Publications

Borel Conjecture and dual Borel Conjecture
Martin Goldstern, Jakob Kellner, Saharon Shelah, and Wolfgang Wohofsky
Trans. Amer. Math. Soc. 366 (2014), no. 1, 245307
Dedicated to the memory of Richard Laver (19422012)
arXiv:1105.0823
(see also arXiv:1112.4424)
MR3118397

Strong measure zero in separable metric spaces and Polish groups
Michael Hrušák, Wolfgang Wohofsky, and Ondřej Zindulka
Archive for Mathematical Logic, February 2016, Volume 55, Issue 1, pp 105131

There are no very meager sets in the model
in which both the Borel Conjecture and the dual Borel Conjecture are true
Saharon Shelah and Wolfgang Wohofsky
Mathematical Logic Quarterly, Volume 62, Issue 45, pages 434438, August 2016

Borel Conjecture for the Marczewski ideal
Jörg Brendle and Wolfgang Wohofsky
Submitted

Cofinalities of Marczewskilike ideals
Jörg Brendle, Yurii Khomskii, and Wolfgang Wohofsky
Submitted
arXiv:1611.08143

Does the GalvinMycielskiSolovay theorem hold for uncountable cardinals?
Wolfgang Wohofsky
In preparation

Strong measure zero at measurable cardinals
Sy D. Friedman and Wolfgang Wohofsky
In preparation

On translations of E_{0} trees
Jonathan Verner and Wolfgang Wohofsky
In preparation

A cardinal characteristic of Lebesgue measure
Vera Fischer and Wolfgang Wohofsky
In preparation

Positive sets of reals in polarised partition relations
Thilo Weinert and Wolfgang Wohofsky
In preparation

Strolling through paradise for generalized Cantor and Baire spaces
Yurii Khomskii, Giorgio Laguzzi, and Wolfgang Wohofsky
In preparation
Finished my PhD on October 7th 2013
The title of my thesis is "Special sets of real numbers and variants of the Borel Conjecture".
On Monday, October 7th 2013, I had my PhD defense.
Borel Conjecture and dual Borel Conjecture
Together with Martin Goldstern, Jakob Kellner and Saharon Shelah, I have worked on the
joint paper "Borel Conjecture and dual Borel Conjecture".
We show the consistency of "Borel Conjecture + dual Borel Conjecture", i.e., the existence of a model of ZFC in which
there is neither an uncountable strong measure zero set nor an uncountable strongly meager set.
Here is a link to "Borel Conjecture and Dual Borel Conjecture" on arXiv.
"Small subsets of the real line and generalizations of the Borel Conjecture"
From 2010 to 2011, I was recipient of the DOC fellowship of the Austrian Academy of Sciences.
I had to prepare a poster on the occasion of the fellowship award ceremony taking place in February 2010.
You can view or download large versions
of my poster either
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