Tensor manipulation in GPL Maxima
@article{Toth2005TensorMI, title={Tensor manipulation in GPL Maxima}, author={V. Toth}, journal={ArXiv}, year={2005}, volume={abs/cs/0503073} }
GPL Maxima is an open-source computer algebra system based on DOE-MACSYMA. GPL Maxima included two tensor manipulation packages from DOE-MACSYMA, but these were in various states of disrepair. One of the two packages, CTENSOR, implemented component-based tensor manipulation; the other, ITENSOR, treated tensor symbols as opaque, manipulating them based on their index properties. The present paper describes the state in which these packages were found, the steps that were needed to make the… CONTINUE READING
Topics from this paper
18 Citations
Scalar and Tensor Parameters for Importing the Notation in Differential Geometry into Programming
- Computer Science
- ArXiv
- 2018
- 1
- PDF
Symbolic tensor calculus on manifolds: a SageMath implementation
- Physics, Mathematics
- 2018
- 5
- Highly Influenced
- PDF
Scalar and Tensor Parameters for Importing Tensor Index Notation including Einstein Summation Notation
- Mathematics, Computer Science
- 2017
- 3
- PDF
Canonical Representation of Polynomial Expressions with Indices
- Computer Science
- Programming and Computer Software
- 2019
- Highly Influenced
Sparse Representations of Clifford and Tensor Algebras in Maxima
- Mathematics, Computer Science
- ArXiv
- 2016
- 3
- PDF
Scalar Functions and Tensor Functions: A Method to Import Tensor Index Notation Including Einstein Summation Notation
- Computer Science
- ArXiv
- 2017
- PDF
Symbolic and numerical analysis in general relativity with open source computer algebra systems
- Physics
- 2017
- 4
- PDF
Tensor computations in computer algebra systems
- Mathematics, Computer Science
- Programming and Computer Software
- 2013
- 13
- PDF
LIEDRIVERS - A Toolbox for the Efficient Computation of Lie Derivatives Based on the Object-Oriented Algorithmic Differentiation Package ADOL-C
- Mathematics, Computer Science
- EOOLT
- 2011
- 7
- PDF
References
SHOWING 1-10 OF 18 REFERENCES
Division Algebras:: Octonions Quaternions Complex Numbers and the Algebraic Design of Physics
- Mathematics
- 1994
- 225
General Relativity
- 1984