Results 231 to 240 of about 6,540 (265)
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Tsallis Distribution-Based Fractional Derivative Method for Lamb Wave Signal Recovery
Research in Nondestructive Evaluation, 2015A new fractional derivative method based on the Tsallis distribution function is developed to recover the Lamb wave signals from the noisy Lamb wave signals. After the fractional derivative of the amplitude spectrum of the noisy Lamb signal at different derivative orders, the quartic polynomial function between the peak amplitude and the derivative ...
Xiao Chen, Chenlong Wang
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NEUTRON POINT KINETICS MODEL WITH A DISTRIBUTED-ORDER FRACTIONAL DERIVATIVE
FractalsIn this paper, the solutions of an extended form of the Fractional-order Neutron Point Kinetics (FNPK) equation in terms of Caputo-time derivatives of the same order are investigated. Instead of using a Caputo derivative, a distributed-order fractional derivative in the Caputo sense was employed in the term of the FNPK equation which is multiplied by ...
F. A. GODÍNEZ +4 more
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Applied Mathematics and Computation, 2018
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ricardo Almeida, M. Luísa Morgado
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ricardo Almeida, M. Luísa Morgado
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Wave simulation in dissipative media described by distributed-order fractional time derivatives
Journal of Vibration and Control, 2010We develop and solve a dissipative model for the propagation and attenuation of two-dimensional dilatational waves, using a new modeling algorithm based on distributed-order fractional time derivatives. We consider two distributions. The first has n powers of the order of differentiation as the weight function, and the second is based on a generalized
Caputo, Michele, Carcione, José M.
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Elasticity with Fractional Distributed-Order Derivatives
2021L L Ferrás, M L Morgado, M Rebelo
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Fractional derivative applied to the retrieval of phase distribution from an interferogram
Applied Physics B, 2012This paper proposes a new method for determining the phase distribution of a 2D fringe pattern using 2D fractional derivatives. The fractional derivative of order r (real 0≤r≤3), in the θ direction (θ∈[0,2π]) is defined by the Fourier transform and its inverse and gives as result a phase distribution.
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Nonparametric Estimation of the Fractional Derivative of a Distribution Function
2010We propose an estimator for the fractional derivative of a distribution function. Our estimator, based on finite differences of the empirical distribution function generalizes the estimator proposed by Maltz for the nonnegative real case. The asymptotic bias, variance and the consistency of the estimator are studied. Finally, the optimal choice for the
Andreea Borla, Costin Protopopescu
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Journal of Polymer Science Part A: General Papers, 1964
AbstractThe evaluation of broad molecular weight distributions, based on the fractionation data obtained by column elution techniques and the Schulz‐Dinglinger approximation, is critically analyzed employing an electronic computer and a solubility function based on the Flory‐Huggins theory.
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AbstractThe evaluation of broad molecular weight distributions, based on the fractionation data obtained by column elution techniques and the Schulz‐Dinglinger approximation, is critically analyzed employing an electronic computer and a solubility function based on the Flory‐Huggins theory.
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Multiscale nonlocal elasticity: A distributed order fractional formulation
International Journal of Mechanical Sciences, 2022Wei Ding +2 more
exaly
Modeling of Human Skin using Distributed Order Fractional Derivative Model-Frequency Domain
2014Bioelectro-mechanical properties of the skin can be very valid data for analyzing fractal characteristics of skin structure. In this paper, bioelectrical impedance method and fractional calculus have been utilized for characterization of the human skin.
Vosika, Zoran +4 more
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