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The Product of Two Non-Homogeneous Linear Forms (III)
Journal of the London Mathematical Society, 1943Yet another proof of Minkowski's theorem on the product of two inhomogeneous linear forms. For Part I, see J. Lond. Math. Soc. 16, 86--88 (1941; Zbl 0060.11904).
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Products of Inhomogeneous Linear Forms
Proceedings of the London Mathematical Society, 1955Davenport, Harold +1 more
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The product of n linear forms in a field of series
Mathematika, 1957Let K be a field. We denote by K [ t ] the integral domain of all polynomials in an indeterminate t with coefficients in K , and by K ( t ) the quotient field of K [ t ], i.e. the field of all formal rational functions of t over K. A valuation | f | of the elements f of K ( t ) can be defined by for f ≠ 0, and |0| = 0, where e >
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The Product of Homogeneous Linear Forms
Journal of the London Mathematical Society, 1941openaire +3 more sources
On the Product of Three Linear Forms
Proceedings of the London Mathematical Society, 1952openaire +1 more source
On the Product of Non-Homogeneous Linear Forms
Journal of the London Mathematical Society, 1950openaire +2 more sources
ON THE PRODUCT OF n LINEAR FORMS
The Quarterly Journal of Mathematics, 1952openaire +2 more sources
On the Product of Three Homogeneous Linear Forms
Journal of the London Mathematical Society, 1938openaire +1 more source
On the Product of Four Homogeneous Linear Forms
Journal of the London Mathematical Society, 1941openaire +2 more sources