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Resultant

  • Lesson 21 –Resultants

    Lesson 21 –Resultants

  • Algorithmic Factorization of Polynomials Over Number Fields

    Algorithmic Factorization of Polynomials Over Number Fields

  • Arxiv:2004.03341V1

    Arxiv:2004.03341V1

  • Hk Hk38 21 56 + + + Y Xyx X 8 40

    Hk Hk38 21 56 + + + Y Xyx X 8 40

  • Effective Noether Irreducibility Forms and Applications*

    Effective Noether Irreducibility Forms and Applications*

  • Fast Computation of Generic Bivariate Resultants∗

    Fast Computation of Generic Bivariate Resultants∗

  • Mcissac91.Pdf

    Mcissac91.Pdf

  • Resultant and Discriminant of Polynomials

    Resultant and Discriminant of Polynomials

  • Algebraic Combinatorics and Resultant Methods for Polynomial System Solving Anna Karasoulou

    Algebraic Combinatorics and Resultant Methods for Polynomial System Solving Anna Karasoulou

  • On the Efficiency and Optimality of Dixon-Based Resultant Methods∗

    On the Efficiency and Optimality of Dixon-Based Resultant Methods∗

  • CYCLIC RESULTANTS 1. Introduction the M-Th Cyclic Resultant of A

    CYCLIC RESULTANTS 1. Introduction the M-Th Cyclic Resultant of A

  • Calculus/Print Version

    Calculus/Print Version

  • Qualitative Analysis of Differential Equations

    Qualitative Analysis of Differential Equations

  • On Associated Discriminants for Polynomials in One Variable

    On Associated Discriminants for Polynomials in One Variable

  • Are Resultant Methods Numerically Unstable for Multidimensional Rootfinding?

    Are Resultant Methods Numerically Unstable for Multidimensional Rootfinding?

  • Sparse Resultants and Straight-Line Programs∗

    Sparse Resultants and Straight-Line Programs∗

  • New and Old Results in Resultant Theory

    New and Old Results in Resultant Theory

  • Nobs Calculus for Calculus 1, 2, and 3

    Nobs Calculus for Calculus 1, 2, and 3

Top View
  • Resultants, Discriminants, Bezout, Nullstellensatz, Etc
  • Irreducibility of Polynomials and the Resultant 1 Introduction
  • Trinomials and Exponential Diophantine Equations
  • Chapter 2 Algorithms for Algebraic Geometry
  • Resultants and Subresultants: Univariate Vs
  • The Resultant, the Discriminant, and the Derivative of Generalized Fibonacci Polynomials
  • Honors & Academic Pre-Calculus
  • Gröbner Bases, Resultants and Linear Algebra
  • Explicit Formulas for the Multivariate Resultant
  • Resultants: Algebraic and Differential
  • A Chain Rule for Multivariable Resultants
  • Topology and Arithmetic of Resultants, II: the Resultant = 1 Hypersurface
  • Resultant and Discriminant
  • Chapter 2 Symbolic Algorithms
  • 1 Lecture 6 Resultants
  • A Package for Computations with Classical Resultants 3
  • Gröbner Bases and Resultants
  • Accurate Solution of Polynomial Equations Using Macaulay Resultant Matrices


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