M. Glasser

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20022005

most citedSolvable Sextic Equations

5 citations · 6 across the 4 of their papers we have counts for

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math-ph2005

A Lattice Spanning-Tree Entropy Function

ML Glasser, George Lamb

The function $W (a q, b) = \int \int_{0}^{2 π} ln [1 - a cos x - b cos y - (1 - a - b) cos (x + y)] d x d y$ which expresses the spanning-tree entropy for various two dimensional lattices, for example, is…

math-ph2005★ 5 cited

Solvable Sextic Equations

C. Boswell, M. L. Glasser

Criteria are given for determining whether an irreducible sextic equation with rational coefficients is algebraically solvable over the complex numbers.