no code implementations • 1 Mar 2024 • A. H. Abbas, Ivan S. Maksymov
In this paper, we introduce a quantum RC system that employs the dynamics of a probed atom in a cavity.
no code implementations • 3 Jan 2024 • Ivan S. Maksymov
Reservoir computing (RC) systems can efficiently forecast chaotic time series using nonlinear dynamical properties of an artificial neural network of random connections.
no code implementations • 6 Dec 2023 • Ivan S. Maksymov
Ambiguous optical illusions have been a paradigmatic object of fascination, research and inspiration in arts, psychology and video games.
no code implementations • 30 Sep 2023 • Ivan S. Maksymov, Ganna Pogrebna
Paradoxical decision-making behaviours such as preference reversal often arise from imprecise or noisy human preferences.
no code implementations • 23 Jun 2023 • Ivan S. Maksymov, Ganna Pogrebna
This paper introduces a novel quantum-mechanical model that describes psychological phenomena using the analogy of a harmonic oscillator represented by an electron trapped in a potential well.
no code implementations • 15 Jun 2023 • Ivan S. Maksymov
This article reviews and critically analyses the recent advances in the field of analogue and reservoir computing that have been driven by unique physical properties and energy of water waves.
no code implementations • 3 Apr 2023 • Ivan S. Maksymov
Producing original and arranging existing musical outcomes is an art that takes years of learning and practice to master.
no code implementations • 3 Mar 2023 • Ivan S. Maksymov, Andrey Pototsky
Several theoretical works have shown that solitons -- waves that self-maintain constant shape and velocity as they propagate -- can be used as a physical computational reservoir, a concept where machine learning algorithms designed for digital computers are replaced by analog physical systems that exhibit nonlinear dynamical behaviour.
no code implementations • 22 Dec 2021 • Ivan S. Maksymov, Andrey Pototsky, Sergey A. Suslov
In the framework of physical reservoir computing (RC), machine learning algorithms designed for digital computers are executed using analog computer-like nonlinear physical systems that can provide energy-efficient computational power for predicting time-dependent quantities that can be found using nonlinear differential equations.