A Julia package to perform Bifurcation Analysis

LinearSolve.jl: High-Performance Unified Interface for Linear Solvers in Julia. Easily switch between factorization and Krylov methods, add preconditioners, and all in one interface.

High-performance and differentiation-enabled nonlinear solvers (Newton methods), bracketed rootfinding (bisection, Falsi), with sparsity and Newton-Krylov support.

Collection of fully implicit PiC model in 2D on a Yee lattice, using Newton-Krylov non-linear solver

This is a short library that implements the complex-step derivative approximation algorithm for the computation of the N-derivative of an N-dimension function.

This is a short library that implements the complex-step derivative approximation algorithm for the computation of the N-derivative of an N-dimension function.