Ghent University Academic Bibliography

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- A1
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Differential forms, linked fields, and the u-invariant

Adam Chapman and Andrew Dolphin (UGent)

(2017) ARCHIV DER MATHEMATIK. 109(2). p.133-142
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The first factor of the class number of the p-th cyclotomic field

Korneel Debaene (UGent)

(2014) ARCHIV DER MATHEMATIK. 102(3). p.237-244
Mark
- journalArticle
- A1
- open access
Homomorphisms from a finite group into wreath products

Jan-Christoph Schlage-Puchta (UGent)

(2011) ARCHIV DER MATHEMATIK. 96(1). p.27-30
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Sets with more differences than sums

Jan-Christoph Schlage-Puchta (UGent)

(2009) ARCHIV DER MATHEMATIK. 93(2). p.139-142
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Compactness and local compactness for R-trees

Ian Chiswell, Thomas Muller and Jan-Christoph Schlage-Puchta (UGent)

(2008) Archiv der Mathematik. 91(4). p.372-378
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An inequality for means with applications

Jan-Christoph Schlage-Puchta (UGent)

(2008) Archiv der Mathematik. 90(2). p.140-143
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A tauberian theorem for distributional point values

Jasson Vindas Diaz (UGent) and Ricardo Estrada

(2008) ARCHIV DER MATHEMATIK. 91(3). p.247-253
Mark
- journalArticle
- A1
Levels and sublevels of composition algebras over p-adic function fields

J O'Shea and Jan Van Geel (UGent)

(2008) ARCHIV DER MATHEMATIK. 91(1). p.31-43
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On rotationally symmetric Dirac equations and hypergeometric functions I

Isabel Cação, Denis Constales (UGent) and Rolf Krausshar

(2008) ARCHIV DER MATHEMATIK. 90(5). p.440-449
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- journalArticle
- A1
On the growth type of entire monogenic functions

Denis Constales (UGent) , R DE ALMEIDA and Rolf Krausshar

(2007) ARCHIV DER MATHEMATIK. 88(2). p.153-163

Academic Bibliography

Differential forms, linked fields, and the u-invariant

The first factor of the class number of the p-th cyclotomic field

Homomorphisms from a finite group into wreath products

Sets with more differences than sums

Compactness and local compactness for R-trees

An inequality for means with applications

A tauberian theorem for distributional point values

Levels and sublevels of composition algebras over p-adic function fields

On rotationally symmetric Dirac equations and hypergeometric functions I

On the growth type of entire monogenic functions

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