AbstractMany practical problems require information about a branch of solutions of a system of nonlinear equations dependent upon a scalar parameter. We discuss some techniques for following such a branch through a turning point and describe an efficient method, with second order convergence, for finding the turning point. We also show that, if extra information is available about the solution branch, the method can be successfully applied to finding simple bifurcation points
Methods to detect and investigate simple bifurcation points have been investigated. Two methods to f...
An algorithm is proposed for determining the branch points of a system of nonlinear algebraic equati...
International audienceA frequency-domain method is proposed for tuning bifurcation points in nonline...
AbstractMany practical problems require information about a branch of solutions of a system of nonli...
AbstractSystems of nonlinear algebraic equations with a parameter arises in many branches of mathema...
AbstractWe consider an algorithm for analyzing bifurcation structure and for branch switching in sol...
For the study of nonlinear dynamic systems, it is important to locate the equilibria and bifurcation...
AbstractIn the study of nonlinear boundary value problems it has been observed that bifurcations may...
AbstractA new numerical method is presented to analyze perturbations of bifurcations of the solution...
AbstractUsing a straightforward Newton's method argument, convergence properties of projection metho...
In this project, I use computational tools to study the bifurcations in nonlinear oscillators. Matla...
AbstractA numerical method is developed for static and periodic bifurcation problems. The procedure ...
AbstractWe establish a numerically feasible algorithm to find a simplicial approximation A to a cert...
International audienceThe paper presents a local study of bifurcations in a class of piecewise-smoot...
International audienceThe paper presents a local study of bifurcations in a class of piecewise-smoot...
Methods to detect and investigate simple bifurcation points have been investigated. Two methods to f...
An algorithm is proposed for determining the branch points of a system of nonlinear algebraic equati...
International audienceA frequency-domain method is proposed for tuning bifurcation points in nonline...
AbstractMany practical problems require information about a branch of solutions of a system of nonli...
AbstractSystems of nonlinear algebraic equations with a parameter arises in many branches of mathema...
AbstractWe consider an algorithm for analyzing bifurcation structure and for branch switching in sol...
For the study of nonlinear dynamic systems, it is important to locate the equilibria and bifurcation...
AbstractIn the study of nonlinear boundary value problems it has been observed that bifurcations may...
AbstractA new numerical method is presented to analyze perturbations of bifurcations of the solution...
AbstractUsing a straightforward Newton's method argument, convergence properties of projection metho...
In this project, I use computational tools to study the bifurcations in nonlinear oscillators. Matla...
AbstractA numerical method is developed for static and periodic bifurcation problems. The procedure ...
AbstractWe establish a numerically feasible algorithm to find a simplicial approximation A to a cert...
International audienceThe paper presents a local study of bifurcations in a class of piecewise-smoot...
International audienceThe paper presents a local study of bifurcations in a class of piecewise-smoot...
Methods to detect and investigate simple bifurcation points have been investigated. Two methods to f...
An algorithm is proposed for determining the branch points of a system of nonlinear algebraic equati...
International audienceA frequency-domain method is proposed for tuning bifurcation points in nonline...