
handle: 11012/247292
Tato práce se zabývá analýzou stability nelineárních mechanických soustav. Nejprve je uvedeno několik poznatků týkajících se nelineárních dynamických systémů a stability jejich řešení. Dále je popsán deterministický chaos a Ljapunovovy exponenty. Kromě teorie jsou také prezentovány numerické výpočty, které jsou zaměřeny na indikaci chaotického chování.
This thesis deals with stability analysis of non-linear mechanical systems. Firstly there are introduced basic concepts of non-linear dynamical systems and stability. The theory of deterministic chaos and Lypunov exponents is described next. Numerical calculations focused on indication of chaotic behaviour are presented as well.
A
deterministic chaos, Duffingův oscilátor, stabilita, nelineární dynamické systémy, attractors, stability, deterministický chaos, atraktory, bifurcation, bifurkace, Duffing oscillator, non-linear dynamical systems
deterministic chaos, Duffingův oscilátor, stabilita, nelineární dynamické systémy, attractors, stability, deterministický chaos, atraktory, bifurcation, bifurkace, Duffing oscillator, non-linear dynamical systems
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