National Repository of Grey Literature 6 records found  Search took 0.01 seconds. 
Time evolution of velocity distribution in the specific area of the calibration channel
Kosík, Ondřej ; Žoužela, Michal (referee) ; Zubík, Pavel (advisor)
This bachelor thesis deals with the verification and determination of the degree of reliability of the calibration track. The mean speed values for individual reference speeds, which ranged from 0,0507-1,4036 m•s-1, were measured by LDA. With increasing speed, the mean square deviation also increased, reaching the highest value of 0,0034 m•s-1. The percentage deviation, which is core value for the given measurement, on the other hand, changed inversely with respect to the mean values of the speed and its values ranged from 0,242-0,473 %.
Variability estimation of development triangles in Solvency II
Somrová, Karolína ; Branda, Martin (advisor) ; Zichová, Jitka (referee)
The aim of this thesis is to describe variability estimation of run-off triangles. Firstly, the theoretical basis of the Mack's chain-ladder method is laid down. Afterwards, the description of the Merz Wüthrich methodology is provided. Both the methods are compared from long- and short-term point of view. Finally, the theoretical results are applied on two numerical data sets.
Time evolution of velocity distribution in the specific area of the calibration channel
Kosík, Ondřej ; Žoužela, Michal (referee) ; Zubík, Pavel (advisor)
This bachelor thesis deals with the verification and determination of the degree of reliability of the calibration track. The mean speed values for individual reference speeds, which ranged from 0,0507-1,4036 m•s-1, were measured by LDA. With increasing speed, the mean square deviation also increased, reaching the highest value of 0,0034 m•s-1. The percentage deviation, which is core value for the given measurement, on the other hand, changed inversely with respect to the mean values of the speed and its values ranged from 0,242-0,473 %.
Variability estimation of development triangles in Solvency II
Somrová, Karolína ; Branda, Martin (advisor) ; Zichová, Jitka (referee)
The aim of this thesis is to describe variability estimation of run-off triangles. Firstly, the theoretical basis of the Mack's chain-ladder method is laid down. Afterwards, the description of the Merz Wüthrich methodology is provided. Both the methods are compared from long- and short-term point of view. Finally, the theoretical results are applied on two numerical data sets.

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