TENSOLVE implements a
tensor method that goes a step beyond Newton's method by including second-order derivative
information from into its model
function. For problems with a dense Jacobian matrix, the storage and cost of the linear
algebra operations increase only marginally over Newton's method. The tensor method
typically converges more rapidly than Newton's method, particularly when
is singular at the solution
.
Up To:
Systems of Nonlinear Equations .
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Updated 28 March 1996