Isolated minima of the product of n linear forms
1953 ◽
Vol 49
(1)
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pp. 59-62
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Letbe n linear forms with real coefficients and determinant Δ = ∥ aij∥ ≠ 0; and denote by M(X) the lower bound of | X1X2 … Xn| over all integer sets (u) ≠ (0). It is well known that γn, the upper bound of M(X)/|Δ| over all sets of forms Xi, is finite, and the value of γn has been determined when n = 2 and n = 3.
1970 ◽
Vol 22
(3)
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pp. 569-581
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2002 ◽
Vol 132
(3)
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pp. 639-659
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1943 ◽
Vol 39
(1)
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pp. 1-21
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2011 ◽
Vol 54
(3)
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pp. 685-693
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2019 ◽
Vol 168
(3)
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pp. 505-518
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2017 ◽
Vol 60
(3)
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pp. 513-525
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1964 ◽
Vol 60
(2)
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pp. 253-258
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1951 ◽
Vol 47
(3)
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pp. 457-460
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1998 ◽
Vol 58
(1)
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pp. 1-13
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