Numerical methods for unconstrained optimization and nonlinear equations von Dennis, J. E. 1939-, Schnabel, Robert B.

Local convergence theorems for quasi-Newton methods von Dennis, J. E., Walker, Homer F.

Least change secant updates for quasi-Newton methods von Dennis, J. E., Schnabel, Robert B.

A brief survey of convergence results for quasi-Newton methods von Dennis, J. E.

An unconstrained optimization algorithm which uses function and gradient values von Dennis, J. E., Mei, Howell H.

On the local convergence of Broyden's method for nonlinear systems of equations von Dennis, J. E.

On the local convergence of nonlinear successive overrelaxation and related methods von Brown, Kenneth M., Dennis, J. E.

Numerical methods for unconstrained optimization and nonlinear equations von Dennis, J. E. 1939-, Schnabel, Robert B.

A continuous analogue analysis of nonlinear iterative methods von Boggs, Paul T., Dennis, J. E.

Quasi-Newton methods, motivation and theory von Dennis, J. E., More, Jorge J.

A characterization of superlinear convergence and its application to quas i-Newton methods von Dennis, J. E., More, Jorge J.

On the local and superlinear convergence of quasi-Newton methods von Broyden, Charles G., Dennis, J. E., More, Jorge J.

New computational algorithms for minimizing a sum of squares of nonlinear functions von Brown, Kenneth M., Dennis, J. E.

Toward a unified convergence theory for Newton-like methods von Dennis, J. E.

On Newton-like iteration functions general convergence theorems and a specific algorithm von Brown, Kenneth M., Dennis, J. E.

Numerical methods for unconstrained optimization and nonlinear equations Originally published: Englewood Cliffs, N.J. : Prentice-Hall, c1983 von Dennis, J. E. 1939-

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A brief introduction to quasi-Newton methods von Dennis, J. E.

Algorithms for nonlinear problems which use discrete approximations to derivatives von Dennis, J. E.

On some methods based on Broyden's secant approximation to the Hessian von Dennis, J. E.

On the matrix polynomial, lambda-matrix and block eigenvalue problems von Dennis, J. E., Traub, Joe F., Weber, R. P.