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Properties examination of complete matrix and its cofactors for symbolic calculations
Kalenský, Jan ; Krejsa, Jiří (referee) ; Březina, Tomáš (advisor)
This thesis is focused on the characteristics of a complete matrix, its application in physical analogies and exploration of suitable methods of computer generation of its cofactors. The opening section covers the key elements of matrix algebra, emphasising cofactors, and their attributes. The next segment examines the generalization of circuit theory for the purposes of multidisciplinary modeling and detailed analysis of a complete matrix and its properties. Finally, the previous findings and the characteristics of a complete matrix and its cofactors are applied to the deduction of elementary transfers, explained on examples and symbolically utilised in computer generation.
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Coupled model of solenoid
Hejl, Karel ; Huzlík, Rostislav (referee) ; Vlach, Radek (advisor)
This work deals with the coupled model of an electromagnet and the verification of its results on a real electromagnet. The first chapter of this thesis is an introduction to the issues addressed in this work. The second chapter is devoted to physical analogies between domains and the description of an electromagnet. Also described are mathematical equations for electromagnet from electric, magnetic, mechanical and thermal viewing, as well as descriptions of modelling approaches using Matlab, Simulink and Simscape. The third chapter describes the design of an electromagnet to verify the coupled model. Another section is devoted to compiling equations for this proposed electromagnet and making of models. The penultimate part is dedicated to electromagnet design, measurement and data processing. The last section is devoted to comparing data with simulation and appreciation.
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Properties examination of complete matrix and its cofactors for symbolic calculations
Kalenský, Jan ; Krejsa, Jiří (referee) ; Březina, Tomáš (advisor)
This thesis is focused on the characteristics of a complete matrix, its application in physical analogies and exploration of suitable methods of computer generation of its cofactors. The opening section covers the key elements of matrix algebra, emphasising cofactors, and their attributes. The next segment examines the generalization of circuit theory for the purposes of multidisciplinary modeling and detailed analysis of a complete matrix and its properties. Finally, the previous findings and the characteristics of a complete matrix and its cofactors are applied to the deduction of elementary transfers, explained on examples and symbolically utilised in computer generation.
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