EUDML | Manin’s conjecture for a singular sextic del Pezzo surface

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Displaying similar documents to “Manin’s conjecture for a singular sextic del Pezzo surface”

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Corrigendum to the paper "On the 2-primary part of a conjecture of Birch and Tate" (Acta Arith. 43 (1983), 69-81)

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The distribution of squarefull numbers in short intervals

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The Gaussian measure on algebraic varieties

Ilka Agricola, Thomas Friedrich (1999)

Fundamenta Mathematicae

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We prove that the ring ℝ[M] of all polynomials defined on a real algebraic variety $M \subset ℝ^{n}$ is dense in the Hilbert space $L^{2} (M, e^{- {| x |}^{2}} d μ)$ , where dμ denotes the volume form of M and $d ν = e^{- {| x |}^{2}} d μ$ the Gaussian measure on M.