The use of mathematical modeling in engineering allows for a significant reduction of material costs associated with design, production, and operation of technical objects, but it is important for an engineer to use the available computational approaches in modeling correctly. Taking into account the level of modern computer technology, this new
The use of mathematical modeling in engineering allows for a significant reduction of material costs associated with design, production, and operation of technical objects, but it is important for an engineer to use the available computational approaches in modeling correctly. Taking into account the level of modern computer technology, this new
Ali V. Aliev, DSc, is a professor at the M. T. Kalashnikov Izhevsk State Technical University in Izhevsk, Russia, where he teaches theory, calculating, and design of rocket engines as well as mathematical modeling in rocket engines. He has published over 300 articles and seven books and hold 25 patents. He has received several awards, including an Honorable Worker of High Education of the Russian Federation and Doctor Honoris Causa of Trenchin University (Slovakia). His research interests include intrachamber processes in solid propellant rocket engines and numerical simulation of processes in technical system. Olga V. Mishchenkova, PhD, is a senior lecturer at the M. T. Kalashnikov Izhevsk State Technical University in Izhevsk, Russia, where she teaches numerical methods and mathematical modeling. She has published over 50 articles and one book. Her research interests include numerical simulation of processes in technical system and mathematical modeling in technology.
Inhaltsangabe
Preface. Mathematical Modeling as a Method of Technical Objects Research. Tabular Dependencies and Techniques of Work with Tables. Analytical Dependencies and Methods of Their Obtainment. Mathematical Models as Selection Problems. Dynamic Systems. Phenomenological Models in Engineering. Mathematical Models Developed with the Application of Fundamental Laws of Physics. Methods of Computational Analysis of Models with Differential Equations in Partial Derivatives. Index.
Preface. Mathematical Modeling as a Method of Technical Objects Research. Tabular Dependencies and Techniques of Work with Tables. Analytical Dependencies and Methods of Their Obtainment. Mathematical Models as Selection Problems. Dynamic Systems. Phenomenological Models in Engineering. Mathematical Models Developed with the Application of Fundamental Laws of Physics. Methods of Computational Analysis of Models with Differential Equations in Partial Derivatives. Index.
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