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首页> 外文期刊>Polish Maritime Research >Application of theory of semi-Markov processes to determining distribution of probabilistic process of marine accidents resulting from collision of ships
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Application of theory of semi-Markov processes to determining distribution of probabilistic process of marine accidents resulting from collision of ships

机译:半马尔可夫过程理论在确定船舶碰撞导致海洋事故概率过程分布中的应用

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In this paper is presented possible application of the theory of semi-Markov processes to elaborating an eight-state model of the process of occurrence of serviceability state and unserviceability states of sea-going ships making critical manoeuvres during their entering and leaving the ports. In the analysis it was taken into account that sea-going ships are in service for a very long time t(t→ ∞). The model was elaborated to determine the probability (P_0) of correct execution of critical manoeuvres during ship's entering and leaving the port as well as the probabilities P_j(j = 1, 2, 3, ..., 7) of incorrect execution of critical manoeuvres by a ship, that leads to marine accidents. It was assumed that such accidents result from: ship's grounding on port approaching fairway, collision with a ship on port approching fairway, collision with a pierhead during passing through port entrance, collision with a hydrotechnical structure during ship's passing through port channels, collision with a port quay during coming alongside it and collision with a ship already moored to the quay. The probability (P_0) was assumed a measure of safe execution of a critical manoeuvre. The probability characterizes possibility of avoiding any collision during ship's entering and leaving the port. The probability P_a = 1 -P_0 was assumed a measure of occurrence of a collsion and - consequently - marine accident. The probability P_a was interpreted as a sum of the probabilities P_j(j = 1, 2, 3, ..., 7) of occurrence of all the selected events. In summing up the paper, attention was drawn to its merits which - in opinion of this author - are crucial for research on real process of accidents during entering the port and leaving it by sea-going ship in difficult navigation conditions.
机译:本文提出了半马尔可夫过程理论在阐述进入和离开港口的关键性操纵航行船舶的可使用状态和不可使用状态的发生过程的八状态模型中的可能应用。在分析中,考虑到远洋船舶在很长的时间t(t→∞)内服役。对模型进行了详细的确定,以确定在船舶进出港口期间正确执行关键操纵的概率(P_0)以及不正确执行关键操纵的概率P_j(j = 1,2,3,...,7)乘船操纵,导致海上事故。假定发生这种事故的原因是:船舶在接近航道的港口停飞,在港口进港航道上与船舶相撞,在穿过港口入口时与墩头相撞,在船舶通过港口通道时与水力结构相撞,与船舶相撞。港口码头在其旁边并与已停泊在码头上的船舶相撞时发生碰撞。假设概率(P_0)是安全执行关键动作的量度。该概率表征了在船舶进出港口期间避免任何碰撞的可能性。假定概率P_a = 1 -P_0是发生碰撞并因此发生海事事故的量度。概率P_a被解释为所有选定事件的发生概率P_j(j = 1,2,3,...,7)之和。在总结本文时,要注意它的优点,在作者看来,这对于研究进入港口和在困难的航行条件下由远洋船离开港口期间的事故的真实过程至关重要。

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