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Yukiharu Kurokawa, H. Takamura (2003)
Blow-up for Semilinear Wave Equations with a Data of the Critical Decay having a Small Loss
Takamura Hiroyuki, R. Agemi (1992)
Global Existence for Nonlinear Wave Equations with Small Data of Noncompact Support in Three Space DimensionsCommunications in Partial Differential Equations, 17
D. Santo, V. Georgiev, E. Mitidieri (1997)
Progress in Nonlinear Differential Equations and Their Applications
D. Santo, V. Georgiev, E. Mitidieri (1997)
Global existence of the solutions and formation of singularities for a class of hyperbolic systems
E. Mitidieri, S.I. Pokhozhaev (2005)
Liouville Theorems for Some Classes of Nonlinear Nonlocal ProblemsTr. Mat. Inst. Steklova, 248
E. Mitidieri, S.I. Pokhozhaev (2001)
A Priori Estimates and the Absence of Solutions of Nonlinear Partial Differential Equations and InequalitiesTr. Mat. Inst. Steklova, 234
L. Boccardo, T. Gallouët (1992)
Nonlinear Elliptic Equations with Right Hand Side MeasuresCommunications in Partial Differential Equations, 17
We consider nonlinear evolution partial differential equations and inequalities. For the solutions of the Cauchy problem for such equations and inequalities, we establish conditions for finite time blow-up and derive an estimate for the blow-up time.
Differential Equations – Springer Journals
Published: Dec 8, 2009
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