Maxima

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 106 articles , 1 standard article )

Showing results 1 to 20 of 106.
Sorted by year (citations)

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  1. Dobrushkin, Vladimir A.: Applied differential equations with boundary value problems (2018)
  2. Basheer, Ayoub B.M.; Moori, Jamshid: On two groups of the form $2^8:A_9$ (2017)
  3. Esayan, A.R.; Dobrovolsky, N.N.: A computer proof of the hypothesis about of centroids (2017)
  4. Jones, Robert Stephen: Computing ultra-precise eigenvalues of the Laplacian within polygons (2017)
  5. Magron, Victor; Constantinides, George; Donaldson, Alastair: Certified roundoff error bounds using semidefinite programming (2017)
  6. Papaefthymiou, Margarita; Hildenbrand, Dietmar; Papagiannakis, George: A conformal geometric algebra code generator comparison for virtual character simulation in mixed reality (2017)
  7. Prodanov, D.; Toth, V.T.: Sparse representations of Clifford and tensor algebras in maxima (2017)
  8. Steeb, Willi-Hans: Problems and solutions in introductory and advanced matrix calculus (2017)
  9. Takato, Setsuo; McAndrew, Alasdair; Vallejo, José A.; Kaneko, Masataka: Collaborative use of KeTCindy and free computer algebra systems (2017)
  10. Winters, Andrew R.; Derigs, Dominik; Gassner, Gregor J.; Walch, Stefanie: A uniquely defined entropy stable matrix dissipation operator for high Mach number ideal MHD and compressible Euler simulations (2017)
  11. Alonso, L.; Gorin, T.: Joint probability distributions for projection probabilities of random orthonormal states (2016)
  12. Azarnykh, Dmitrii; Litvinov, Sergey; Adams, Nikolaus A.: Numerical methods for the weakly compressible generalized Langevin model in Eulerian reference frame (2016)
  13. Bel, A.; Reartes, W.; Torresi, A.: Bifurcations in delay differential equations: an algorithmic approach in frequency domain (2016)
  14. Davis, Jon H.: Methods of applied mathematics with a software overview (2016)
  15. Dürre, Alexander; Vogel, Daniel: Asymptotics of the two-stage spatial sign correlation (2016)
  16. Kobayashi, Shigeki; Takato, Setsuo: Cooperation of KeTCindy and computer algebra system (2016)
  17. Ko, Jordan; Wynn, Henry P.: The algebraic method in quadrature for uncertainty quantification (2016)
  18. Özüsağlam, Erdal; Tekin, Pelin Poşpoş: Comparison of open source softwares in mathematics education (2016)
  19. Timberlake, Todd Keene; Mixon, J. Wilson jun.: Classical mechanics with Maxima (2016)
  20. Ziegenbalg, Jochen; Ziegenbalg, Oliver; Ziegenbalg, Bernd: Algorithms from Hammurapi to Gödel. With examples from the computer algebra systems Mathematica and Maxima (2016)

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