English

The promise of spintronics for unconventional computing

Applied Physics 2020-11-19 v1 Mesoscale and Nanoscale Physics

Abstract

Novel computational paradigms may provide the blueprint to help solving the time and energy limitations that we face with our modern computers, and provide solutions to complex problems more efficiently (with reduced time, power consumption and/or less device footprint) than is currently possible with standard approaches. Spintronics offers a promising basis for the development of efficient devices and unconventional operations for at least three main reasons: (i) the low-power requirements of spin-based devices, i.e., requiring no standby power for operation and the possibility to write information with small dynamic energy dissipation, (ii) the strong nonlinearity, time nonlocality, and/or stochasticity that spintronic devices can exhibit, and (iii) their compatibility with CMOS logic manufacturing processes. At the same time, the high endurance and speed of spintronic devices means that they can be rewritten or reconfigured frequently over the lifetime of a circuit, a feature that is essential in many emerging computing concepts. In this perspective, we will discuss how spintronics may aid in the realization of efficient devices primarily based on magnetic tunnel junctions and how those devices can impact in the development of three unconventional computing paradigms, namely, reservoir computing, probabilistic computing and memcomputing that in our opinion may be used to address some limitations of modern computers, providing a realistic path to intelligent hybrid CMOS-spintronic systems.

Keywords

Cite

@article{arxiv.1910.07176,
  title  = {The promise of spintronics for unconventional computing},
  author = {Giovanni Finocchio and Massimiliano Di Ventra and Kerem Y. Camsari and Karin Everschor-Sitte and Pedram Khalili Amiri and Zhongming Zeng},
  journal= {arXiv preprint arXiv:1910.07176},
  year   = {2020}
}

Comments

18 pages and 4 figures

R2 v1 2026-06-23T11:45:03.273Z