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Existence, uniqueness and stability for spatially inhomogeneous Becker-Döring equations with diffusion and convection terms

P. B. Dubovski, S.-Y. Ha (2008)

Annales de la faculté des sciences de Toulouse Mathématiques

We consider the spatially inhomogeneous Bekker-Döring infinite-dimensional kinetic system describing the evolution of coagulating and fragmenting particles under the influence of convection and diffusion. The simultaneous consideration of opposite coagulating and fragmenting processes causes many additional difficulties in the investigation of spatially inhomogeneous problems, where the space variable changes differently for distinct particle sizes. To overcome these difficulties, we use a modified...

Existencia De Multiples Soluciones De Un Problema Eliptico Con Parte Lineal En Resonancia Con El Primer Valor Propio.

Mario Zuluaga Uribe (1988)

Revista colombiana de matematicas

Explicit bounds on some nonlinear integral inequalities.

Kim, Young-Ho (2006)

JIPAM. Journal of Inequalities in Pure & Applied Mathematics [electronic only]

Explosion pour l’équation de Schrödinger au régime du “log log”

Nicolas Burq (2005/2006)

Séminaire Bourbaki

On présente dans cet exposé des résultats récents de Merle et Raphael sur l’analyse des solutions explosives de l’équation de Schrödinger $L^{2}$ critique. On s’intéresse en particulier à leur preuve du fait que les solutions d’énergie négative (dont on savait qu’elles explosaient par l’argument du viriel) et dont la norme $L^{2}$ est proche de celle de l’état fondamental, explosent au régime du “log log”et que ce comportement est stable.

Exponential decay of solutions to a viscoelastic equation with nonlinear localized damping.

Berrimi, Said, Messaoudi, Salim A. (2004)

Electronic Journal of Differential Equations (EJDE) [electronic only]

Exponential stability conditions for non-autonomous differential equations with unbounded commutators in a Banach space

Michael Gil' (2023)

Czechoslovak Mathematical Journal

We consider the equation $d y (t) / d t = (A + B (t)) y (t)$ $(t \geq 0)$ , where $A$ is the generator of an analytic semigroup ${(e^{A t})}_{t \geq 0}$ on a Banach space $𝒳$ , $B (t)$ is a variable bounded operator in $𝒳$ . It is assumed...

Displaying 21 – 29 of 29

Existence, uniqueness and stability for spatially inhomogeneous Becker-Döring equations with diffusion and convection terms

Existencia De Multiples Soluciones De Un Problema Eliptico Con Parte Lineal En Resonancia Con El Primer Valor Propio.

Explicit bounds on some nonlinear integral inequalities.

Explosion pour l’équation de Schrödinger au régime du “log log”

Exponential decay of solutions to a viscoelastic equation with nonlinear localized damping.

Exponential stability conditions for non-autonomous differential equations with unbounded commutators in a Banach space

Exponential stability for impulsive BAM neural networks with time-varying delays and reaction-diffusion terms.

Exponential stability for the wave equation with weak nonmonotone damping.

Extremal equilibria for parabolic non-linear reaction-diffusion equations

Currently displaying 21 – 29 of 29