Generalized Formalization of Multiplicatively Release and Isolating Functions and Locally Approximating Functions in the Formation of a Single Analytical Function in the Cut-Glue Method
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Springer International Publishing
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https://link.springer.com/content/pdf/10.1007/978-3-030-95120-7_7
Reference20 articles.
1. Gaiduk, A.R., Neydorf, R.A., Kudinov, N.V., Polyakh, V.V.: Analytical problem solution of synthesis of a nonlinear stabilization system based on a mathematical CGA model. Eng. J. Don 7(58) (2019)
2. Neydorf, R., Gaiduk, A., Gamayunov, N.: The multiplicative-isolating principle of significantly nonlinear mathematical models creation. In: Kravets, A.G., Bolshakov, A.A., Shcherbakov, M. (eds.) Cyber-Physical Systems: Modelling and Intelligent Control. Studies in Systems, Decision and Control, vol. 338, Springer, Cham (2021). https://doi.org/10.1007/978-3-030-66077-2_3
3. Gaiduk, A.R., Neydorf, R.A., Kudinov, N.V.: Application of cut-glue approximation in analytical solution of the problem of nonlinear control design. In: Kravets, A., Bolshakov, A., Shcherbakov, M. (eds.) Cyber-Physical Systems: Industry 4.0 Challenges. Studies in Systems, Decision and Control, vol. 260, Springer, Cham (2020). https://doi.org/10.1007/978-3-030-32648-7_10
4. Neydorf, R.A.: Approximating mathematical model development according to point experimental data through “cut-glue” method. Vestnik Don State Techn. Univ. 14(1), 45–58 (2014). https://doi.org/10.12737/3503
5. Neydorf, R.A.: Prospects of using multiplicative-additive approximation for constructing mathematical models of dynamic objects. Bulletin of St PbSIT(TU). №30 (2015). https://doi.org/10.15217/issn1998984-9.2015.30.713
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