Gröbner basis
( plural )
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(computing theory) A particular kind of generating set of an ideal in a polynomial ring K[x1, ..,xn] over a field K. It allows many important properties of the ideal and the associated algebraic variety to be deduced easily, such as the dimension and the number of zeros when it is finite.
Gröbner basis
To solve systems of polynomial equations efficiently, researchers often compute a Gröbner basis of the ideal and then analyze its structure to determine the number of solutions.
To solve systems of polynomial equations efficiently, researchers often compute a Gröbner basis of the ideal and then analyze its structure to determine the number of solutions.
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