Blow-up time estimates for a non-local reactive-convective problem modelling sterilization of food

C. V. Nikolopoulos; D. E. Tzanetis

Displaying similar documents to “Blow-up time estimates for a non-local reactive-convective problem modelling sterilization of food”

Blow-up time estimates for a non-local reactive-convective problem modelling sterilization of food

C. V. Nikolopoulos, D. E. Tzanetis (2004)

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Compactness and global estimates for the geometric Paneitz equation in high dimensions.

Hebey, Emmanuel, Robert, Frédéric (2004)

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Local a posteriori estimates for the Stokes problem.

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Global strong solutions of Vlasov's equation---necessary and sufficient conditions for their existence

E. Horst (1987)

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Local well posedness of nonlinear Schrödinger equations

Carlos E. Kenig (1995)

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Transition from decay to blow-up in a parabolic system.

Quittner, Pavol (1998)

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Similarity stabilizes blow-up

Steve Schochet (1999)

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The blow-up of solutions to a quasilinear heat equation is studied using a similarity transformation that turns the equation into a nonlocal equation whose steady solutions are stable. This allows energy methods to be used, instead of the comparison principles used previously. Among the questions discussed are the time and location of blow-up of perturbations of the steady blow-up profile.

Initial boundary value problems of the Degasperis-Procesi equation

Joachim Escher, Zhaoyang Yin (2008)

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We mainly study initial boundary value problems for the Degasperis-Procesi equation on the half line and on a compact interval. By the symmetry of the equation, we can convert these boundary value problems into Cauchy problems on the line and on the circle, respectively. Applying thus known results for the equation on the line and on the circle, we first obtain the local well-posedness of the initial boundary value problems. Then we present some blow-up and global existence results for...

A priori estimates of solutions of superlinear problems

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In this survey we consider superlinear parabolic problems which possess both blowing-up and global solutions and we study a priori estimates of global solutions.

A local-nonglobal Hurewicz fibration

Patricia Tulley McAuley, Gerald S. Ungar (1979)

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