Heinrich Massold

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20062010

most citedDiophantine Approximation on varieties III: Approximation of non-algebraic points by algebraic points

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

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math.NT2010

Diophantine Approximation on varieties V: Algebraic independence criteria

Heinrich Massold

For a tuple $(θ_{1}, .., θ_{M})$ of complex number, buliding on the approximation techniques in earlier papers of this series, this paper engages in deducing lower estimates on the trans…

math.NT2007★ 2 cited

Diophantine Approximation on varieties III: Approximation of non-algebraic points by algebraic points

Heinrich Massold

For $θ$ a non-algebraic point on a quasi projective variety over a number field, I prove that $θ$ has an approximation by a series of algebraic points of bounded height and degree…

math.NT2006★ 1 cited

Diophantine Approximation on projective Varieties I: Algebraic distance and metric Bézout Theorem

Heinrich Massold

For two properly intersecting effective cycles in projective space X,Y, and their intersection product Z, the metric Bezout Theorem relates the degrees, heights of X,Y, and Z, as w…