Národní úložiště šedé literatury Nalezeno 2 záznamů.  Hledání trvalo 0.01 vteřin. 
Using generalized functions in continuum mechanics
Procházka, Petr ; Netuka, Horymír (oponent) ; Pochylý, František (vedoucí práce)
This thesis deals with the utilization of distributions or generalized functions in solving non-stationary boundary problems in continuum mechanics. At first, the theory of distributions and their definition as continuous linear functionals on the test function space is introduced. The~second part of the theoretical framework presents Laplace integral transform. The~following chapter deals with the beam deflections under the discontinuous time variable loads. It results in the creation of a general model of the deflection lines using the distributions. The last chapter deals with the solution of non-stationary flow in pipes connected by various hydraulic elements.
Using generalized functions in continuum mechanics
Procházka, Petr ; Netuka, Horymír (oponent) ; Pochylý, František (vedoucí práce)
This thesis deals with the utilization of distributions or generalized functions in solving non-stationary boundary problems in continuum mechanics. At first, the theory of distributions and their definition as continuous linear functionals on the test function space is introduced. The~second part of the theoretical framework presents Laplace integral transform. The~following chapter deals with the beam deflections under the discontinuous time variable loads. It results in the creation of a general model of the deflection lines using the distributions. The last chapter deals with the solution of non-stationary flow in pipes connected by various hydraulic elements.

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