Results 81 to 90 of about 5,637,423 (161)
Properties of a Parabolic System with Memory boundary Condition
We study the blow-up for a parabolic system with a nonlinear memory boundary condition. By using the super-sub solution method and the integration technique, we obtain the complete classification for finite time blow-up and global existence.
LI Hui-fang, PANG Feng-qin, Wang Yu-Lan
doaj
Scalar reaction-diffusion type partial differential equations (PDE) exhibit a phenomenon called blow-up. A solution blows-up in finite time if it ceases to exist in the solutions space, i.e. the norm grows to infinite.
Stuke, Hannes
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Nonlinear convection in reaction-diffusion equations under dynamical boundary conditions
We study the blow-up phenomena for positive solutions of nonlinear reaction-diffusion equations including a nonlinear convection term $partial_t u = Delta u - g(u) cdot abla u + f(u)$ in a bounded domain of $mathbb{R}^N$ under the dissipative ...
Gaelle Pincet Mailly +1 more
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Blow-up analysis for a periodic two-component μ-Hunter-Saxton system. [PDF]
Guo Y, Xiong T.
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Charles Blow is a nationally recognized columnist, news analyst, and New York Times best-selling author. He has previously served as the NYT’s award-winning Graphics Editor.
Blow, Charles
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On the blow-up rate for fast blow-up solutions arising in an anisotropic crystalline motion
We consider the asymptotic behavior of motion of polygonal convex curves by crystalline curvature in the plane. There appear spontaneously two types of singularity: one is single point extinction and the other is degenerate pinching.
Shigetoshi Yazaki, Tetsuya Ishiwata
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On blow-up criteria for a coupled chemotaxis fluid model. [PDF]
Xie H, Ma C.
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On blow-up solutions of parabolic problems [PDF]
This thesis is concerned with the study of the Blow-up phenomena for parabolic problems, which can be defined in a basic way as the inability to continue the solutions up to or after a finite time, the so called blow-up time. Namely, we consider the blow-
Abdul Kadhim Rasheed, Maan +1 more
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Global existence and blow-up results for p-Laplacian parabolic problems under nonlinear boundary conditions. [PDF]
Ding J.
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Il saggio Dal moderno al postmoderno: Blow Up e Blow Out analizza il rapporto tra Blow Up di Michelangelo Antonioni (1966) e Blow Out di Brian De Palma (1981), evidenziando come quest'ultimo reinterpreti l'idea originale del primo in chiave postmoderna.
Mauro Di Donato
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