Global potential, topology, and pattern selection in a noisy stabilized Kuramoto–Sivashinsky equation
From MaRDI portal
Publication:5073159
DOI10.1073/pnas.2012364117zbMath1485.60066OpenAlexW3086347440WikidataQ99364347 ScholiaQ99364347MaRDI QIDQ5073159
Chunxiao Shi, Yong-Cong Chen, Ping Ao
Publication date: 5 May 2022
Published in: Proceedings of the National Academy of Sciences (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1073/pnas.2012364117
Applications of stochastic analysis (to PDEs, etc.) (60H30) Generation, random and stochastic difference and differential equations (37H10)
Related Items (1)
Cites Work
- Unnamed Item
- Approximate inertial manifolds for the Kuramoto-Sivashinsky equation: Analysis and computations
- Bifurcations in distributed kinetic systems with aperiodic instability
- The Kuramoto-Sivashinsky equation: a bridge between PDE's and dynamical systems
- Local predictability and information flow in complex dynamical systems
- Numerical solutions to large-scale differential Lyapunov matrix equations
- Projection methods for large Lyapunov matrix equations
- Back in the Saddle Again: A Computer Assisted Study of the Kuramoto–Sivashinsky Equation
- Pattern Formation and Dynamics in Nonequilibrium Systems
- Parity-breaking bifurcation in inhomogeneous systems
- Spatiotemporal chaos in terms of unstable recurrent patterns
- Potential in stochastic differential equations: novel construction
- Emerging of Stochastic Dynamical Equalities and Steady State Thermodynamics from Darwinian Dynamics
- Spontaneous mirror-symmetry breaking induces inverse energy cascade in 3D active fluids
- On solution bounds for three types of Lyapunov matrix equations: continuous, discrete and unified equations
- LIMIT CYCLE AND CONSERVED DYNAMICS
This page was built for publication: Global potential, topology, and pattern selection in a noisy stabilized Kuramoto–Sivashinsky equation
