Solvable Sextic Equations
C. Boswell, M.L. Glasser

TL;DR
This paper provides criteria to determine when an irreducible sextic polynomial with rational coefficients can be solved algebraically over the complex numbers.
Contribution
It introduces specific criteria for solvability of irreducible sextic equations, advancing understanding of polynomial solvability.
Findings
Criteria for algebraic solvability of sextic equations
Conditions for irreducibility over rationals
Implications for solving complex sextic equations
Abstract
Criteria are given for determining whether an irreducible sextic equation with rational coefficients is algebraically solvable over the complex numbers.
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Taxonomy
TopicsAdvanced Thermodynamics and Statistical Mechanics
