Mathematical modeling of the equation of Duffing with applications for master degree students — Part I

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Petrova Z.,Puleva T.

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Reference7 articles.

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4. Z. Petrova, Mathematical models and distribution of the zeros of Duffing equation and more general equations, in Applications of Mathematics in Tchnical and Natural Sciences (AMiTaNS’10), M. D. Todorov and C. I. Christov (Eds), AIP CP1301, New York, Melville, (2010), 115–125.

5. Analysis and synthesis of perturbed Duffing oscillators

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3. On the simultaneous teaching of mathematics and new programming language in master degree;SEVENTH INTERNATIONAL CONFERENCE ON NEW TRENDS IN THE APPLICATIONS OF DIFFERENTIAL EQUATIONS IN SCIENCES (NTADES 2020);2021

4. On the approximate solutions to a damped harmonic oscillator with higher-order nonlinearities and its application to plasma physics: semi-analytical solution and moving boundary method;The European Physical Journal Plus;2020-10

5. The mathematical modeling of the equation of Duffing with applications for master degree students — Part II;PROCEEDINGS OF THE 45TH INTERNATIONAL CONFERENCE ON APPLICATION OF MATHEMATICS IN ENGINEERING AND ECONOMICS (AMEE’19);2019

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