Revision as of 14:47, 17 December 2010 edit R.e.b. (talk \| contribs) Extended confirmed users, Pending changes reviewers 42,907 edits →Examples: jacobian ← Previous edit		Revision as of 14:53, 17 December 2010 edit undo R.e.b. (talk \| contribs) Extended confirmed users, Pending changes reviewers 42,907 edits →The ring of invariants: ternary cubics Next edit →
Line 48: #{{harvtxt\|Brouwer\|Popoviciu\|2010a}} showed that the algebra of invariants of a degree 9 form is generated by 92 invariants #{{harvtxt\|Brouwer\|Popoviciu\|2010b}} showed that the algebra of invariants of a degree 10 form is generated by 106 invariants ==Invariants of a ternary cubic== The algebra of invariants of a ternary cubic under SL<sub>3</sub>('''C''') is a polynomial algebra generated by two invariants of degrees 4 and 6. The invariants are rather complicated, and are given explicitly in {{harv\|Sturmfels\|1993\|loc=4.4.7, 4.5.3}} ==References==

Invariant of a binary form: Difference between revisions