On the stability of systems defined over a finite time interval.
Stability of systems of n first-order real differential equations defined over finite time interval
SEARCH · Engineering Papers
Search indexed NASA NTRS and DOE OSTI research on propulsion, heat transfer, battery materials and energy systems. Follow report and document links to the original sources.
Quote a phrase for an exact phrase match. Source license links do not imply unrestricted reuse.
Stability of systems of n first-order real differential equations defined over finite time interval
Sensitivity indexes for active circuits based on state vector differential equation for circuit analysis and design
Differential equations describing fabric shell behavior under static loading
Single-mesh circuits design for driving xenon flashlamps, solving normalized nonlinear differential equation
Differential equations describing closed control systems
Stochastic extensions of techniques for using Liapunov second method in design and analysis of feedback controls, using differential equations
Conference proceedings on applying differential equation or state variable techniques to radar and communication system problems
Elastic shells of revolution axisymmetrically loaded analyzed, using multisegment method for solution of boundary value problems governed by nonlinear differential equations
Shear deformation and rotary inertia effects on modal data of nonuniform beam, with complex behavior defined by ordinary differential equations
Nonuniform electrical conduction in MHD channels analyzed by differential equations
Neutral functional differential equation solution operator properties
The solution of a presented system of differential equations with initial values is shown to satisfy a system of dual integral equations of a type appearing in the study of axisymmetric problems of potential theory. Of practical interest are possible applications in biomechanics, particularly, for the case of trauma due to impact.
The performance is evaluated of three distinct classes of turbulence model. These classes are: (1) Turbulent-viscosity models in which the length scale of turbulence is found by way of algebraic formulas, (2) turbulent-viscosity models in which the length scale of turbulence is found from a partial differential equation of transport, and (3) models in which the shear stress itself is the dependent variable of a partial differential conservation equation. Two models were examined in each class; thus, six different models were tested. A complete mathematical statement of these models is provided and a brief commentary on the models is included.
Nonlinear partial differential equations of two variables for vibratory motions of beam
Mathematical model and computer program for numerical solution of earth orbit differential equations of motion
Optimum thrust nozzle contours for chemically reacting gas flows, obtaining set of partial differential equations for gas dynamic properties
Optimum thrust nozzle contours for chemically reacting gas flows, obtaining set of partial differential equations for gas dynamic properties
Differential equations formulated for stress functions, and thin elastic shells