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Microscopic Theory of Traffic Flow Instability Governing Traffic Breakdown at Highway Bottlenecks: Growing Wave of Increase in Speed in Synchronized Flow

机译:交通流量不稳定的微观理论   高速公路瓶颈的崩溃:增长速度的增长浪潮   同步流程

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摘要

We have revealed a growing local speed wave of increase in speed that canrandomly occur in synchronized flow (S) at a highway bottleneck. Thedevelopment of such a traffic flow instability leads to free flow (F) at thebottleneck; therefore, we call this instability as an S$\rightarrow$Finstability. Whereas the S$\rightarrow$F instability leads to a local {\itincrease in speed} (growing acceleration wave), in contrast, the classicaltraffic flow instability introduced in 50s--60s and incorporated later in ahuge number of traffic flow models leads to a growing wave of a local {\itdecrease in speed} (growing deceleration wave). We have found that theS$\rightarrow$F instability can occur only, if there is a finite time delay indriver over-acceleration. The initial speed disturbance of increase in speed(called "speed peak") that initiates the S$\rightarrow$F instability occursusually at the downstream front of synchronized flow at the bottleneck. Therecan be many speed peaks with random amplitudes that occur randomly over time.It has been found that the S$\rightarrow$F instability exhibits the nucleationnature: Only when a speed peak amplitude is large enough, the S$\rightarrow$Finstability occurs; in contrast, speed peaks of smaller amplitudes causedissolving speed waves of a local increase in speed(dissolving accelerationwaves) in synchronized flow. We have found that the S$\rightarrow$F instabilitygoverns traffic breakdown -- a phase transition from free flow to synchronizedflow (F$\rightarrow$S transition) at the bottleneck: The nucleation nature ofthe S$\rightarrow$F instability explains the metastability of free flow withrespect to an F$\rightarrow$S Transition at the bottleneck.
机译:我们发现,在高速公路瓶颈处同步流(S)中可能随机发生速度增加的局部速度波。这种交通流不稳定的发展导致瓶颈处的自由流(F)。因此,我们称这种不稳定为S $ \ rightarrow $ Finstability。 S $ \ rightarrow $ F的不稳定性导致局部{\ itincreaseto速度}(增长的加速度波),相反,经典的交通流不稳定性于50s--60s引入,并在后来的大量交通流模型中引入局部{\ itdecrease in speed}的增长波(增长的减速波)。我们发现,只有在驾驶员过度加速的时间延迟有限的情况下,S $ \ rightarrow $ F不稳定才会发生。引发S $ \ rightarrow $ F不稳定性的速度增加的初始速度扰动(称为“速度峰值”)通常发生在瓶颈处同步流的下游前端。随着时间的推移,可能会出现许多随机振幅的速度峰值。已经发现S $ \ rightarrow $ F不稳定性表现出核化性质:只有当速度峰值振幅足够大时,S $ \ rightarrow $ F稳定性才会发生;相反,较小幅度的速度峰值引起同步流中局部速度增加的溶解速度波(溶解加速度波)。我们发现S $ \ rightarrow $ F不稳定会导致流量崩溃-瓶颈处从自由流到同步流的相变(F $ \ rightarrow $ S过渡):S $ \ rightarrow $ F不稳定的成核性质解释了自由流动的亚稳态相对于瓶颈处的F $ \ rightarrow $ S过渡。

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    Kerner, Boris S.;

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