Maxima
Summary
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, and vectors, matrices, and tensors. Maxima produces high precision results by using exact fractions and arbitrarily long floating point representations, and can plot functions and data in two and three dimensions.
Authors
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Status
incomplete information or not officially approved by the authors
Aims and scope
Mathematical Classification
Keywords
- Bernoulli polynomial
- Bessel function
- binomial coefficients
- boundary value problem
- computer algebra system
- determinants
- differential equations
- differentiation
- Dirac delta function
- eigenvalues
- eigenvectors
- elliptic functions
- elliptic integrals
- Fibonacci series
- Fourier integral coefficients
- Fourier series
- Fourier transform
- functional composition of polynomials
- gamma function
- Gaussian elimination
- Gram-Schmidt orthogonalization
- greatest common divisor of polynomials
- Groebner bases
- Hermite polynomoal
- Hilbert series
- Hurwitz zeta function
- initial value problem
- integral equation solver
- integration
- Jacobian eliptic function
- Kretchmann-invariant
- Kronecker factoring
- Laplace transform
- Laplace transforms
- Legendre function
- L'Hospital's rule
- limits
- linear algebra
- linear equation system solver
- logarithms
- matric conjugation
- matrices
- matrix
- Newton's method
- nonlinear equation system solver
- number theory
- ordinary differential equations solver
- plotting
- polynom division
- polynomials
- power series
- Riemann curvature tensor
- Riemann zeta function
- series
- spare matrices
- special functions
- Struve H function
- Struve L function
- symbolic computation
- taylor series
- tensors
- triangularization
- trigonometry
- vectors
- visualization
- Weyl conformal tensors
- Whittaker function