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Attractors for the nonclassical reaction–diffusion equations on time-dependent spaces.

• Authors : Zhu, Kaixuan¹ (AUTHOR) ; Xie, Yongqin² (AUTHOR); Zhou, Feng³ (AUTHOR)

• Source: Boundary Value Problems. 5/13/2020, Vol. 2020 Issue 1, p1-14. 14p.

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Spreading, flattening and logarithmic lag for reaction-diffusion equations in R^N: old and new results

• Authors : Hamel, François; Rossi, Luca;

Subjects: Reaction-diffusion equations; traveling fronts; flattening

• Source: ISSN: 2308-2151.

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Exact and numerical stability analysis of reaction-diffusion equations with distributed delays.

• Authors : Zhang, Gengen¹; Xiao, Aiguo¹

• Source: Frontiers of Mathematics in China. Feb2016, Vol. 11 Issue 1, p189-205. 17p.

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Spreading, flattening and logarithmic lag for reaction-diffusion equations in R^N: old and new results

• Authors : Hamel, François; Rossi, Luca;

Subjects: Reaction-diffusion equations; traveling fronts; flattening

• Source: https://cnrs.hal.science/hal-04154060 ; 2023.

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Pullback Attractors for Non-autonomous Reaction-Diffusion Equations on R^n

• Authors : Wang, Bixiang

Subjects: Mathematics - Analysis of PDEs; Mathematics - Dynamical Systems; 35B40

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Attractors for reaction-diffusion equations on arbitrary unbounded domains

• Authors : Prizzi, M.; Rybakowski, K. P.

Subjects: Mathematics - Analysis of PDEs; Mathematics - Dynamical Systems; 35B40

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Random attractors for stochastic retarded reaction-diffusion equations with multiplicative white noise on unbounded domains

• Authors : Jia Xiaoyao; Ding Xiaoquan; Gao Juanjuan

Subjects: stochastic reaction-diffusion system; random attractor; time-delay

• Source: Open Mathematics, Vol 16, Iss 1, Pp 862-884 (2018)

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A remark on reaction-diffusion equations in unbounded domains

• Authors : Prizzi, Martino

Subjects: Mathematics - Analysis of PDEs; 35B40; 35k57

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Curved fronts of bistable reaction–diffusion equations with nonlinear convection.

• Authors : Niu, Hui-Ling¹ (AUTHOR) ; Liu, Jiayin¹ (AUTHOR)

• Source: Advances in Difference Equations. 9/10/2020, Vol. 2020 Issue 1, pN.PAG-N.PAG. 1p.

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On the instability of threshold solutions of reaction-diffusion equations, and applications to optimization problems

• Authors : Nadin, Grégoire;

Subjects: bistable reaction-diffusion equation optimization with respect to initial data threshold solution backward parabolic equation principal Floquet bundles bathtub principle AMS classification. 35B30 35B40 35K10 35K57 49K20 49K30; bistable reaction-diffusion equation; optimization with respect to initial data

• Source: https://hal.science/hal-04279063 ; 2023.

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