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Multiplicity estimates for analytic functions. I.
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W.D. BROWNAWELL
Veröffentlicht/Copyright:
14. Dezember 2009
Online erschienen: 2009-12-14
Erschienen im Druck: 1980
Walter de Gruyter
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Artikel in diesem Heft
- Titelei
- Helmut Hasse.
- On the representations of GL (2). II. ε-factors of the representations of GL(2) x GL(2).
- On the first case of Fermat's last theorem.
- Coverings defined by Weierstraß polynomials.
- A genus theory for quartic fields.
- Eulers Charakteristik und die Beschränktheit konvexer Polyeder.
- The Chern numbers of holomorphic vector bundles and formally holomorphic connections of complex vector bundles over almost complex manifolds.
- On the S-matrix for Schrödinger operators with long-range potentials.
- A functional central limit theorem for martingales in C(K) and its application to sequential estimates.
- A non-convex generalization of the circle problem.
- On the numbers that are representable as the sum of two cubes.
- Noncongruence subgroups of the Hecke groups G ().
- Ringe mit verallgemeinerter Kupischreihe. II.
- Exceptions of integral quadratic forms.
- Multiplicity estimates for analytic functions. I.
- Semi-polar sets are almost negligible.
Artikel in diesem Heft
- Titelei
- Helmut Hasse.
- On the representations of GL (2). II. ε-factors of the representations of GL(2) x GL(2).
- On the first case of Fermat's last theorem.
- Coverings defined by Weierstraß polynomials.
- A genus theory for quartic fields.
- Eulers Charakteristik und die Beschränktheit konvexer Polyeder.
- The Chern numbers of holomorphic vector bundles and formally holomorphic connections of complex vector bundles over almost complex manifolds.
- On the S-matrix for Schrödinger operators with long-range potentials.
- A functional central limit theorem for martingales in C(K) and its application to sequential estimates.
- A non-convex generalization of the circle problem.
- On the numbers that are representable as the sum of two cubes.
- Noncongruence subgroups of the Hecke groups G ().
- Ringe mit verallgemeinerter Kupischreihe. II.
- Exceptions of integral quadratic forms.
- Multiplicity estimates for analytic functions. I.
- Semi-polar sets are almost negligible.