Counting the number of basic invariants for <i>G</i> ⊂ <i>GL</i>(2, <i>k</i>) Acting on <i>k</i>[<i>X, Y</i>] (Q3885846)
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| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Counting the number of basic invariants for <i>G</i> ⊂ <i>GL</i>(2, <i>k</i>) Acting on <i>k</i>[<i>X, Y</i>] |
scientific article |
Statements
Counting the number of basic invariants for <i>G</i> ⊂ <i>GL</i>(2, <i>k</i>) Acting on <i>k</i>[<i>X, Y</i>] (English)
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1982
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counting the invariants
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perfect ideal
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homological dimension
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reductive algebraic group
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finite group acting on polynomial ring
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system of basic invariants
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