Finding the Smallest Triangles Containing a Given Convex Polygon. - Victor Klee; Michael C. Laskowski (J. Algorithms, 1985)

Uncountable Theories that are Categorical in a Higher Power. - Michael C. Laskowski (J. Symb. Log., 1988)

Tiny models of categorical theories. - Michael C. Laskowski; Anand Pillay; Philipp Rothmaler (Arch. Math. Log., 1992)

On Generic Structures. - D. W. Kuecker; Michael C. Laskowski (Notre Dame J. Formal Log., 1992)

The Categoricity Spectrum of Pseudo-elementary Classes. - Michael C. Laskowski (Notre Dame J. Formal Log., 1992)

An Omitting Types Theorem for Saturated Structures. - A. D. Greif; Michael C. Laskowski (Ann. Pure Appl. Log., 1993)

Forcing Isomorphism. - John T. Baldwin 001; Michael C. Laskowski; Saharon Shelah (J. Symb. Log., 1993)

S-Homogeneity and Automorphism Groups. - Elisabeth Bouscaren; Michael C. Laskowski (J. Symb. Log., 1993)

On the Existence of Atomic Models. - Michael C. Laskowski; Saharon Shelah (J. Symb. Log., 1993)

On o-Minimal Expansions of Archimedean Ordered Groups. - Michael C. Laskowski; Charles Steinhorn (J. Symb. Log., 1995)

Stable Structures with Few Substructures. - Michael C. Laskowski; Laura L. Mayer (J. Symb. Log., 1996)

Forcing Isomorphism II. - Michael C. Laskowski; Saharon Shelah (J. Symb. Log., 1996)

The Karp complexity of unstable classes. - Michael C. Laskowski; Saharon Shelah (Arch. Math. Log., 2001)

A classification of BL-algebras. - Michael C. Laskowski; Yvonne V. Shashoua (Fuzzy Sets Syst., 2002)

Unique Decomposition in Classifiable Theories. - Bradd Hart; Ehud Hrushovski; Michael C. Laskowski (J. Symb. Log., 2002)

Karp complexity and classes with the independence property. - Michael C. Laskowski; Saharon Shelah (Ann. Pure Appl. Log., 2003)

An application of Kochen's theorem. - Michael C. Laskowski (J. Symb. Log., 2003)

Model completeness for trivial, uncountably categorical theories of Morley rank 1. - Alfred Dolich; Michael C. Laskowski; Alexander Raichev (Arch. Math. Log., 2006)

Provability in predicate product logic. - Michael C. Laskowski; Shirin Malekpour (Arch. Math. Log., 2007)

An Old Friend Revisited: Countable Models of ω-Stable Theories. - Michael C. Laskowski (Notre Dame J. Formal Log., 2007)

The elementary diagram of a trivial, weakly minimal structure is near model complete. - Michael C. Laskowski (Arch. Math. Log., 2009)

Compression Schemes, Stable Definable Families, and o-Minimal Structures. - H. R. Johnson; Michael C. Laskowski (Discret. Comput. Geom., 2010)

On rational limits of Shelah - Spencer graphs. - Justin Brody; Michael C. Laskowski (J. Symb. Log., 2012)

On VC-minimal theories and variants. - Vincent Guingona; Michael C. Laskowski (Arch. Math. Log., 2013)

Mutually algebraic structures and expansions by predicates. - Michael C. Laskowski (J. Symb. Log., 2013)

Characterizing Model Completeness Among Mutually Algebraic Structures. - Michael C. Laskowski (Notre Dame J. Formal Log., 2015)

Definable choice for a class of weakly o-minimal theories. - Michael C. Laskowski; Christopher S. Shaw (Arch. Math. Log., 2016)

Constructing Many Atomic Models in ℵ1. - John T. Baldwin 001; Michael C. Laskowski; Saharon Shelah (J. Symb. Log., 2016)

Disjoint Amalgamation in Locally Finite AEC. - John T. Baldwin 001; Martin Koerwien; Michael C. Laskowski (J. Symb. Log., 2017)

A strong failure of $$ aleph _0$$ ℵ 0 -stability for atomic classes. - Michael C. Laskowski; Saharon Shelah (Arch. Math. Log., 2019)

Henkin Constructions of Models with Size continuum. - John T. Baldwin 001; Michael C. Laskowski (Bull. Symb. Log., 2019)

Weakly minimal groups with a new predicate. - Gabriel Conant; Michael C. Laskowski (J. Math. Log., 2020)

Uniformly Bounded Arrays and Mutually Algebraic Structures. - Michael C. Laskowski; Caroline A. Terry (Notre Dame J. Formal Log., 2020)

$( mathbb {Z}, text {succ}, U), ( mathbb {Z}, E, U)$, and Their CSP's. - William Gasarch; Michael C. Laskowski; Shaopeng Zhu (TAMC, 2022)

Mutual algebraicity and cellularity. - Samuel Braunfeld; Michael C. Laskowski (Arch. Math. Log., 2022)

Jumps in speeds of hereditary properties in finite relational languages. - Michael C. Laskowski; Caroline A. Terry (J. Comb. Theory B, 2022)

Counting siblings in Universal Theories. - Samuel Braunfeld; Michael C. Laskowski (J. Symb. Log., 2022)

Most(?) Theories Have Borel Complete Reducts. - Michael C. Laskowski; Douglas S. Ulrich (J. Symb. Log., 2023)