National Repository of Grey Literature 4 records found  Search took 0.01 seconds. 
Prüfer transformations and their applications
Švandová, Ludmila ; Opluštil, Zdeněk (referee) ; Řehák, Pavel (advisor)
This thesis analyses various versions of Prüfer transformation and their use in the theory of selected linear and nonlinear differential and difference equations. For each of this equations we introduce the Prüfer transformation, its properties and its applications.
Boundary problem for beam deflections
Machalová, Monika ; Šremr, Jiří (referee) ; Opluštil, Zdeněk (advisor)
This bachelor's thesis deals with the deflection of the beam. The second chapter is devoted to the linear differential equations and their solution, followed by a description of the different types of prescribed boundary conditions. In the third chapter the linear differential equation of second and fourth order for the deflection of the beam is derived. The last chapter is focused on comparing linear and nonlinear models. The theory is complemented by some solved examples, in which analytical solutions are plotted by using mathematical software Matlab.
Prüfer transformations and their applications
Švandová, Ludmila ; Opluštil, Zdeněk (referee) ; Řehák, Pavel (advisor)
This thesis analyses various versions of Prüfer transformation and their use in the theory of selected linear and nonlinear differential and difference equations. For each of this equations we introduce the Prüfer transformation, its properties and its applications.
Boundary problem for beam deflections
Machalová, Monika ; Šremr, Jiří (referee) ; Opluštil, Zdeněk (advisor)
This bachelor's thesis deals with the deflection of the beam. The second chapter is devoted to the linear differential equations and their solution, followed by a description of the different types of prescribed boundary conditions. In the third chapter the linear differential equation of second and fourth order for the deflection of the beam is derived. The last chapter is focused on comparing linear and nonlinear models. The theory is complemented by some solved examples, in which analytical solutions are plotted by using mathematical software Matlab.

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