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Geometric algebra computations
Tomešová, Tereza ; Vechetová, Jana (referee) ; Vašík, Petr (advisor)
This thesis deals with computing in geometric algebra and its illustration in software CLUCalc. Firstly, it introduces fundamental terms and properties of vector space, scalar product and Clifford algebra. Consequently, the term geometric algebra, its products and operations are defined. These terms are illustrated on a specific exampel, i.e. translation and rotation of a sphere along fixed curve in software CLUCalc.
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Autonomous Single-Channel Deinterleaving
Tomešová, Tereza ; Žák, Libor (referee) ; Hübnerová, Zuzana (advisor)
This thesis deals with an autonomous single-channel deinterleaving. An autonomous single-channel deinterleaving is a separation of the received sequence of impulses from more than one emitter to sequences of impulses from one emitter without a human assistance. Methods used for deinterleaving could be divided into single-parameter and multiple-parameter methods according to the number of parameters used for separation. This thesis primarily deals with multi-parameter methods. As appropriate methods for an autonomous single-channel deinterleaving DBSCAN and variational bayes methods were chosen. Selected methods were adjusted for deinterleaving and implemented in programming language Python. Their efficiency is examined on simulated and real data.
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Autonomous Single-Channel Deinterleaving
Tomešová, Tereza ; Žák, Libor (referee) ; Hübnerová, Zuzana (advisor)
This thesis deals with an autonomous single-channel deinterleaving. An autonomous single-channel deinterleaving is a separation of the received sequence of impulses from more than one emitter to sequences of impulses from one emitter without a human assistance. Methods used for deinterleaving could be divided into single-parameter and multiple-parameter methods according to the number of parameters used for separation. This thesis primarily deals with multi-parameter methods. As appropriate methods for an autonomous single-channel deinterleaving DBSCAN and variational bayes methods were chosen. Selected methods were adjusted for deinterleaving and implemented in programming language Python. Their efficiency is examined on simulated and real data.
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Geometric algebra computations
Tomešová, Tereza ; Vechetová, Jana (referee) ; Vašík, Petr (advisor)
This thesis deals with computing in geometric algebra and its illustration in software CLUCalc. Firstly, it introduces fundamental terms and properties of vector space, scalar product and Clifford algebra. Consequently, the term geometric algebra, its products and operations are defined. These terms are illustrated on a specific exampel, i.e. translation and rotation of a sphere along fixed curve in software CLUCalc.
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