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last edited 2 years ago by test1 |
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Editor: test1
Time: 2015/10/13 11:18:25 GMT+0 |
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changed: - Compared to old Axiom FriCAS has following advantages: - a lot of bugs fixed - ported to several Lisp implementations, in particular sbcl gives both better speed and stability than gcl which was the only choice in the past - much faster Spad compiler - improvements to integrator, limits and other core parts - new subsystems - regular source and binary releases - new improved TeXmacs interface Currently FriCAS routine for indefinite integration is best among free system and very competitive with commercial systems. In particular, integration in terms of special functions improved significantly FriCASSpecialIntegration FriCAS contains implementation of Gruntz algorithm for computing limits. Consequently, several examples that caused problems in Axiom now work correctly. FriCAS contains symbolic version of most special functions from Abramowitz and Stegun. FriCAS can compute derivatives, expand them into series and compute sume limits, etc. Numerical evaluation is available only for a subset. Multivariate Ore algebras (in particular partial differential operators) with [noncommutative Groebner bases]. Multivariate factorization: in characteristic 0 most polynomial domains have uniform implementation of factorization. FriCAS factorization routines can handle large examples (FactorizationExample). Guessing package see GuessingFormulasForSequences. Package for computations in quantum probability. In FriCAS user level functions are typically compiled to machine code. Compilation to machine code and fact that FriCAS language is strongly typed leads to code which is much faster than interpreters used by several competing systems. [FriCAS Language] and Library: - at command line uses lexically scoped language with convenient constructs for iteration, functions (including closures) - command line language is very similar to Spad language used to write FriCAS library (so library code is easier to understand) - domains and categories provide an extensive library of generic algorithms that are easily extended to new domains - generic programming methodology Documentation: - extensive documentation on the web - active [FriCAS Wiki] - excellent Help browser
Compared to old Axiom FriCAS? has following advantages:
Currently FriCAS? routine for indefinite integration is best among free system and very competitive with commercial systems. In particular, integration in terms of special functions improved significantly FriCASSpecialIntegration?
FriCAS? contains implementation of Gruntz algorithm for computing limits. Consequently, several examples that caused problems in Axiom now work correctly.
FriCAS? contains symbolic version of most special functions from Abramowitz and Stegun. FriCAS? can compute derivatives, expand them into series and compute sume limits, etc. Numerical evaluation is available only for a subset.
Multivariate Ore algebras (in particular partial differential operators) with [noncommutative Groebner bases]?.
Multivariate factorization: in characteristic 0 most polynomial domains have uniform implementation of factorization. FriCAS? factorization routines can handle large examples (FactorizationExample?).
Guessing package see GuessingFormulasForSequences?.
Package for computations in quantum probability.
In FriCAS? user level functions are typically compiled to machine code. Compilation to machine code and fact that FriCAS? language is strongly typed leads to code which is much faster than interpreters used by several competing systems.