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2020-02-22 17:21:55 -0600 Asma

Write a function "division" such that division(f,F) returns the quotient(s) and remainder of a polynomial f divided by an ordered tuple F of polynomials, where all polynomials live in a ring with an arbitrary number of variables. Z

CommutativeAlgebra

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2020-02-18 15:50:58 -0600 rburing

intersection of two free submodules

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2019-08-09 08:16:17 -0600 rburing

Define the affine variety $X = V (y − x^2, y − x + 1)$.

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2019-08-07 17:24:03 -0600 arpit

sub-module membership test

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2019-08-07 16:53:57 -0600 arpit

vector space basis for a quotient module

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2019-03-28 07:56:30 -0600 rburing

ideal membership and solution

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2017-04-21 07:48:34 -0600 B r u n o

Ideals and commutative rings

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2017-01-30 12:17:20 -0600 tmonteil

8 questions

Write a function "division" such that division(f,F) returns the quotient(s) and remainder of a polynomial f divided by an ordered tuple F of polynomials, where all polynomials live in a ring with an arbitrary number of variables. Z

intersection of two free submodules

Define the affine variety $X = V (y − x^2, y − x + 1)$.

sub-module membership test

vector space basis for a quotient module

ideal membership and solution

Ideals and commutative rings

how can I Calculate grobner bases in this application?

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