Combinatorial Properties of the Ideal P2. - Jacek Cichon; Andrzej Roslanowski; Juris Steprans; Bogdan Weglorz (J. Symb. Log., 1993)

Martin's Axiom and the Continuum. - Haim Judah; Andrzej Roslanowski (J. Symb. Log., 1995)

More forcing notions imply diamond. - Andrzej Roslanowski; Saharon Shelah (Arch. Math. Log., 1996)

Localizations of infinite subsets of w. - Andrzej Roslanowski; Saharon Shelah (Arch. Math. Log., 1996)

Adding One Random Real. - Tomek Bartoszynski; Andrzej Roslanowski; Saharon Shelah (J. Symb. Log., 1996)

Simple Forcing Notions and Forcing Axioms. - Andrzej Roslanowski; Saharon Shelah (J. Symb. Log., 1997)

Ideals without CCC. - Marek Balcerzak; Andrzej Roslanowski; Saharon Shelah (J. Symb. Log., 1998)

More on Cardinal Invariants of Boolean Algebras. - Andrzej Roslanowski; Saharon Shelah (Ann. Pure Appl. Log., 2000)

After All, There Are Some Inequalities Which Are Provable in ZFC. - Tomek Bartoszynski; Andrzej Roslanowski; Saharon Shelah (J. Symb. Log., 2000)

Towards Martins minimum. - Tomek Bartoszynski; Andrzej Roslanowski (Arch. Math. Log., 2002)

Sweet & sour and other flavours of ccc forcing notions. - Andrzej Roslanowski; Saharon Shelah (Arch. Math. Log., 2004)

n - localization property. - Andrzej Roslanowski (J. Symb. Log., 2006)

How much sweetness is there in the universe? - Andrzej Roslanowski; Saharon Shelah (Math. Log. Q., 2006)

Universal forcing notions and ideals. - Andrzej Roslanowski; Saharon Shelah (Arch. Math. Log., 2007)

Generating ultrafilters in a reasonable way. - Andrzej Roslanowski; Saharon Shelah (Math. Log. Q., 2008)

Reasonable Ultrafilters, Again. - Andrzej Roslanowski; Saharon Shelah (Notre Dame J. Formal Log., 2011)

More about λ-support iterations of (<λ)-complete forcing notions. - Andrzej Roslanowski; Saharon Shelah (Arch. Math. Log., 2013)

Monotone hulls for ({ mathcal {N}} cap { mathcal {M}} ). - Andrzej Roslanowski; Saharon Shelah (Period. Math. Hung., 2014)

Borel sets without perfectly many overlapping translations. - Andrzej Roslanowski; Saharon Shelah (Reports Math. Log., 2019)

Borel sets without perfectly many overlapping translations, III. - Andrzej Roslanowski; Saharon Shelah (Ann. Pure Appl. Log., 2025)