Decomposition of a Linear Reversible Computer: Digital Versus Analog. - Alexis De Vos; Stijn De Baerdemacker (Int. J. Unconv. Comput., 2010)

A primal-dual semidefinite programming algorithm tailored to the variational determination of the two-body density matrix. - Brecht Verstichel; Helen van Aggelen; Dimitri Van Neck; Patrick Bultinck; Stijn De Baerdemacker (Comput. Phys. Commun., 2011)

Symmetry Groups for the Decomposition of Reversible Computers, Quantum Computers, and Computers in between. - Alexis De Vos; Stijn De Baerdemacker (Symmetry, 2011)

The Roots of the NOT Gate. - Alexis De Vos; Stijn De Baerdemacker (ISMVL, 2012)

Reversible Computation, Quantum Computation, and Computer Architectures in Between. - Alexis De Vos; Michiel Boes; Stijn De Baerdemacker (J. Multiple Valued Log. Soft Comput., 2012)

The NEGATOR as a Basic Building Block for Quantum Circuits. - Alexis De Vos; Stijn De Baerdemacker (Open Syst. Inf. Dyn., 2013)

The Decomposition of U(n) into XU(n) and ZU(n). - Alexis De Vos; Stijn De Baerdemacker (ISMVL, 2014)

Matrix Calculus for Classical and Quantum Circuits. - Alexis De Vos; Stijn De Baerdemacker (ACM J. Emerg. Technol. Comput. Syst., 2014)

Scaling a Unitary Matrix. - Alexis De Vos; Stijn De Baerdemacker (Open Syst. Inf. Dyn., 2014)

CheMPS2: Improved DMRG-SCF routine and correlation functions. - Sebastian Wouters; Ward Poelmans; Stijn De Baerdemacker; Paul W. Ayers; Dimitri Van Neck (Comput. Phys. Commun., 2015)

The Decomposition of U(n) into XU(n) and ZU(n). - Alexis De Vos; Stijn De Baerdemacker (J. Multiple Valued Log. Soft Comput., 2016)

A Unified Approach to Quantum Computation and Classical Reversible Computation. - Alexis De Vos; Stijn De Baerdemacker (RC, 2018)

Synthesis of Quantum Circuits vs. Synthesis of Classical Reversible Circuits - Alexis De Vos; Stijn De Baerdemacker; Yvan Van Rentergem (Morgan & Claypool Publishers, 2018)

A Birkhoff Connection Between Quantum Circuits and Linear Classical Reversible Circuits. - Alexis De Vos; Stijn De Baerdemacker (RC, 2019)

Uncovering Clar's aromatic -sextet rule in the Hubbard model using Maximum Probability Domain Partitions. - Daria Tolstykh; Laurent Lemmens; Stijn De Baerdemacker; Dimitri Van Neck; Patrick Bultinck; Guillaume Acke (J. Comput. Chem., 2022)

Almost Bayesian: The Fractal Dynamics of Stochastic Gradient Descent. - Max Hennick; Stijn De Baerdemacker (CoRR, 2025)