The density of rational points on non-singular hypersurfaces
Let F(x) =F[x1,...,xn]∈ℤ[x1,...,xn] be a non-singular form of degree d≥2, and let N(F, X)=#{xεℤ n ;F(x)=0, |x|≤X}, where {Mathematical expression}. It was shown by Fujiwara [4] [Upper bounds for the number of lattice points on hypersurfaces, Number theory and combinatorics, Japan, 1984, (World Scien...
المؤلف الرئيسي: | Heath-Brown, D |
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التنسيق: | Journal article |
اللغة: | English |
منشور في: |
Springer India
1994
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مواد مشابهة
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The density of rational points on non-singular hypersurfaces, I
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The density of rational points on non-singular hypersurfaces, II
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The density of rational points on non-singular hypersurfaces, II
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Counting rational points on hypersurfaces
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