UNCMND

NCMND minimizes a smooth nonlinear function of n variables. A subroutine that computes the function value at any point must be supplied, but derivative values are not required. UNCMND provides a simple interface to more flexible lower level routines. User has no control over options. (Source: http://plato.asu.edu)

Keywords for this software

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References in zbMATH (referenced in 82 articles )

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  1. Dholey, S.: On the fluid dynamics of unsteady separated stagnation-point flow of a power-law fluid on the surface of a moving flat plate (2018)
  2. Guterding, Daniel; Boenkost, Wolfram: The Heston stochastic volatility model with piecewise constant parameters -- efficient calibration and pricing of window barrier options (2018)
  3. Wei, Zheng; Kim, Daeyoung: On multivariate asymmetric dependence using multivariate skew-normal copula-based regression (2018)
  4. Zakharchenko, Vladimir D.; Kovalenko, Ilya G.: Best approximation of the fractional semi-derivative operator by exponential series (2018)
  5. Andréasson, Johan G.; Shevchenko, Pavel V.; Novikov, Alex: Optimal consumption, investment and housing with means-tested public pension in retirement (2017)
  6. Benner, Peter; Kürschner, Patrick; Saak, Jens: Frequency-limited balanced truncation with low-rank approximations (2016)
  7. Dresvyanskaya, Nadezhda Vladimirovna: The analysis of the behavior of generators in the two-level market model of functioning of the EPS (2016)
  8. Krasnikov, Sergey D.; Kuznetsov, E. B.: Numerical continuation of solution at a singular point of high codimension for systems of nonlinear algebraic or transcendental equations (2016)
  9. Alouges, François; Aussal, Matthieu: The sparse cardinal sine decomposition and its application for fast numerical convolution (2015)
  10. Cheng, Jun-Bo; Toro, Eleuterio F.; Jiang, Song; Yu, Ming; Tang, Weijun: A high-order cell-centered Lagrangian scheme for one-dimensional elastic-plastic problems (2015)
  11. Krasnikov, S. D.; Kuznetsov, E. B.: Numerical continuation of solution at singular points of codimension one (2015)
  12. Krupskii, Pavel; Joe, Harry: Structured factor copula models: theory, inference and computation (2015)
  13. Rossides, Tasos; Lloyd, David J. B.; Zelik, Sergey: Computing interacting multi-fronts in one dimensional real Ginzburg Landau equations (2015)
  14. Shustov, V. V.: Approximation of functions by asymmetric two-point Hermite polynomials and its optimization (2015)
  15. De Micheli, Enrico; Viano, Giovanni Alberto: The expansion in Gegenbauer polynomials: a simple method for the fast computation of the Gegenbauer coefficients (2013)
  16. Gorelik, A. A.; Pushkov, S. G.: Construction of finite-dimensional realization of a linear dynamical system based on $LU$ decomposition of a Hankel matrix (2013)
  17. Makarov, V. L.; Dragunov, D. V.; Klimenko, Ya. V.: The FD-method for solving Sturm-Liouville problems with special singular differential operator (2013)
  18. Suleimanov, B. A.; Dyshin, O. A.: Application of discrete wavelet transform to the solution of boundary value problems for quasi-linear parabolic equations (2013)
  19. Török, Csaba: Reference points based transformation and approximation (2013)
  20. Belyaeva, N. A.; Kuznetsov, K. P.: Analysis of a nonlinear dynamic model of the Couette flow for a structured liquid in a flat gap (2012)

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