Maxima is a system for the manipulation of symbolic and numerical expressions, including differentiation, integration, Taylor series, Laplace transforms, ordinary differential equations, systems of linear equations, polynomials, and sets, lists, vectors, matrices, and tensors. Maxima yields high precision numeric results by using exact fractions, arbitrary precision integers, and variable precision floating point numbers. Maxima can plot functions and data in two and three dimensions. Computer algebra system (CAS).

This software is also referenced in ORMS.

References in zbMATH (referenced in 132 articles , 1 standard article )

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  1. Birkandan, Tolga; Güzelgün, Ceren; Şirin, Elif; Uslu, Mustafa Can: Symbolic and numerical analysis in general relativity with open source computer algebra systems (2019)
  2. Coelho, Carlos A.; Arnold, Barry C.: Finite form representations for Meijer G and Fox H functions. Applied to multivariate likelihood ratio tests using Mathematica, MAXIMA and R (to appear) (2019)
  3. Coregliano, Leonardo N.; Parente, Roberto F.; Sato, Cristiane M.: On the maximum density of fixed strongly connected subtournaments (2019)
  4. Haager, Wilhelm: Computer algebra with Maxima. Foundations of application and programming (2019)
  5. Ionescu, Marius; Savage, Thomas L.: The “hot spots” conjecture on the Vicsek set (2019)
  6. Ishitsuka, Yasuhiro; Ito, Tetsushi; Ohshita, Tatsuya: On algorithms to obtain linear determinantal representations of smooth plane curves of higher degree (2019)
  7. Kadry, Seifedine; Awad, Pauly: Mathematics for engineers and science labs using Maxima (2019)
  8. Lourenço, Bruno F.; Kitahara, Tomonari; Muramatsu, Masakazu; Tsuchiya, Takashi: An extension of Chubanov’s algorithm to symmetric cones (2019)
  9. Malajovich, Gregorio: Complexity of sparse polynomial solving: homotopy on toric varieties and the condition metric (2019)
  10. Öchsner, Andreas; Makvandi, Resam: Finite elements using Maxima. Theory and routines for rods and beams (2019)
  11. Öchsner, Andreas; Makvandi, Resam: Finite elements for truss and frame structures. An introduction based on the computer algebra system Maxima (2019)
  12. Zimmermann, Paul; Casamayou, Alexandre; Cohen, Nathann; Connan, Guillaume; Dumont, Thierry; Fousse, Laurent; Maltey, François; Meulien, Matthias; Mezzarobba, Marc; Pernet, Clément; Thiéry, Nicolas M.; Bray, Eric; Cremona, John; Forets, Marcelo; Ghitza, Alexandru; Thomas, Hugh: Computational mathematics with SageMath. Translated from the 2013 French original by the authors (2019)
  13. Derigs, Dominik; Gassner, Gregor J.; Walch, Stefanie; Winters, Andrew R.: Entropy stable finite volume approximations for ideal magnetohydrodynamics (2018)
  14. Dobrushkin, Vladimir A.: Applied differential equations with boundary value problems (2018)
  15. Fortunati, Alessandro; Wiggins, Stephen: Transient invariant and quasi-invariant structures in an example of an aperiodically time dependent fluid flow (2018)
  16. Glader, Christer; Kurula, Mikael; Lindström, Mikael: Crouzeix’s conjecture holds for tridiagonal (3\times3) matrices with elliptic numerical range centered at an eigenvalue (2018)
  17. Heinrich, Lukas; Müller, Johannes; Tellier, Aurélien; Živković, Daniel: Effects of population- and seed bank size fluctuations on neutral evolution and efficacy of natural selection (2018)
  18. Klaij, C. M.; Hoekstra, M.; Vaz, G.: Design, analysis and verification of a volume-of-fluid model with interface-capturing scheme (2018)
  19. Steeb, Willi-Hans; Hardy, Yorick: Problems and solutions in quantum computing and quantum information (2018)
  20. Vidali, Janoš: Using symbolic computation to prove nonexistence of distance-regular graphs (2018)

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