ADIFOR

ADIFOR is a tool for the automatic differentiation of Fortran 77 programs. Given a Fortran 77 source code and a user’s specification of dependent and independent variables, ADIFOR will generate an augmented derivative code that computes the partial derivatives of all of the specified dependent variables with respect to all of the specified independent variables in addition to the original result. (Source: http://www.mcs.anl.gov/research/projects/adifor/)


References in zbMATH (referenced in 232 articles , 1 standard article )

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  1. Brown, David A.; Zingg, David W.: Monolithic homotopy continuation with predictor based on higher derivatives (2019)
  2. Baydin, Atılım Güneş; Pearlmutter, Barak A.; Radul, Alexey Andreyevich; Siskind, Jeffrey Mark: Automatic differentiation in machine learning: a survey (2018)
  3. Hück, Alexander; Bischof, Christian; Sagebaum, Max; Gauger, Nicolas R.; Jurgelucks, Benjamin; Larour, Eric; Perez, Gilberto: A usability case study of algorithmic differentiation tools on the ISSM ice sheet model (2018)
  4. Hückelheim, J. C.; Hovland, P. D.; Strout, M. M.; Müller, J.-D.: Parallelizable adjoint stencil computations using transposed forward-mode algorithmic differentiation (2018)
  5. Marco, Onofre; Ródenas, Juan José; Fuenmayor, Francisco Javier; Tur, Manuel: An extension of shape sensitivity analysis to an immersed boundary method based on Cartesian grids (2018)
  6. Dunning, Iain; Huchette, Joey; Lubin, Miles: JuMP: a modeling language for mathematical optimization (2017)
  7. Geeraert, Sébastien; Lehalle, Charles-Albert; Pearlmutter, Barak A.; Pironneau, Olivier; Reghai, Adil: Mini-symposium on automatic differentiation and its applications in the financial industry (2017)
  8. Hückelheim, Jan Christian; Hascoët, Laurent; Müller, Jens-Dominik: Algorithmic differentiation of code with multiple context-specific activities (2017)
  9. Tranquilli, Paul; Glandon, S. Ross; Sarshar, Arash; Sandu, Adrian: Analytical Jacobian-vector products for the matrix-free time integration of partial differential equations (2017)
  10. Zhu, Jiamin; Trélat, Emmanuel; Cerf, Max: Geometric optimal control and applications to aerospace (2017)
  11. Coleman, Thomas F.; Xu, Wei: Automatic differentiation in MATLAB using ADMAT with applications (2016)
  12. Janka, Dennis; Kirches, Christian; Sager, Sebastian; Wächter, Andreas: An SR1/BFGS SQP algorithm for nonconvex nonlinear programs with block-diagonal Hessian matrix (2016)
  13. Papoutsis-Kiachagias, E. M.; Giannakoglou, K. C.: Continuous adjoint methods for turbulent flows, applied to shape and topology optimization: industrial applications (2016)
  14. Rump, Siegfried Michael: Floating-point arithmetic on the test bench. How are verified numerical solutions calculated? (2016)
  15. Sluşanschi, Emil I.; Dumitrel, Vlad: ADiJaC -- automatic differentiation of Java classfiles (2016)
  16. Zwicke, Florian; Knechtges, Philipp; Behr, Marek; Elgeti, Stefanie: Automatic implementation of material laws: Jacobian calculation in a finite element code with TAPENADE (2016)
  17. Janka, Dennis: Sequential quadratic programming with indefinite Hessian approximations for nonlinear optimum experimental design for parameter estimation in differential-algebraic equations (2015)
  18. Kircheis, Robert: Structure exploiting parameter estimation and optimum experimental design methods and applications in microbial enhanced oil recovery (2015)
  19. Liao, Wenyuan: An adjoint-based Jacobi-type iterative method for elastic full waveform inversion problem (2015)
  20. Rothe, Steffen; Hartmann, Stefan: Automatic differentiation for stress and consistent tangent computation (2015) ioport

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Further publications can be found at: http://www.autodiff.org/?module=Publications