Pages that link to "Item:Q3324934"

The following pages link to Tracking nonlinear equilibrium paths by a homotopy method (Q3324934):

Displaying 17 items.

• Globally convergent homotopy methods: A tutorial (Q582009) (← links)
• Solving nonlinear programming problems via a homotopy continuation method under three unbounded conditions (Q1009623) (← links)
• Tracing structural optima as a function of available resources by a homotopy method (Q1098090) (← links)
• Engineering applications of the Chow-Yorke algorithm (Q1162344) (← links)
• A nonlinear path-following method for computing the equilibrium curve of structures (Q1265867) (← links)
• On the Hicksian laws of comparative statics for the Hicksian case: The path-following approach using an alternative homotopy (Q1273454) (← links)
• A comparison of three algorithms for tracing nonlinear equilibrium paths of structural systems (Q1598058) (← links)
• An adaptive homotopy tracking algorithm for solving nonlinear parametric systems with applications in nonlinear ODEs (Q2060838) (← links)
• Differential correction and arc-length continuation applied to boundary value problems: examples based on snap-through of circular arches (Q2247254) (← links)
• Exploring collision-free path planning by using homotopy continuation methods (Q2451342) (← links)
• Modified homotopy methods to solve fixed points of self-mapping in a broader class of nonconvex sets (Q2479419) (← links)
• Improved spherical continuation algorithm with application to the double-bounded homotopy (DBH) (Q2514043) (← links)
• Close tracking of equilibrium paths (Q4644158) (← links)
• A homotopy method of finding periodic solutions for ordinary differential equations from the upper and lower solutions (Q4839233) (← links)
• A new adaptive GMRES algorithm for achieving high accuracy (Q4940823) (← links)
• Finding periodic solutions of ordinary differential equations via homotopy method (Q5906575) (← links)
• Finding periodic solutions of ordinary differential equations via homotopy method (Q5917830) (← links)