Introduction to Numerical Identification
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10.1007/S11012-018-0917-0
To further challenge the meso-model, a new morphology coming from an X-ray scan of another characteristic micro-concrete specimen is introduced and its macroscopic behaviour is computed without a priori numerical identification.
To further challenge the meso-model, a new morphology coming from an X-ray scan of another characteristic micro-concrete specimen is introduced and its macroscopic behaviour is computed without a priori numerical identification.
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10.1016/J.EUROMECHSOL.2019.01.019
, accounting for damage, friction and interlocking, is employed, upon extending this formulation by addressing the degradation of the depth of asperities as a novel mechanical feature, Sensitivity analyses permit to assess the proposed modelling strategy and to devise a procedure for the numerical identification of model parameters.
, accounting for damage, friction and interlocking, is employed, upon extending this formulation by addressing the degradation of the depth of asperities as a novel mechanical feature, Sensitivity analyses permit to assess the proposed modelling strategy and to devise a procedure for the numerical identification of model parameters.
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10.1364/AO.58.001341
A numerical identification method that allows rigorous consideration of different experimental configurations is described.
A numerical identification method that allows rigorous consideration of different experimental configurations is described.
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10.1016/j.resconrec.2019.104477
In this paper, we present a method to classify and assign unique numerical identification codes to different water and wastewater types based on their water quality.
In this paper, we present a method to classify and assign unique numerical identification codes to different water and wastewater types based on their water quality.
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10.1109/CSCMP45713.2019.8976749
An algorithm for the numerical identification of a quadratic scalar Volterra polynomial is proposed.
An algorithm for the numerical identification of a quadratic scalar Volterra polynomial is proposed.
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10.1515/jiip-2017-0120
Additionally, assuming the number of dipoles known, a stability result is obtained and an efficient numerical identification method is developed.
Additionally, assuming the number of dipoles known, a stability result is obtained and an efficient numerical identification method is developed.
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10.1103/PhysRevA.100.023835
Our main tools include (i) a Floquet analysis of the linear equations, (ii) a multiscale analysis based on a separation of timescales between the parametric oscillations and the beats, and (iii) the numerical identification of limit cycles and attractors.
Our main tools include (i) a Floquet analysis of the linear equations, (ii) a multiscale analysis based on a separation of timescales between the parametric oscillations and the beats, and (iii) the numerical identification of limit cycles and attractors.
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10.1007/S00231-018-2504-2
The procedure of numerical identification of thermophysical properties of concrete during its hardening is presented.
The procedure of numerical identification of thermophysical properties of concrete during its hardening is presented.
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Facilitate Identification
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