Pedestrian Dynamics Feedback Control of Crowd Evacuation - download pdf or read online

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By Pushkin Kachroo

Effective evacuations can keep lives. This ebook presents mathematical types of pedestrian pursuits that may be used particularly for designing suggestions keep an eye on legislation for potent evacuation. The booklet additionally offers numerous suggestions regulate legislation to complete the powerful evacuation. It e-book makes use of the hydrodynamic hyperbolic PDE macroscopic pedestrian types considering they're amenable to suggestions regulate layout. The regulate designs are bought via varied nonlinear techniques.

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Read Online or Download Pedestrian Dynamics Feedback Control of Crowd Evacuation Understanding Complex Systems PDF

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Extra resources for Pedestrian Dynamics Feedback Control of Crowd Evacuation Understanding Complex Systems

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3. The model consist of crowd concentration (density) and flow rate f (ρ) = ρV (ρ) in the x-axis, and g(ρ) = ρU (ρ) in the y-axis. 15) to describe V (ρ) and U (ρ). The free flow speed vf 1 , vf 2 are the velocities in the x-axis and y-axis, and they are used as control parameters to direct crowd flow to any desired direction. Here, they are taken as constant, but in control design, they become a function of time and space. 6) 36 3 Crowd Models for 2-D and its quasi-linear form is ρt + f (ρ)ρx + g (ρ)ρy = 0.

10. Shock solution x 30 2 Traffic Flow Theory for 1-D U 0 ( x) Um Um / 2 x x 0 (a) t x x 0 (b) t x x 0 (c) Fig. 11. Initial density profile followed by two weak solutions, shock and fan respectively where the “−1” is an inverse mapping. 82) t ρm t and solving for the density solution to get x ρm ρm x − . 84) ≥ 0. For the initial data given in Fig. 11a, the rarefaction wave solution is plotted in Fig. 11c. 6 Method of Characteristics (a) 31 L R S S R L (b) Fig. 12. Lax shock condition for traffic flow problem: (a) not a shock, (b) shock Such multiplicity of solutions is unacceptable.

12. Lax shock condition for traffic flow problem: (a) not a shock, (b) shock Such multiplicity of solutions is unacceptable. 84). Lax shock condition or Lax entropy condition [66] is a sufficient condition for scalar conservation laws. 85) ρL < s < ρR , otherwise, the rarefaction wave solution is the admissible one (see Fig. 12 for easy interpretation). In the example of Fig. 11a, and according to the Lax condition, the rarefaction solution is the admissible one and the shock solution is not admissible.

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