Pages that link to "Item:Q1931161"
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The following pages link to Nonlocal crowd dynamics models for several populations (Q1931161):
Displaying 19 items.
- A micro-macro hybrid model with application for material and pedestrian flow (Q5193264) (← links)
- Parameter Estimation for Macroscopic Pedestrian Dynamics Models from Microscopic Data (Q5231228) (← links)
- Nonlocal Systems of Conservation Laws in Several Space Dimensions (Q5253598) (← links)
- Analysis of a system of nonlocal balance laws with weighted work in progress (Q5377556) (← links)
- On the singular limit problem for a discontinuous nonlocal conservation law (Q6070307) (← links)
- Segregation and domain formation in non-local multi-species aggregation equations (Q6090680) (← links)
- Existence of entropy weak solutions for 1D non-local traffic models with space-discontinuous flux (Q6116979) (← links)
- Discontinuous nonlocal conservation laws and related discontinuous ODEs -- existence, uniqueness, stability and regularity (Q6122555) (← links)
- Multispecies cross-diffusions: from a nonlocal mean-field to a porous medium system without self-diffusion (Q6123026) (← links)
- Convergence of a second-order scheme for non-local conservation laws (Q6141033) (← links)
- Well‐posedness of IBVP for 1D scalar non‐local conservation laws (Q6154187) (← links)
- On the accuracy of the finite volume approximations to nonlocal conservation laws (Q6191370) (← links)
- A Hilliges-Weidlich-type scheme for a one-dimensional scalar conservation law with nonlocal flux (Q6196448) (← links)
- Lagrangian-Eulerian approach for nonlocal conservation laws (Q6567201) (← links)
- Conservation laws with nonlocality in density and velocity and their applicability in traffic flow modelling (Q6613566) (← links)
- Numerical comparison of nonlocal macroscopic models of multi-population pedestrian flows with anisotropic Kernel (Q6613568) (← links)
- Convergence of the numerical approximations and well-posedness: nonlocal conservation laws with rough flux (Q6657184) (← links)
- Semi-discrete Lagrangian-Eulerian approach based on the weak asymptotic method for nonlocal conservation laws in several dimensions (Q6664831) (← links)
- Lagrangian stability for a system of non-local continuity equations under Osgood condition (Q6670006) (← links)