Experimental verification of a double dead time model describing chugging in liquid bipropellant rocket engines
Double dead-time model for combustion stability analysis in liquid bipropellant rocket engines
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Double dead-time model for combustion stability analysis in liquid bipropellant rocket engines
Deformation of completely symmetric elastic system with stability analysis of coupled and uncoupled modes of equilibrium path
Stability analysis of highly eccentric satellite orbits about earth in lunar-solar gravitational disturbing field, deriving approximate criteria from planetary perturbation theory
Invariance principle on Banach space for generalized thermoelastic stability analysis
Nonlinear nonconservative systems asymptotic stability analysis, emphasizing Zubov construction procedure for Liapunov functions
Digital simulation computer stability analysis scheme premised on use of perturbed transient responses
Spacecraft wide angle attitude control system stability analysis, using air bearing table simulation
Dynamic stability analysis of two point-mass rotating vehicles tethered in circular orbit
Circular ring stability analysis under uniformly distributed radial load
Equations for stability analysis on truncated conical shells with elastic edge restraint
Spacecraft wide angle attitude control system stability analysis, using air bearing table simulation
Spinning body with rigid and elastic parts, using Liapunov direct method for attitude stability analysis
Stability analysis parameter plane technique for tactical missile control system design, correlating variable parameters with characteristic equation roots location
Motion stability analysis of satellite with main rigid body and three pairs of flexible booms
Stability analysis of structural systems subject to nonconservative forces, using finite element method
Motion stability analysis for force-free spinning satellites with flexible appendages by Liapunov direct method
A time-independent, linear, plane and axially-symmetric stability analysis was performed on a self-gravitating, plane-parallel, isothermal layer of nonmagnetic, nonrotating gas. The gas layer was immersed in a plane-stratified field isothermal layer of stars which supply a self-consistent gravitational field. Only the gaseous component was perturbed. Expressions were derived for the perturbed gas potential and perturbed gas density that satisfied both the Poisson and hydrostatic equilibrium equations. The equation governing the size of the perturbations in the mid-plane was found to be analogous to the one-dimensional time-independent Schrodinger equation for a particle bound by a potential well, and with similar boundary conditions. The radius of the neutral state was computed numerically and compared with the Jeans' and Ledoux radius. The inclusion of a rigid stellar component increased the Ledoux radius, though only slightly. Isodensity contours of the neutrual or marginally unstable state were constructed.
Concepts and results are presented in the fields of mathematical modeling, economics, and stability analysis. A coupled renewal-differential equation structure is presented as a modeling form for systems possessing hereditary characteristics, and this structure is applied to a model of the Austrian theory of business cycles. For realistic conditions, the system is shown to have an infinite number of poles, and conditions are presented which are both necessary and sufficient for all poles to lie strictly in the left half plane.