activity
20192023
most citedBenchmark for numerical solutions of flow in heterogeneous groundwater formations

13 citations · 17 across the 8 of their papers we have counts for

collaborators

8 papers

cs.LG2023

Some notes concerning a generalized KMM-type optimization method for density ratio estimation

Cristian Daniel Alecsa

In the present paper we introduce new optimization algorithms for the task of density ratio estimation. More precisely, we consider extending the well-known KMM method using the co…

cs.LG2023

OF-AE: Oblique Forest AutoEncoders

Cristian Daniel Alecsa

In the present work we propose an unsupervised ensemble method consisting of oblique trees that can address the task of auto-encoding, namely Oblique Forest AutoEncoders (briefly O…

math.OC2021

A theoretical and empirical study of new adaptive algorithms with additional momentum steps and shifted updates for stochastic non-convex optimization

Cristian Daniel Alecsa

It is known that adaptive optimization algorithms represent the key pillar behind the rise of the Machine Learning field. In the Optimization literature numerous studies have been…

math.OC2020★ 3 cited

The long time behavior and the rate of convergence of symplectic convex algorithms obtained via splitting discretizations of inertial damping systems

Cristian Daniel Alecsa

In this paper we propose new numerical algorithms in the setting of unconstrained optimization problems and we study the rate of convergence in the iterates of the objective functi…

cs.CE2019★ 13 cited

Benchmark for numerical solutions of flow in heterogeneous groundwater formations

Cristian D. Alecsa, Imre Boros, Florian Frank +5

This article presents numerical investigations on accuracy and convergence properties of several numerical approaches for simulating steady state flows in heterogeneous aquifers. F…

math.OC2019

An extension of the second order dynamical system that models Nesterov's convex gradient method

Cristian Daniel Alecsa, Szilárd Csaba László, Titus Pinţa

In this paper we deal with a general second order continuous dynamical system associated to a convex minimization problem with a Frèchet differentiable objective function. We show…