Averaging with a time-dependent perturbation parameter
DOI10.1088/1361-6382/abe883zbMath1481.83103arXiv2006.12844OpenAlexW3036943050MaRDI QIDQ5163357
David Fajman, Jin Woo Jang, Gernot Heißel
Publication date: 3 November 2021
Published in: Classical and Quantum Gravity (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2006.12844
nonlinear oscillationsKlein-Gordon equationaveraging methodspatially homogeneous cosmologytime-dependent perturbation parameter
Relativistic cosmology (83F05) Closed and approximate solutions to the Schrödinger, Dirac, Klein-Gordon and other equations of quantum mechanics (81Q05) NLS equations (nonlinear Schrödinger equations) (35Q55) Averaging method for ordinary differential equations (34C29) Covariant wave equations in quantum theory, relativistic quantum mechanics (81R20) Perturbations in context of PDEs (35B20)
Related Items
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Nonlinear stability of the Milne model with matter
- On the existence of \(n\)-geodesically complete or future complete solutions of Einstein's field equations with smooth asymptotic structure
- Dynamical systems and cosmology
- Asymptotic self-similarity breaking in cosmology
- Dynamical systems applied to cosmology: dark energy and modified gravity
- Dark energy from structure: a status report
- Global dynamics and asymptotics for monomial scalar field potentials and perfect fluids
- Cosmological dynamics of ‘exponential gravity’
- Late-time asymptotic dynamics of Bianchi VIII cosmologies
- Dynamics of spatially homogeneous locally rotationally symmetric solutions of the Einstein-Vlasov equations
- Asymptotic self-similarity breaking at late times in cosmology
- Attractors of the Einstein-Klein-Gordon system
- Global dynamics of Yang–Mills field and perfect-fluid Robertson–Walker cosmologies
- On the oscillations and future asymptotics of locally rotationally symmetric Bianchi type III cosmologies with a massive scalar field*
- Dynamical Systems in Cosmology
- Global dynamics and inflationary center manifold and slow-roll approximants
- Averaging methods in nonlinear dynamical systems