bernoulli's theorem, even with our constant energy amount subtracted at the pin-hole, is no longer valid: it supposes one has a stationary flow. The theoretical treatment of this intermittency problem is a very difficult task, and many interesting complex phenomena could be observed experimentally [8]. No satisfactory analytical approach is available, although some computer simulations based on a stochastic simple model seems to capture the essential physical ingredients governing the phenomenon [9] -see [10] for a review.…”
Section: -One-bottle Experimentsmentioning
confidence: 99%
“…Many experiments [1][2][3][4][5][6] have confirmed that the dripping faucet, in spite of being a very simple system, presents complex behavior (chaos, Hopf bifurcations, long range anti-correlations, hysteresis, intermittence,...). Some years ago, a phenomenological macroscopic model was introduced [5] to explain the dynamical properties of this system based in the time interval between two drops.…”
Section: Introductionmentioning
confidence: 99%
“…Em K = 0, observa-se uma bifurcação tipo Hopf onde um ponto fixo estável deixa de existir dando origem a uma família deórbitas quase periódicas [Sartorelli et al, 1994].…”
Section: Mapa Do Círculounclassified
“…Em sistemas cuja dinâmica apresenta sensibilidadeàs condições iniciais nãoé possível fazer previsões a longo prazo sobre sua evolução, mesmo sendo pequenas as variações das condições iniciais. Alguns exemplos de sistemas dinâmicos que apresentam comportamento caótico são variações climáticas [Lorenz, 1980], torneiras pingando [Sartorelli et al, 1994], formação de bolhas [Tufaile, 2000], circuito de Chua e oscilações em semicondutores.…”
Section: Introductionunclassified
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