@Article{GonçalvesEcheFrig:2020:SuCyPr,
author = "Gon{\c{c}}alves, {\'{\I}}talo G. and Echer, Ezequiel and Frigo,
Everton",
affiliation = "{Universidade Federal do Pampa (UNIPAMPA)} and {Instituto Nacional
de Pesquisas Espaciais (INPE)} and {Universidade Federal do Rio
Grande do Sul (UFRGS)}",
title = "Sunspot cycle prediction using Warped Gaussian process
regression",
journal = "Advances in Space Research",
year = "2020",
volume = "65",
number = "1",
pages = "677--683",
month = "Jan.",
keywords = "Sunspot number, Solar cycle, Machine learning, Gaussian process.",
abstract = "Solar cycle prediction is a key activity in space weather
research. Several techniques have been employed in recent decades
in order to try to forecast the next sunspot-cycle maxima and
time. In this work, the Gaussian process, a machine-learning
technique, is used to make a prediction for the solar cycle 25
based on the annual sunspot number 2.0 data from 1700 to 2018. A
variation known as Warped Gaussian process is employed in order to
deal with the non-negativity constraint and asymmetrical data
distribution. Tests using holdout data yielded a root mean square
error of 10.0 within 5 years and 25.035.0 within 10 years.
Simulations using the predictive distribution were performed to
account for the uncertainty in the prediction. Cycle 25 is
expected to last from 2019 to 2029, with a peak sunspot number
about 117 (110 by the median) occurring most likely in 2024. Thus
our method predicts that solar Cycle 25 will be weaker than
previous ones, implying a continuing trend of declining solar
activity as observed in the past two cycles.",
doi = "10.1016/j.asr.2019.11.011",
url = "http://dx.doi.org/10.1016/j.asr.2019.11.011",
issn = "0273-1177 and 1879-1948",
language = "en",
targetfile = "goncalves_sunspot.pdf",
urlaccessdate = "05 maio 2024"
}