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• W2226104724 abstract "We consider partial differential equations (PDE) of drift-diffusion type in the unit interval, supplemented by either two conservation laws or by a conservation law and a further boundary condition. We treat two different cases: (i) uniform parabolic problems; (ii) degenerated problems at the boundaries. The former can be treated in a very general and complete way, much as the traditional boundary value problems. The latter, however, bring new issues, and we restrict our study to a class of forward Kolmogorov equations that arise naturally when the corresponding stochastic process has either one or two absorbing boundaries. These equations are treated by means of a uniform parabolic regularisation, which then yields a measure solution in the vanishing regularisation limit that is unique. Two prototypical problems from population dynamics are treated in detail." @default.
• W2226104724 created "2016-06-24" @default.
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• W2226104724 date "2014-09-30" @default.
• W2226104724 modified "2023-09-28" @default.
• W2226104724 title "Conservative parabolic problems: non-degenerated theory and degenerated examples from population dynamics" @default.
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