Erratum: J. Eur. Math. Soc. 1, 237-311 (1999)
Fanghua Lin, Tristan Rivière (2000)
Journal of the European Mathematical Society
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Displaying similar documents to “Elementary proofs of the Liouville and Bôcher theorems for polyharmonic functions”
Erratum: J. Eur. Math. Soc. 1, 237-311 (1999)
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The article defines Liouville numbers, originally introduced by Joseph Liouville in 1844 [17] as an example of an object which can be approximated “quite closely” by a sequence of rational numbers. A real number x is a Liouville number iff for every positive integer n, there exist integers p and q such that q > 1 and [...] It is easy to show that all Liouville numbers are irrational. Liouville constant, which is also defined formally, is the first transcendental (not algebraic) number....
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