By Sköldstam 1975- Markus
Research of the section area of heavy symmetric best (ISBN 9173739944)
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Additional resources for Analysis of the phase space, asymptotic behavior and stability for heavy symmetric top and tippe top
G. in the tool UPPAAL) makes this a widely applicable and successful approach to modelling and veriﬁcation of time dependant systems. Cons. g. a dynamic creation of new processes. Here models based on Petri nets are most commonly used. g. TPN are exponentially more concise than NTA [31, 29], so even though timed automata are as expressive as bounded Petri net based models, the size of TA models for certain time dependant systems might be unnecessarily large. As claimed in  timed automata also lack a support for high level composable graphical patterns to support systematic design of complex systems.
For a ﬁnite run γ ending in (q, v), it is required that if σ(γ) = λ p 0 →t (q, v + t) for some t > 0, and if σ(γ) = e then (q, v) − →e (q , v ). then (q, v) − Given a state s = (q, v) of a weighted timed game G and a strategy σ for Player i, the set Out(σ, s) of outcomes of σ from s is the smallest subset of Runs(G, s) such that – (q, v) is in Out(σ, s); – if γ ∈ Out(σ, s) is a ﬁnite run ending in (qn , vn ), then a run of the form γ → (qn+1 , vn+1 ) is in Out(σ, s) if either • (qn , vn ) − →e (qn+1 , vn+1 ) with e ∈ E3−i , • (qn , vn ) − →e (qn+1 , vn+1 ) with e = σ(γ) ∈ Ei , or →t (qn+1 , vn+1 ) with t ∈ ≥0 , and σ(γ − →t (qn , vn + t )) = λ • (qn , vn ) − for all t ∈ [0, t); – an inﬁnite run is in Out(σ, s) if all its ﬁnite preﬁxes belong to Out(σ, s).
846–851. : UPPAAL-Tiga: Timed games for everyone. , Ingolfdottir, A. ) Proceedings of the 18th Nordic Workshop on Programming Theory (NWPT 2006). : Uppaal-tiga: Time for playing games. , Hermanns, H. ) CAV 2007. LNCS, vol. 4590, pp. 121–125. : A tutorial on uppaal. , Corradini, F. ) SFM-RT 2004. LNCS, vol. 3185, pp. 200–236. : Ladder metamodeling and PLC program validation through time Petri nets. , Hartman, A. ) ECMDA-FA 2008. LNCS, vol. 5095, pp. 121–136. : Timed automata: Semantics, algorithms and tools.
Analysis of the phase space, asymptotic behavior and stability for heavy symmetric top and tippe top by Sköldstam 1975- Markus