Algorithms in invariant theory
Algorithms in invariant theory
Calculating invariant rings of finite groups over arbitrary fields
Journal of Symbolic Computation
The MAGMA algebra system I: the user language
Journal of Symbolic Computation - Special issue on computational algebra and number theory: proceedings of the first MAGMA conference
Computational methods in commutative algebra and algebraic geometry
Computational methods in commutative algebra and algebraic geometry
Generating a noetherian normalization of the invariant ring of a finite group
Journal of Symbolic Computation
An algorithm to calculate optimal homogeneous systems of parameters
Journal of Symbolic Computation
An algorithm to compute the kernel of a derivation up to a certain degree
Journal of Symbolic Computation
SINGULAR — A computer algebra system for polynomial computations
Symbolic computation and automated reasoning
Optimal descriptions of orbit spaces and strata of finite groups
ISSAC '04 Proceedings of the 2004 international symposium on Symbolic and algebraic computation
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We propose an algorithm for computing invariant rings of algebraic groups which act linearly on affine space, provided that degree bounds for the generators are known. The groups need not be finite nor reductive, in particular, the algorithm does not use a Reynolds operator. If an invariant ring is not finitely generated the algorithm can be used to compute invariants up to a given degree.