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SKY Journal of Linguistics 32 (2019), 5

Reviewers ofSKY JoL32 (2019)

Mahmoud Al-Khatib (Jordan University of Science and Technology), Peter Hallman (Austrian Research Institute for Artificial Intelligence), Annekatrin Kaivapalu (University of Eastern Finland), Eino Koponen (University of Oulu), Andreas Musolff (University of East Anglia), Urpo Nikanne (Åbo Akademi University), Edgar Onea (University of Graz), Hannu Remes, Cristina Soriano (University of Geneva), Maria Vilkuna (University of Helsinki), Zhengdao Ye (Australian National University), Islam Youssef (University of South-Eastern Norway)

The editors are most grateful to all the scholars who have acted as reviewers forSKY Journal of Linguisticsin 2019, including those who wish to remain anonymous and are therefore not listed here.

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LIITTYVÄT TIEDOSTOT

University of Oulu University of Helsinki Research Institute for the Languages of Finland Jussi Ylikoski Jan-Ola Östman.. University of Helsinki University

Department of Information Technology, University of Turku Turku Centre for Computer Science (TUCS), Finland..

Mika Juntunen, Rolf Stenberg: Analysis of finite element methods for the Brinkman problem; Helsinki University of Technology Institute of Mathematics Research Reports A557

Timo Eirola and Jan von Pfaler: Nmerical Taylor expansions for invariant man- ifolds; Helsinki University of Technology Institute of Mathematics Research Reports A460 (2003)..

Jarkko Niiranen: A priori and a posteriori error analysis of finite element meth- ods for plate models ; Helsinki University of Technology, Institute of Mathematics, Research

Dissertation for the degree of Doctor of Science in Technology to be presented with due permission of the Department of Engineering Physics and Mathematics for public examination

Carlo Lovadina, Mikko Lyly, and Rolf Stenberg: A posteriori estimates for the Stokes eigenvalue problem; Helsinki University of Technology, Institute of Mathematics, Research

On the Tauberian condition for bounded linear operators, Helsinki University of Technology Institute of Mathe- matics Research Report A468, 2004Z. Uniform Abel–Kreiss boundedness