List questions from multivariate-polynomial

Published on 15 Jan 2022 - 5:56

43

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Uniqueness of affine forms

Published on 03 Feb 2022 - 19:08

166

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Factorizing a quartic expression to show that it is a perfect square.

Published on 10 Feb 2022 - 9:49

224

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Solving systems of multivariate equations

Published on 25 Feb 2022 - 22:43

79

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The value of $f_x((0,0))+f_y((0,0))+f_{xy}((0,0)) $ is?

Published on 10 Mar 2022 - 19:54

115

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Continuity Concept of Multivariable Functions

Published on 20 Mar 2022 - 19:46

55

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Polynomials evaluated on all subsets

Published on 31 Mar 2022 - 23:06

26

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Zonal quaternionic polynomials

Published on 21 Apr 2022 - 12:51

84

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Mapping square to a quadrilateral

Published on 21 Apr 2022 - 21:02

98

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Find solution to multivariate equation in the infinite limit for one variable.

Published on 22 Apr 2022 - 2:04

66

Views

Show that $g$ can be written as $g=(X^2-Y)q+r$ for $q \in \Bbb R[X,Y]$ and $r \in \Bbb R[X]$.

Published on 04 May 2022 - 14:30

315

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On the properties of sum-of-squares polynomials

Published on 01 Jun 2022 - 23:11

29

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Enumerating solutions of incomplete row reduced echelon form over multivariate polynomial ring over GF2

Published on 24 Jun 2022 - 5:39

81

Views

Is a set defined using a polynomial identity an algebraic variety

Published on 28 Jun 2022 - 14:03

76

Views

What are the conditions on two multivariate real polynomials $f$ and $g$ so that their zero sets are similar?

Published on 28 Aug 2022 - 15:08

List Question

Factorize $x(y^2 - z^2) + y(z^2 - x^2) + z(x^2 - y^2)$

Uniqueness of affine forms

Factorizing a quartic expression to show that it is a perfect square.

Solving systems of multivariate equations

The value of $f_x((0,0))+f_y((0,0))+f_{xy}((0,0)) $ is?

Continuity Concept of Multivariable Functions

Polynomials evaluated on all subsets

Zonal quaternionic polynomials

Mapping square to a quadrilateral

Find solution to multivariate equation in the infinite limit for one variable.

Show that $g$ can be written as $g=(X^2-Y)q+r$ for $q \in \Bbb R[X,Y]$ and $r \in \Bbb R[X]$.

On the properties of sum-of-squares polynomials

Enumerating solutions of incomplete row reduced echelon form over multivariate polynomial ring over GF2

Is a set defined using a polynomial identity an algebraic variety

What are the conditions on two multivariate real polynomials $f$ and $g$ so that their zero sets are similar?

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