List questions from resultant

Published on 05 Oct 2019 - 11:01

37

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Finding $a,b \in k$ such that $\gcd(f(t)-a,g(t)-b)=t$

Published on 15 Oct 2019 - 21:34

391

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Matrices with eigenvalue of multiplicity $k$ are algebraic subset of special linear group.

Published on 07 Nov 2019 - 10:25

28

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Translating Operations on Solutions to that of Equations

Published on 23 Nov 2019 - 15:26

314

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How one vector is related to two vectors?

Published on 03 Dec 2019 - 23:11

121

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resultant invariance $Res(f+gh,g) = Res(f,g)$

Published on 02 Jan 2020 - 10:30

37

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Algebraic degree of unique solution of system of linear equations with algebraic coefficients

Published on 02 Jan 2020 - 11:50

125

Views

Find $F(x,y)$ such that $F(p(t),q(t))=0$

Published on 04 Feb 2020 - 9:18

392

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Understanding resultant

Published on 27 Mar 2020 - 13:23

26

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Where are Kronecker's lectures on polynomial resultants?

Published on 24 Apr 2020 - 18:56

194

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$f,g \in k[t]$ such that $\deg(f)=\deg(g)$ and $k(f,gt)=k(t)$

Published on 20 May 2020 - 23:45

50

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$f,g \in k[t]$ with $k(f,g)=k(t)$, $\deg(f)=2$ and $\deg(g)=3$

Published on 21 May 2020 - 23:39

565

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Where Can I Find Van der Waerden's Modern Algebra, Volume I, Chapter 5 Online?

Published on 21 Jun 2020 - 20:49

43

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$f,g \in k[t]$ satisfying several conditions

Published on 04 Jul 2020 - 21:52

701

Views

Compute the resultant of the polynomials $x^3-2x+4$ and $x^5+x^3-2x+4$

Published on 01 Sep 2016 - 20:02

List Question

Resultant of multivariate polynomials

Finding $a,b \in k$ such that $\gcd(f(t)-a,g(t)-b)=t$

Matrices with eigenvalue of multiplicity $k$ are algebraic subset of special linear group.

Translating Operations on Solutions to that of Equations

How one vector is related to two vectors?

resultant invariance $Res(f+gh,g) = Res(f,g)$

Algebraic degree of unique solution of system of linear equations with algebraic coefficients

Find $F(x,y)$ such that $F(p(t),q(t))=0$

Understanding resultant

Where are Kronecker's lectures on polynomial resultants?

$f,g \in k[t]$ such that $\deg(f)=\deg(g)$ and $k(f,gt)=k(t)$

$f,g \in k[t]$ with $k(f,g)=k(t)$, $\deg(f)=2$ and $\deg(g)=3$

Where Can I Find Van der Waerden's Modern Algebra, Volume I, Chapter 5 Online?

$f,g \in k[t]$ satisfying several conditions

Compute the resultant of the polynomials $x^3-2x+4$ and $x^5+x^3-2x+4$

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