On the Solution of Non-linear Least Squares Problems. - Hugo D. Scolnik (IFIP Congress (2), 1971)

A Curvilinear Search Using Tridiagonal Secant Updates for Unconstrained Optimization. - John E. Dennis Jr.; Nélida E. Echebest; M. T. Guardarucci; José Mario Martínez; Hugo D. Scolnik; M. C. Vacchino (SIAM J. Optim., 1991)

Acceleration Scheme for Parallel Projected Aggregation Methods for Solving Large Linear Systems. - Hugo D. Scolnik; Nélida E. Echebest; M. T. Guardarucci; M. C. Vacchino (Ann. Oper. Res., 2002)

An Acceleration Scheme for Solving Convex Feasibility Problems Using Incomplete Projection Algorithms. - Nélida E. Echebest; M. T. Guardarucci; Hugo D. Scolnik; M. C. Vacchino (Numer. Algorithms, 2004)

An Accelerated Iterative Method with Diagonally Scaled Oblique Projections for Solving Linear Feasibility Problems. - Nélida E. Echebest; M. T. Guardarucci; Hugo D. Scolnik; M. C. Vacchino (Ann. Oper. Res., 2005)

Incomplete oblique projections method for solving regularized least-squares problems in image reconstruction. - Hugo D. Scolnik; Nélida E. Echebest; M. T. Guardarucci (Int. Trans. Oper. Res., 2008)

Incomplete oblique projections for solving large inconsistent linear systems. - Hugo D. Scolnik; Nélida E. Echebest; M. T. Guardarucci; M. C. Vacchino (Math. Program., 2008)

Implicit regularization of the incomplete oblique projections method. - Hugo D. Scolnik; Nélida E. Echebest; Maria T. Guardarucci (Int. Trans. Oper. Res., 2009)

Preface. - Hugo D. Scolnik; Alvaro R. De Pierro; Nélida E. Echebest; Maria T. Guardarucci (Int. Trans. Oper. Res., 2009)

On the incomplete oblique projections method for solving box constrained least squares problems. - Hugo D. Scolnik; Nélida E. Echebest; M. T. Guardarucci (Numer. Algorithms, 2014)

Towards an OpenModelica-based sensitivity analysis platform including optimization-driven strategies. - Alejandro Danós; Willi Braun; Peter Fritzson; Adrian Pop; Hugo D. Scolnik; Rodrigo D. Castro (EOOLT, 2017)

A Cooperative Optimal Mining Model for Bitcoin. - David Lajeunesse; Hugo D. Scolnik (BRAINS, 2021)

A New Post-Quantum Key Agreement Protocol and Derived Cryptosystem Based on Rectangular Matrices. - Hugo D. Scolnik; Juan Pedro Hecht (IACR Cryptol. ePrint Arch., 2022)

Design and implementation of a novel cryptographically secure pseudorandom number generator. - Juan Di Mauro; Eduardo Salazar; Hugo D. Scolnik (J. Cryptogr. Eng., 2022)

Post-Quantum Key Agreement Protocol based on Non-Square Integer Matrices. - Hugo Daniel Scolnik; Juan Pedro Hecht (CoRR, 2023)

A Post Quantum Key Agreement Protocol Based on a Modified Matrix Power Function over a Rectangular Matrices Semiring. - Juan Pedro Hecht; Hugo Daniel Scolnik (CoRR, 2023)

Post-Quantum Key Agreement Protocols Based on Modified Matrix-Power Functions over Singular Random Integer Matrix Semirings. - Juan Pedro Hecht; Hugo Daniel Scolnik (CoRR, 2025)