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Process Optimization in the Company
Pokorný, Robin ; Hrdina, Pavel (referee) ; Videcká, Zdeňka (advisor)
The bachelor thesis deals with the analysis of a production process and its optimization with the aim of streamlining production. The improvement is achieved through applying lean manufacturing tools and advanced analytical tools of simulation modelling. The theoretical section of the thesis introduces used principles, methods, and analyses. The analytical part evaluates the current state of the production process and serves as a basis for the design part, whereas the design part analyses the material and information flows using the Value-Stream Mapping methodology. The simulation model was created to aid the balancing of operations and the re-engineering of the production line. The output of this study proposes enhancements to the problem areas of the existing production process.
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Process Optimization in the Company
Pokorný, Robin ; Hrdina, Pavel (referee) ; Videcká, Zdeňka (advisor)
The bachelor thesis deals with the analysis of a production process and its optimization with the aim of streamlining production. The improvement is achieved through applying lean manufacturing tools and advanced analytical tools of simulation modelling. The theoretical section of the thesis introduces used principles, methods, and analyses. The analytical part evaluates the current state of the production process and serves as a basis for the design part, whereas the design part analyses the material and information flows using the Value-Stream Mapping methodology. The simulation model was created to aid the balancing of operations and the re-engineering of the production line. The output of this study proposes enhancements to the problem areas of the existing production process.
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Vlastnosti metrických prostorů pomocí konvergence
Pokorný, Robin ; Hušek, Miroslav (advisor) ; Simon, Petr (referee)
In this thesis we deal with generalisation of the structure of convergence in metric spaces and characterisation of some properties using sequences. On basic of behaviour of convergent sequences in metric spaces which we alongside with selected properties in metric spaces remind we introduce the general structures. The first of them - sequential spaces - includes the information about the limit of a sequence which we consider to be unique. The second - uniformly sequential spaces - generalises the relation of adjacency of two sequences. We show that continuity of a mapping, topology, compactness, connectedness and separability can be induced from a sequential structure. In addition, we show total boundedness and completeness can be characterised using the term of a Cauchy sequence which we can define in a uniformly sequential structure. Boundedness is shown to be independent on both of those structures.
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Vlastnosti metrických prostorů pomocí konvergence
Pokorný, Robin ; Hušek, Miroslav (advisor) ; Simon, Petr (referee)
In this thesis we deal with generalisation of the structure of convergence in metric spaces and characterisation of some properties using sequences. On basic of behaviour of convergent sequences in metric spaces which we alongside with selected properties in metric spaces remind we introduce the general structures. The first of them - sequential spaces - includes the information about the limit of a sequence which we consider to be unique. The second - uniformly sequential spaces - generalises the relation of adjacency of two sequences. We show that continuity of a mapping, topology, compactness, connectedness and separability can be induced from a sequential structure. In addition, we show total boundedness and completeness can be characterised using the term of a Cauchy sequence which we can define in a uniformly sequential structure. Boundedness is shown to be independent on both of those structures.
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