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http://worldcat.org/entity/work/id/475947868

Wavefront Propagation for Reaction-Diffusion Systems of PDE

The theory of viscosity solutions for Hamilton-Jacobi equations is used to study the asymptotic behavior of solutions to certain systems of reaction-diffusion PDE. Our principal result characterizes the region of convergence of the solution to an unstable rest point as the set where the solution of an appropriate Hamilton-Jacobi equation is positive. Keywords include: Partial differential equations; Wavefront propagation.

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http://schema.org/description

  • "The theory of viscosity solutions for Hamilton-Jacobi equations is used to study the asymptotic behavior of solutions to certain systems of reaction-diffusion PDE. Our principal result characterizes the region of convergence of the solution to an unstable rest point as the set where the solution of an appropriate Hamilton-Jacobi equation is positive. Keywords include: Partial differential equations; Wavefront propagation."@en

http://schema.org/name

  • "Wavefront Propagation for Reaction-Diffusion Systems of PDE"@en
  • "Wavefront propagation for reaction-diffusion systems of PDE"
  • "Wavefront propagation for reaction-diffusion systems of PDE"@en