- Large Cardinals and the Continuum Hypothesis2013 | Faculty of Arts
- Easton's Theorem and Large Cardinals2008 | Faculty of Arts
- Large cardinals and their effect on the continuum function on regular cardinals2016 | Faculty of Arts
- Fusion and large cardinal preservation2013 | Faculty of Arts
- Easton's theorem and large cardinals from the optimal hypothesis2012 | Faculty of Arts
- Consistency Strength of the Axiom of Full Reflection at Large Cardinals1996 | Faculty of Mathematics and Physics
- On strong forms of reflection in set theory2016 | Faculty of Arts
- Easton's theorem for the tree property below aleph_omega2021 | Faculty of Arts
- The Hyperuniverse Project and Maximality2018 | Faculty of Arts
- The tree property and the continuum function +12016 | Faculty of Arts
- A definable failure of the Singular Cardinal Hypothesis2012 | Faculty of Arts
- Global Singularization and the Failure of SCH2010 | Faculty of Arts
- Factorization of maps on limits of inverse systems in Top2020 | Faculty of Mathematics and Physics
- The tree property at the aleph_2n's and the failure of SCH at aleph_omega2015 | Faculty of Arts
- A lifting argument for generalized Gregorieff forcing2016 | Faculty of Arts
- Factorization and local presentability in topological and uniform spaces2019 | Faculty of Mathematics and Physics
- $\Sigma$-algebraically compact modules and $L_{\omega _1\omega}$-compact cardinals2015 | Faculty of Mathematics and Physics
- The tree property at aleph_{omega 2} with a finite gap2017 | Faculty of Arts
- JOINT DIAMONDS AND LAVER DIAMONDS2019 | Faculty of Arts
- The tree property2017 | Faculty of Arts
- The tree property at aleph_{omega+2} with a finite gap2017 | Faculty of Arts