Adaptation using singular lines on the parameter plane.
Singular line adaption for parameter plane equations for adjustment to conditions requiring feedback control
SEARCH · Search NASA
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.
Singular line adaption for parameter plane equations for adjustment to conditions requiring feedback control
Solution of non-linear singular integral equations from hydroelasticity and electroelasticity by analytic parameter continuation
Condition of optimality for singular control problems
Controllability and singular problem
Integral equations for ignoring singularity in numerical quadratures
Non-negativity of second variation in singular and nonsingular control problems
Subsonic lifting surface theory including leading edge, discussing singularities in solution of integral equation for determination of aerodynamic properties
Einstein equations solution for empty space without singularities containing metric, with closed homogeneous space type hypersurfaces expanding anisotropically
Singular optimal control problems theoretical and computational aspects
Numerical analysis of line singularities for jet in low speed cross flow
Necessary and sufficient conditions for optimality for singular control problems
Solution smoothness of Volterra integral equations with weakly singular kernels
Prediction of slow convergence rates for weakly singular numerical quadratures
Theorems on collision singularities in many body problem, and bibliography on equations of motion in celestial mechanics
Subsonic lifting surface theory including leading edge, discussing singularities in solution of integral equation for determination of aerodynamic properties
Least squares iterative method for solving simultaneous linear equations having singular coefficient matrix
Motion near collision singularity in perturbed two body problem, applying method to boundedness proof for Sperling cluster energy