Cosy

COSY is a system for the use of various advanced concepts of modern scientific computing. COSY currently has more than 2000 registered users and has been extensively cross-checked and verified. The COSY system consists of the following parts.

Keywords for this software

Anything in here will be replaced on browsers that support the canvas element

References in zbMATH (referenced in 95 articles )

Showing results 1 to 20 of 95.
Sorted by year (citations)

1 2 3 4 5 next

  1. Asaithambi, Asai: Solution of third grade thin film flow using algorithmic differentiation (2020)
  2. Bünger, Florian: A Taylor model toolbox for solving ODEs implemented in Matlab/INTLAB (2020)
  3. Hall, Zach; Singla, Puneet: Higher-order sensitivity matrix method for probabilistic solution to uncertain Lambert problem and reachability set problem (2020)
  4. Weisskopf, A.; Armellin, Roberto; Berz, M.: Bounded motion design in the Earth zonal problem using differential algebra based normal form methods (2020)
  5. Abeyratne, S.; Gee, A.; Erdelyi, B.: An adaptive fast multipole method in Cartesian basis, enabled by algorithmic differentiation (2019)
  6. Planche, Thomas; Jung, Paul M.: Symplectic and self-consistent algorithms for particle accelerator simulation (2019)
  7. Schaumburg, Herman D.; Al Marzouk, Afnan; Erdelyi, Bela: Picard iteration-based variable-order integrator with dense output employing algorithmic differentiation (2019)
  8. Sogokon, Andrew; Jackson, Paul B.; Johnson, Taylor T.: Verifying safety and persistence in hybrid systems using flowpipes and continuous invariants (2019)
  9. Valetov, Eremey; Berz, Martin; Makino, Kyoko: Validation of transfer map calculation for electrostatic deflectors in the code \textitCOSYINFINITY (2019)
  10. Baydin, Atılım Güneş; Pearlmutter, Barak A.; Radul, Alexey Andreyevich; Siskind, Jeffrey Mark: Automatic differentiation in machine learning: a survey (2018)
  11. Bünger, Florian: Shrink wrapping for Taylor models revisited (2018)
  12. Charpentier, Isabelle; Gustedt, Jens: \textttArbogast: higher order automatic differentiation for special functions with Modular C (2018)
  13. Evstigneev, N. M.; Ryabkov, O. I.: Applicability of the interval Taylor model to the computational proof of existence of periodic trajectories in systems of ordinary differential equations (2018)
  14. Marzouk, Afnan Al; Erdelyi, Bela: Collisional (N)-body numerical integrator with applications to charged particle dynamics (2018)
  15. Mullier, Olivier; Chapoutot, Alexandre; Alexandre dit Sandretto, Julien: Validated computation of the local truncation error of Runge-Kutta methods with automatic differentiation (2018)
  16. Pérez-Palau, Daniel; Gómez, Gerard; Masdemont, Josep J.: A new subdivision algorithm for the flow propagation using polynomial algebras (2018)
  17. Villegas Pico, Hugo Nestor; Aliprantis, Dionysios C.: Reachability analysis of linear dynamic systems with constant, arbitrary, and Lipschitz continuous inputs (2018)
  18. Wittig, Alexander; Colombo, Camilla; Armellin, Roberto: Long-term density evolution through semi-analytical and differential algebra techniques (2017)
  19. Wu, Jinglai; Luo, Zhen; Li, Hao; Zhang, Nong: A new hybrid uncertainty optimization method for structures using orthogonal series expansion (2017)
  20. Armellin, Roberto; di Lizia, Pierluigi; Zanetti, Renato: Dealing with uncertainties in angles-only initial orbit determination (2016)

1 2 3 4 5 next