Aldous Huxley's novel, with its themes of anti-individualism and the compartmentalisation of humanity, has been plundered countless times for movies such as Equilibrium, Dark City and Gattaca, but it has never been filmed for the big screen.
Some properties such as equilibrium and convergence are analyzed.
Some complex dynamical behaviors such as equilibrium points and chaos are investigated and analyzed.
The absorbing properties such as equilibrium water absorbency and swelling properties in different concentration of saline waters were investigated.
Its properties such as equilibrium points, Poincaré map, the largest Lyapunov exponent spectra and bifurcation diagrams are analyzed theoretically and numerically.
It first gives the derivation of the projection network, and then describes the network architecture and analyzes properties such as equilibrium points and their stability condition.
Subsequently, the well-posedness has been extensively studied by many authors for various equilibrium problems, such as scalar equilibrium problems [28], vector equilibrium problems [29 31], parametric vector equilibrium problems [32], vector quasi-equilibrium problems [33], generalized vector quasi-equilibrium problems [34], and symmetric quasi-equilibrium problems [35].
Various solution concepts, such as Nash equilibrium, reaction function equilibrium, correlated equilibrium and bargaining solutions are applied, analyzed and computed.
As far as we know, this formulation has been followed for a long time by several studies on equilibrium problems considered under different headings such as quasi-equilibrium problem, mixed equilibrium problem, ordered equilibrium problem, vector equilibrium problem and so on [1 4].
NCPs have various important applications in economics and engineering, such as Nash equilibrium problems, traffic equilibrium problems, contact mechanics problems, option pricing.
The dynamic model that results from replacing the canopy structure component of a standard forest gap model (SORTIE: [2], [24]) with the ITD, is also rapid to implement, and becomes analytically tractable for such metrics as equilibrium density, basal area and biomass, patterns of self thinning, and the invasion of monocultures by other species (Strigul et al. in review).
