[PDF] Top 20 Reaction-diffusion equations in a noncylindrical thin domain
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Reaction-diffusion equations in a noncylindrical thin domain
... to reaction-diffusion equations on time-dependent domains, in this paper we are concerned with reaction-diffusion equa- tions in a time-dependent thin ...perturbed reaction-diffusion ... See full document
10
The entropy solution of a reaction–diffusion equation on an unbounded domain
... For a parabolic–hyperbolic equation, how to impose a suitable partial boundary value condition to ensure the well-posedness of the entropy solutions is a very interesting prob- lem. This problem can be traced back to ... See full document
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A singularly perturbed semilinear reaction-diffusion problem in a polygonal domain
... The paper is organized as follows. Section 2 defines some boundary layer functions associated with each side of the polygon ∂Ω and some corner layer functions associated with each vertex of ∂Ω. The boundary layer ... See full document
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A local projection stabilization finite element method with nonlinear crosswind diffusion for convection-diffusion-reaction equations
... computational domain, both overshoots and undershoots are larger for the linear ...crosswind diffusion was outperformed, with respect to the quality of the computed solution, by the nonlinear method with ˜ ... See full document
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Solving Stiff Reaction Diffusion Equations Using Exponential Time Differences Methods
... growing domain was developed in [3]. In addition, reaction diffusion equations modeling predator-prey interactions have been paid attention and studied extensively [4] [5] ... See full document
13
Random Attractors for Stochastic Reaction Diffusion Equations with Distribution Derivatives on Unbounded Domains
... of domain introduces a major difficulty for proving the existence of an attrac- tor because Sobolev embedding theorem is no longer compact and so the asymptotic compactness of solutions cannot be obtained by the ... See full document
18
Numerical methods for advection-diffusion-reaction equations and medical applications
... Although our model is based on patient-specific geometries and we achieve a satisfac- tory agreement with patient-measured flow data, some of the simplifications made in this study must be underlined. In this study we ... See full document
175
Large deviations technique on stochastic reaction diffusion equations
... This equation arises naturally as a continuum limit of certain interacting particle systems (see [32] ) In [34], the author considered this equation on domain R, not on [0, L]. He proved that for any continuous ... See full document
131
On non-local reaction-diffusion system in a bounded domain
... Non-local reaction–diffusion systems have applications concerned with thermal prop- erties of visco-elastics and materials that have ...evolution equations, a discussion of their advantages and drawbacks, ... See full document
16
Pullback Attractors for Nonclassical Diffusion Equations in Noncylindrical Domains
... study the continuous dependence on ε of the solutions to problem 1.3, in particular we show that the solutions of the nonclassical diffusion equations converge to the solution of the classical ... See full document
31
Analysis of differential equations involving Caputo–Fabrizio fractional operator and its applications to reaction–diffusion equations
... significant reaction–diffusion equation, used to display the transmission of nerve driving forces ...infinite domain as suggested by Fisher [13] as a model for the spatial transient propagation of a virile ... See full document
14
Online Full Text
... Abstract—This work employs the Homotopy Perturbation Method (HPM) to develop an approximate analytical solution for a Fuzzy Partial Differential Equations (FPDE). The method is applied to calculate the solution of ... See full document
7
Remarks on nonlinear biharmonic evolution equation of Kirchhoff type in noncylindrical domain
... [12] , Semilinear wave equations, Partial Differential Equations and Related Topics (Program, Tulane Univ., New Orleans, La, 1974) (J. A. Goldstein, ed.), Lecture Notes in Math., vol. 446, Springer, Berlin, ... See full document
18
Morphological Instability of Bacterial Growth Fronts
... the equations obtained this way follow necessarily from the original differential equations in the weakly curved frame, but this line of reasoning is mathematically different in spirit from the usual ... See full document
18
BLOW-UP FOR DISCRETIZATIONS OF SOME REACTION-DIFFUSION EQUATIONS WITH A NONLINEAR CONVECTION TERM
... some reaction-diffusion equations with a nonlinear convection term have been theoretically studied by many authors (see [3], [6], [7], [8], [9], [24], [25], [26] and the references cited ... See full document
32
Pattern formation mechanisms in reaction diffusion systems
... stirred reaction exhibits nearly periodic temporal oscillations in redox potential and in the concentration of many species, including bromide ion, that can persist for an hour or more even in a closed system like ... See full document
10
Global dynamics for a class of non monotone time delayed reaction diffusion equations
... 16. Faria, T: Asymptotic stability for delayed logistic type equations. Math. Comput. Model. 43, 433-445 (2006) 17. Györi, I, Trofimchuk, S: Global attractivity in x (t) = – δ x(t) + pf(x(t – τ )). Dyn. Syst. Appl. ... See full document
16
Monotone traveling waves for reaction-diffusion equations involving the curvature operator
... f () = = f (), meaning that no reaction is present if the gene is completely spread or not spread at all into the population. Accordingly, we will be interested in monotone traveling waves connecting (at –∞) ... See full document
31
The Blow-up Time For Reaction-diffusion Equations With Dirichlet Boundary Conditions
... The author in [18] studied the corresponding steady stats problem on annulus with a< 0 . Moreover in [26], the author studied the corresponding steady stats problem of Eq 2 , with a ≥ 0 and estabilshes some existence ... See full document
11
Anomalous diffusion with linear reaction dynamics: From continuous time random walks to fractional reaction-diffusion equations
... Faster than linear scaling (α > 1) is referred to as super-diffusion and slower than linear scaling (0 < α < 1) is referred to as sub-diffusion. In recent years the additional motivation for these ... See full document
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