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National Repository of Grey Literature 4 records found  Search took 0.01 seconds. 
Banach Algebras
 Machovičová, Tatiana ; Nechvátal, Luděk (referee) ; Franců, Jan (advisor)
By Banach algebra we mean Banach space enriched with a multiplication operation. It is a mathematical structure that is used in the non-periodic homogenization of composite materials. The theory of classical homogenization studies materials assuming the periodicity of the structure. For real materials, the assumption of a periodicity is not enough and is replaced by the so-called an abstract hypothesis based on a concept composed mainly of the spectrum of Banach algebra and Sigma convergence. This theory was introduced in 2004.
Detailed record
Dynamics of Models of Infectious Diseases
 Machovičová, Tatiana ; Štoudková Růžičková, Viera (referee) ; Čermák, Jan (advisor)
The subject of this bachelor's thesis is mathematical modelling in the epidemiological study of infectious diseases. The primary goal was to construct, characterize and analyze of the Kermack-McKendrick epidemic model. Furthermore, the stability of venereal disease models is analyzed, with focus on Acquired Immunodeficiency Syndrome (AIDS) and its treatment.
Detailed record
Banach Algebras
 Machovičová, Tatiana ; Nechvátal, Luděk (referee) ; Franců, Jan (advisor)
By Banach algebra we mean Banach space enriched with a multiplication operation. It is a mathematical structure that is used in the non-periodic homogenization of composite materials. The theory of classical homogenization studies materials assuming the periodicity of the structure. For real materials, the assumption of a periodicity is not enough and is replaced by the so-called an abstract hypothesis based on a concept composed mainly of the spectrum of Banach algebra and Sigma convergence. This theory was introduced in 2004.
Detailed record
Dynamics of Models of Infectious Diseases
 Machovičová, Tatiana ; Štoudková Růžičková, Viera (referee) ; Čermák, Jan (advisor)
The subject of this bachelor's thesis is mathematical modelling in the epidemiological study of infectious diseases. The primary goal was to construct, characterize and analyze of the Kermack-McKendrick epidemic model. Furthermore, the stability of venereal disease models is analyzed, with focus on Acquired Immunodeficiency Syndrome (AIDS) and its treatment.
Detailed record

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2 Machovičová, Tereza
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