A normalized multidimensional Newton-Raphson method
Normalized multidimensional Newton-Raphson method eliminating initial guess, using two- transformation technique
Chen, C. F.↗
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A modified Newton-Raphson method for determining stability derivatives from flight data
Stability derivatives from flight data of fixed-wing aircraft determined by modified Newton-Raphson method
Iliff, K. W.↗
Several trajectory optimization techniques. i - discussion.
Numerical techniques for trajectory optimization discussing steepest descent, second variation and generalized newton-raphson methods
TRAJECTORY CONTROL↗
Newton's method and the optimization of nonlinear systems
Newton-Raphson method applied to solution of boundary value problems in trajectory optimization
TRAJECTORY OPTIMIZATION↗
Computation of optimal interplanetary low- thrust trajectories with bounded thrust magnitude by means of the generalized newton- raphson method
Computation of optimal interplanetary low thrust trajectories, orbital transfer problems by means of generalized Newton-Raphson method
COMPUTATION↗
Two-point boundary-value-problem techniques.
Newton-Raphson method generalized for solution of two-point boundary value problems of nonlinear optimal control theory for digital solution
DIGITAL COMPUTER↗
Computer program for network synthesis by frequency response fit
Computer program synthesizes a passive network by minimizing the difference in desired and actual frequency response. The program solves for the critical points of the error function /weighted least squares fit between calculated and desired frequency response/ by the multivariable Newton-Raphson method with components constrained to an admissible region.
Green, S.↗
Computer program provides steady state analysis for liquid propellant propulsion systems
Computer program uses Bernoullis formula and Newton-Raphson method to provide steady state fluid flow analysis of line pressure drop in a system with six outlets for each of two main storage tanks. Program flexibility arises in the ease with which changes in the fluid line geometry can be made.
Clark, R. L.↗
A comparison of Newton-Raphson and other methods for determining stability derivatives from flight data.
Newton-Raphson technique development for determining stability derivatives from flight data, noting use of a priori wind tunnel information
Iliff, K. W.↗
APPLICATIONS OF OPTIMIZATION THEORY AND PRACTICE
Time-optimal control theory applied to launch vehicle regulation and the newton-raphson optimization method
LAUNCH VEHICLE↗
Several trajectory optimization techniques. ii - application.
Steepest descent, second variation and generalized newton-raphson trajectory optimization techniques applied to minimum time, low thrust, circle-to- circle transfer problems
ORBITAL TRANSFER↗
Application of a finite-difference Newton- Raphson algorithm to problems of low-thrust trajectory optimization.
Low thrust trajectory optimization, using Newton- Raphson method to solve nonlinear two-point boundary value problem
TRAJECTORY OPTIMIZATION↗
Application of a finite-difference newton- raphson algorithm to problems of low-thrust trajectory optimization.
Low thrust trajectory optimization, using Newton- Raphson method to solve nonlinear two-point boundary value problem
BOUNDARY VALUE↗
Solution of variational problems by means of a generalized Newton-Raphson operator
Generalized Newton-Raphson operator for solving variational problems
NEWTON-RAPHSON METHOD↗
Optimal free-space fixed-thrust trajectories using impulsive trajectories as starting iteratives.
Optimal free-space fixed thrust trajectories using impulsive trajectories as starting iteratives
NEWTON-RAPHSON METHOD↗
A Third-order and a Fourth-order Iteration Process for Nonlinear Equations
Convergence proof and procedure for third-order and fourth-order iteration process for nonlinear equations - Newton-Raphson second-order iteration
NEWTON-RAPHSON METHOD↗
Solution of the algebraic matrix Riccati equation via Newton-Raphson iteration.
Algebraic matrix Riccati differential equation solution by Newton-Raphson iteration method
Blackburn, T. R.↗
Optimization of control systems with discontinuities and terminal constraints.
Optimal control for systems with discontinuities and terminal constraints using Newton-Raphson algorithm /successive sweep method/
Dyer, P.↗