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Refrigeration systems in the food industry
Dvořák, Josef ; Katolický, Jaroslav (referee) ; Štětina, Josef (advisor)
Bachelor´s thesis is aimed at refrigeration systems in the industry which are used mainly in the food industry. Here are described individual parts that are refrigeration systems assembled. The work also contains summary of the ways you can make use of waste heat and also factors that have impact on economy of operation. The aim of work is to describe the basic analysis of thermodynamic cycles in the refrigeration systems which are displayed on the illustrative diagrams.
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Family house
Klimeš, Michal ; Dvořák, Josef (referee) ; Maceková, Věra (advisor)
The subject of the bachelor work is a new building of family house in the village called Pozďatín on the land parcel number 155 in the district of Třebíč. The family house is situated on a gentle sloping ground. The family house is projected as a two-floor building. Under the object there is partly made a cellar. The size of ground plan are 13,5 m x 10,25 m. The top of the family house is located in 7,75 m height above the first floor. The house is constructed on a concrete foundations. From the point of view of construction the house is combination of concrete blocks in the basement and ceramic blocks in the first floor. Ceiling are projected from the system called Porotherm. A stairway is a contruction of three-legs and a material of the stairway are iron and concrete with wooden step stairs. A gabled roof is consisted of wooden roof frame and the roof is composed of burnt roof covering.
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Increasing the flow of cooling water for absorption cooling systems in the nuclear power plant Dukovany
Dvořák, Josef ; Suk, Ladislav (referee) ; Martinec, Jiří (advisor)
The thesis focuses on comparison of the original and the new solutions of cooling water circuit of the York cooling units for the purpose of cooling water flow increase for the absorption units in the Dukovany Nuclear Power Plant. The individual parts of the cooling units that were changed and modified within a reconstruction are described here. The aim of the work is also to process and compare the original and the new solutions of the cooling units and the cold source station from the available measured data. The data are processed into illustrative graphs and tables. Based on the obtained data we can observe the changes achieved by the reconstruction that have affected the effectiveness of the cooling units.
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Analýza lokálních struktur DNA
Dvořák, Josef
This thesis is about designing and implementing a neural network model, which classifies DNA sequences. The first part will mention current solutions. The second part will be about the implementation. There will be a discousion about this solution and possible updates will be mentioned.
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Structural and categorical description of classes of abelian groups
Dvořák, Josef ; Žemlička, Jan (advisor) ; Modoi, George Ciprian (referee) ; Příhoda, Pavel (referee)
The work presents results concerning the self-smallness and relative smallness properties of products in the category of abelian groups and in Ab5-categories. Criteria of relative smallness of abelian groups and a characterization of self-small products of finitely generated abelian groups are also given. A decomposition theory of UD-categories and in consequence a unified theory of decomposition in categories of S-acts is developed with applications on (auto)compactness proper- ties of S-acts. A structural description of compact objects in two categories of S-acts is provided. The existence of projective covers in categories S − Act and S − Act0 and the issue of perfectness of a monoid with zero are discussed. 1
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Structure of self-small groups and modules
Dvořák, Josef ; Žemlička, Jan (advisor) ; Šaroch, Jan (referee)
Title: Structure of self-small groups and modules Author: Josef Dvořák Department: Department of Algebra Supervisor: Mgr. Žemlička Jan, Ph.D. Supervisor's e-mail address: zemlicka@karlin.mff.cuni.cz Abstract: The thesis sums up the basic properties of self-small groups. Furthermore it thoroughly builds the theory od quotient categories by Serre classes, with focus on quotient category modulo the class B of boun- ded groups, which, as demonstrated, is equivalent to the quasicategory, i.e. category of abelian groups with Hom-sets being Q⊗Z HomA (A, B). This approach is developed into the theory of generalized quasi-categories. The dualities between quasi-caterogories od torsion-free and quotient-divisible categories of finite rank, resp. between categories of finite-rank self-small groups are studied and they are emloyed to the partial solution of Fuchs' problem no. 34. Keywords: self-small group, quotient divisible group, quasicategory, quo- tient category 1
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