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It is shown that addition of non-white noise excitation has a stabilizing effect on the parametric instability of harmonically excited rotating shafts.
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The effect of the parametric action on the stability of a coupled system of differential equations is studied.
The BMI formulation is derived by employing polynomial chaos expansions to represent the effect of the parametric uncertainties on the H2norm.
The effects of the parametric uncertainties on the output predictor and a quadratic cost function are explicitly analyzed.
Two parameters are varied in each plot to study the effects of the parametric variation on systemic hemodynamics.
The case when the system is in primary parametric resonance in the absence of noise is considered and the effect of noise on the parametric resonance is investigated.
To investigate the effects of familiarity on the parametric modulation of the canonical hemodynamic response function (HRF), a parametric regressor modelling familiarity was constructed, based on the familiarity judgments for each melody excerpt.
The effect of initial imperfections on the parametric vibrations of cylindrical shells is analyzed.
Based on the parametric effect analysis, we conclude that effective binary diffusivity is negatively correlated with tortuosity fractal dimension but positively correlated with the fractal dimension of pore area, porosity, or mean pore diameter.
This case study provides a systematic exploration of the effect of temperature and pressure on the parametric uncertainties in RRKM/master equation calculations for a prototypical single-well multiple-channel dissociation.
We mainly focus on the parametric effects on slip velocity and heat and mass transport coefficients.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com