A mathematical model for resin transfer molding
Convergence of mass redistribution method for the one-dimensional wave equation with a unilateral constraint at the boundary
This paper focuses on a one-dimensional wave equation being subjected to a unilateral boundary condition. Under appropriate regularity assumptions on the initial data, a new proof of existence and uniqueness results is proposed. The mass redistribution method, which is based on a redistribution of the body mass such that there is no inertia at the contact node, is introduced and its convergence is proved. Finally, some numerical experiments are reported.
Dynamics and thresholds of a simple epidemiological model: example of HIV/AIDS in mali.
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