Re: Gneralised Eisenstein Criterion

From: KRamsay (kramsay_at_aol.com)
Date: 08/23/04 

Date: 23 Aug 2004 06:19:35 GMT

In article <644725bf.0408170010.39d663bc@posting.google.com>,
ishamael@linuxmail.org (Ishamael) writes:

|I was wondering if anyone knew of a generalization of Eisenstein's
|criterion for irreducability of polynomials in Q[x,y]

There seem to be a number of generalizations based on
Newton polytopes. Here's an article that discusses some
of them:

http://citeseer.ist.psu.edu/179113.html

Keith Ramsay

Relevant Pages

  • Gneralised Eisenstein Criterion
    ... I was wondering if anyone knew of a generalization of Eisenstein's ... criterion for irreducability of polynomials in Q ...
    (sci.math)
  • Rotation vs Expansion-Contraction 4
    ... v, etc., are functions of one variable t (in fact, generalization in ... derivatives of order greater than 2 ... Cwhich are polynomials of degree greater than 1. ... between excluding higher than second order derivatives and excluding ...
    (sci.physics)
  • Re: a binomial differentiation hack
    ... polynomials. ... that is your desired identity. ... Define the polynomial sequence _by ... I consider that this formula is a generalization of your proposed ...
    (sci.math)
  • Re: Roots to Higher Degree Polynomials
    ... two derivatives, ... Once one root r is found for n = 5, ... Is it to find more of solvable quintic equations and then generalization? ... Is it to find Numerical solution for a general polynomials? ...
    (sci.math)