Pages that link to "Item:Q2964570"
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The following pages link to A Further Study on Using dot x = l [ a R + b P ] ( P = F - R ( F · R )/ R 2 ) and dotF x = l [ a F + b P * ] ( P * = R - F ( F · R )/ F 2 ) in Iteratively Solving the Nonlinear System of Algebraic Equations F ( x )= 0 (Q2964570):
Displaying 8 items.
- A time domain collocation method for studying the aeroelasticity of a two dimensional airfoil with a structural nonlinearity (Q349166) (← links)
- A new meshless method for solving steady-state nonlinear heat conduction problems in arbitrary plane domain (Q1655137) (← links)
- Analysis of internal resonance in a two-degree-of-freedom nonlinear dynamical system (Q2004299) (← links)
- A double optimal iterative algorithm in an affine Krylov subspace for solving nonlinear algebraic equations (Q2006521) (← links)
- Iterative Solution of a System of Nonlinear Algebraic Equations F ( x )=0, Using dot x = l [ a R + b P ] or dot x = l [ a F + b P * ] R is a Normal to a Hyper-Surface Function of F , P Normal to R , and P * Normal to F (Q2964575) (← links)
- A Globally Optimal Iterative Algorithm Using the Best Descent Vector \mathaccentV dot05F x = l [ a c F + B T F ], with the Critical Value a c , for Solving a System of Nonlinear Algebraic Equations F ( x )= 0 (Q2964632) (← links)
- A New Optimal Scheme for Solving Nonlinear Heat Conduction Problems (Q2964729) (← links)
- An Iterative Algorithm for Solving a System of Nonlinear Algebraic Equations, F ( x )= 0 , Using the System of ODEs with an Optimum a in d x = l [ a F +(1 - a ) B T F ]; B ij =dF i /dx j (Q3113031) (← links)
