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Descartes concluded that a geometric or nonmechanical curve was one whose equation f x, y) = 0 was a polynomial of finite degree in two variables.
Descartes concluded that a geometric or nonmechanical curve was one whose equation f x, y) = 0 was a polynomial of finite degree in two variables.
"Every technology imposes a finite degree of risk upon society, both in its routine operation and in the occurrence of accidents," he wrote.
A finite degree of freedom model was formulated and the method of multiple scales was applied.
In La Géométrie Descartes had presented a method that could in principle be applied to any algebraic or "geometric" curve i.e., any curve whose equation was a polynomial of finite degree in two variables.
Among those numerical methods, those that approximate continua with infinite degree of freedom by discrete body with finite degree of freedom are called 'discrete analysis'.
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An iterative loop combining nonlinear modes and the Rauscher method is suggested for analyzing finite degree-of-freedom nonlinear mechanical systems with parametric excitation.
Dynamic behaviour of complex structural systems may be modelled by a system of second order linear ordinary differential equations, i.e., Mẅ(t)+Dẇ(t)+Sw (t)=f (t), by means of either structural analysis for finite degree-of-freedom systems or discretization procedures (e.g., FE methods) for continuous systems.
These asymmetric oscillations are investigated in this paper: the Ritz Galerkin method is used to obtain a finite degree-of-freedom model of the cantilever and the method of multiple scales is used to analytically predict the amplitude and asymmetry of the oscillations.
Rotating systems with arbitrary finite degrees of freedom are considered.
In cases of finite degrees of sensitivity, the descriptor's probability density function (histogram) is skew to the left.
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