解非线性方程组的一种方法：先用一种优化方法将给定初值（它有可能会使得后续的牛顿法发散）通过一条比较快的途径收敛到精确解附近，得到一个新的初始点，然后再通过牛顿法将新的初始点迭代到精确解（一定的误差范围内）。这种方法的优点在于：它可以将牛顿法快速收敛的优势发挥出来，同时又避免了该方法收敛域比较窄的缺点。-solving nonlinear equations in a way : by using a method of optimizing initial Givens (it might make follow-up to Newton's law divergence) adopted a relatively fast convergence to the channel near the exact solution, to be a new starting point, and then Newton's law of the new iteration of the initial point of the exact solution ( some of error). This method has the advantage : it can be rapid convergence of Newton's method to exploit the advantages while avoiding convergence of the method is relatively narrow domain shortcomings.相关搜索： 非线性方程组
非线性
非线性方程
牛顿