Інтелектуальний об'єктно-орієнтований підхід до моделювання динамічних енергетичних систем

Автор(и)

  • Andriy Verlan Norwegian University of Science and Technology, Gjovik, Норвегія
  • Jo Sterten Norwegian University of Science and Technology, Gjovik, Норвегія

DOI:

https://doi.org/10.32626/2308-5916.2020-21.43-51

Анотація

Запропонований об'єктно-орієнтований підхід та загальна архітектура інтелектуального програмного забезпечення для математичного моделювання динамічних енергетичних систем. Представлено та детально розглянуто архітектуру баз знань для моделювання систем, що описуються лінійними інтегральними рівняннями. Розглянутий система, заснована на знаннях у вигляді композиції конкретної функціональної мережі та експертної системи

Посилання

Do & Nguyen Hien & Mai. A Method of Ontology Integration for Designing Intelligent Problem Solvers. Applied Sciences. 2019. DOI: 9.3793.10.3390/app9183793.

Wazwaz A. Linear and Nonlinear Integral Equations: Methods and Applications. 2011. DOI: 10.1007/978-3-642-21449-3.

Verlan A., Sterten Jo. Implementation of Integral Explicit Macromodels by means of Quick-Acting Algorithms. Mathematical and computer modelling. Series: Technical sciences. 2018. Vol. 18. P. 26-33. DOI: 10.32626/2308-5916.

Burton T. A. Volterra integral and Differential Equations. 2nd ed. Mathematics in science and Engineering, 202. Elsevier, 2005.

Jerri A.J. Introduction to Integral Equations with Applications. Seconded. Jhon Wiley and Sons, 1999.

Nadir M. Solving linear integral equations with Fibonacci polynomial. Malaya Journal of Matematik. 2018. Vol. 6. P. 711-715. DOI 10.26637/MJM0604/0001.

Adawi A. Fadi A., Husein J. A Numerical Method for Solving Linear Integral Equations. International Journal of Contemporar Mathematical Sciences. 2009. Vol. 4. P. 485-496.

Kameda T. A general method for solving linear integral equations. II. Proceedings of the Physico-Mathematical Society of Japan. 2020.

Mirceski V. Modification of the step-function method for solving linear integral equations and application in modelling of a voltammetric experiment. Journal of Electroanalytical Chemistry — J ELECTROANAL CHEM. 2003. Vol. 545. P. 29-37. DOI 10.1016/S0022-0728(03)00086-X.

Verlan A., Sizikov V. Integral equations: methods, algorithms, programs. Kiev : Naukova dumka, 1986.

Brosy N. Fredholm integral equation. 2020. DOI: 10.1002/9783527809080.cataz07129.

Abdul-Majid W. Fredholm Integral Equations. 2011. DOI: 10.1007/978-3-642-21449-3_15.

Georgiev S. Generalized Fredholm Integral Equations. 2016. DOI: 10.2991/978-94-6239-228-1_5.

Altürk A. On multidimensional Fredholm integral equations of the first kind. Journal of Inequalities and Special Functions. 2017. Vol. 8. P. 85-95.

Machado M., Margotti F., Leitao A. On Nonstationary Iterated Tikhonov Meth-ods for Ill-Posed Equations in Banach Spaces. 2018. DOI: 10.1007/978-3-319-70824-9_10.

Argyros I.K., Santhosh G., Shobha E. Discretized Newton-Tikhonov method for ill-posed hammerstein type equations. Communications on Applied Nonlinear Analysis. 2016. Vol. 23. P. 34-55

Favini A., Pandolfi L. Multiscale Lavrentiev method for systems of Volterra equations of the first kind. Journal of Inverse and Ill-posed Problems — J INVERSE ILL-POSED PROBL. 2008. Vol. 16. P. 221-238.

Wang L. Karhunen-Loeve expansions and their applications. 2008.

Hartley R. An Overview of Conceptual Programming I. 2020

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Опубліковано

2020-09-03

Номер

2020: Математичне та комп'ютерне моделювання. Серія: Технічні науки. Випуск 21

Розділ

Статті

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