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Results: 1-12 |
Results: 12
AUDITORY-NERVE FIBER MODELING - A STOCHASTIC MELNIKOV APPROACH
Authors: FRANASZEK M SIMIU E
Citation: M. Franaszek et E. Simiu, AUDITORY-NERVE FIBER MODELING - A STOCHASTIC MELNIKOV APPROACH, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics, 57(5), 1998, pp. 5870-5876
MELNIKOV-BASED OPEN-LOOP CONTROL OF ESCAPE FOR A CLASS OF NONLINEAR-SYSTEMS
Authors: SIMIU E FRANASZEK M
Citation: E. Simiu et M. Franaszek, MELNIKOV-BASED OPEN-LOOP CONTROL OF ESCAPE FOR A CLASS OF NONLINEAR-SYSTEMS, Journal of dynamic systems, measurement, and control, 119(3), 1997, pp. 590-594
CUTOFF FREQUENCY OF EXPERIMENTALLY GENERATED NOISE - A MELNIKOV APPROACH
Authors: FRANASZEK M
Citation: M. Franaszek, CUTOFF FREQUENCY OF EXPERIMENTALLY GENERATED NOISE - A MELNIKOV APPROACH, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics, 54(3), 1996, pp. 3003-3005
STOCHASTIC RESONANCE - A CHAOTIC DYNAMICS APPROACH
Authors: FRANASZEK M SIMIU E
Citation: M. Franaszek et E. Simiu, STOCHASTIC RESONANCE - A CHAOTIC DYNAMICS APPROACH, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics, 54(2), 1996, pp. 1298-1304
NOISE-INDUCED SNAP-THROUGH OF A BUCKLED COLUMN WITH CONTINUOUSLY DISTRIBUTED MASS - A CHAOTIC DYNAMICS APPROACH
Authors: FRANASZEK M SIMIU E
Citation: M. Franaszek et E. Simiu, NOISE-INDUCED SNAP-THROUGH OF A BUCKLED COLUMN WITH CONTINUOUSLY DISTRIBUTED MASS - A CHAOTIC DYNAMICS APPROACH, International journal of non-linear mechanics, 31(6), 1996, pp. 861-869
RESONANT RESPONSE AND ITS SCALING PROPERTIES IN CHAOTIC SYSTEMS PERTURBED BY NOISE
Authors: FRANASZEK M FRONZONI L
Citation: M. Franaszek et L. Fronzoni, RESONANT RESPONSE AND ITS SCALING PROPERTIES IN CHAOTIC SYSTEMS PERTURBED BY NOISE, Nuovo cimento della Societa italiana di fisica. D, Condensed matter,atomic, molecular and chemical physics, biophysics, 17(7-8), 1995, pp. 775-783
CRISIS-INDUCED INTERMITTENCY AND MELNIKOV SCALE FACTOR
Authors: FRANASZEK M SIMIU E
Citation: M. Franaszek et E. Simiu, CRISIS-INDUCED INTERMITTENCY AND MELNIKOV SCALE FACTOR, Physics letters. A, 205(2-3), 1995, pp. 137-142
FLUCTUATIONS IN PROBABILITY-DISTRIBUTION ON CHAOTIC ATTRACTORS
Authors: FRANASZEK M
Citation: M. Franaszek, FLUCTUATIONS IN PROBABILITY-DISTRIBUTION ON CHAOTIC ATTRACTORS, Physics letters. A, 203(2-3), 1995, pp. 115-121
INFLUENCE OF NOISE ON CRISIS-INDUCED INTERMITTENCY
Authors: FRANASZEK M FRONZONI L
Citation: M. Franaszek et L. Fronzoni, INFLUENCE OF NOISE ON CRISIS-INDUCED INTERMITTENCY, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics, 49(5), 1994, pp. 3888-3893
PERIODICALLY KICKED DUFFING OSCILLATOR AND NONATTRACTING CHAOTIC SETS
Authors: FRANASZEK M
Citation: M. Franaszek, PERIODICALLY KICKED DUFFING OSCILLATOR AND NONATTRACTING CHAOTIC SETS, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics, 49(5), 1994, pp. 3927-3929
CRITICAL SLOWING-DOWN IN CRISIS INDUCED INTERMITTENCY
Authors: FRANASZEK M NABAGLO A
Citation: M. Franaszek et A. Nabaglo, CRITICAL SLOWING-DOWN IN CRISIS INDUCED INTERMITTENCY, Physics letters. A, 182(1), 1993, pp. 99-104
GENERAL-CASE OF CRISIS-INDUCED INTERMITTENCY IN THE DUFFING EQUATION
Authors: FRANASZEK M NABAGLO A
Citation: M. Franaszek et A. Nabaglo, GENERAL-CASE OF CRISIS-INDUCED INTERMITTENCY IN THE DUFFING EQUATION, Physics letters. A, 178(1-2), 1993, pp. 85-91
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