2021
DOI: 10.5194/cp-2021-136
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Orbital Insolation Variations, Intrinsic Climate Variability, and Quaternary Glaciations

Abstract: Abstract. The relative role of external forcing and of intrinsic variability is a key question of climate variability in general and of our planet’s paleoclimatic past in particular. Over the last 100 years since Milankovitch’s contributions, the role of orbital forcing has been well established for the last 2.6 Myr and their Quaternary glaciation cycles. A convincing case has also been made for the role of several internal mechanisms that are active on time scales both shorter and longer than the orbital ones… Show more

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Cited by 6 publications
(7 citation statements)
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“…In any case, a time interval of the most recent 0.8 or 1.5 Myr seems to have witnessed millennial-scale climate variability with an amplitude that exceeded the one due to the direct forcing by the orbital periodicities (Ghil and Childress, 1987;Ghil, 1994;Riechers et al, 2021). This fairly agreedupon fact lends support to the interpretation of the enhanced millennial variability during glacial times as arising from an internal oscillation of the climate system -which could well be consistent with the amended Bond cycle that we have proposed -as well as with the mechanisms proposed by several authors, such as Källèn et al (1979), Le Treut et al (1988), Saltzman (2002) and Crucifix (2012) -while Hodell and Channell (2016a) only considered it as noise superimposed on the orbital variability deduced from their wavelet analysis of the benthic δ 18 O record of U1308.…”
Section: Millennial-scale Variabilitymentioning
confidence: 95%
See 1 more Smart Citation
“…In any case, a time interval of the most recent 0.8 or 1.5 Myr seems to have witnessed millennial-scale climate variability with an amplitude that exceeded the one due to the direct forcing by the orbital periodicities (Ghil and Childress, 1987;Ghil, 1994;Riechers et al, 2021). This fairly agreedupon fact lends support to the interpretation of the enhanced millennial variability during glacial times as arising from an internal oscillation of the climate system -which could well be consistent with the amended Bond cycle that we have proposed -as well as with the mechanisms proposed by several authors, such as Källèn et al (1979), Le Treut et al (1988), Saltzman (2002) and Crucifix (2012) -while Hodell and Channell (2016a) only considered it as noise superimposed on the orbital variability deduced from their wavelet analysis of the benthic δ 18 O record of U1308.…”
Section: Millennial-scale Variabilitymentioning
confidence: 95%
“…This fairly agreedupon fact lends support to the interpretation of the enhanced millennial variability during glacial times as arising from an internal oscillation of the climate system -which could well be consistent with the amended Bond cycle that we have proposed -as well as with the mechanisms proposed by several authors, such as Källèn et al (1979), Le Treut et al (1988), Saltzman (2002) and Crucifix (2012) -while Hodell and Channell (2016a) only considered it as noise superimposed on the orbital variability deduced from their wavelet analysis of the benthic δ 18 O record of U1308. Substantial, nonlinear interactions between internal oscillatory variability and orbital forcing are actively being explored by Riechers et al (2021) in this special issue.…”
Section: Millennial-scale Variabilitymentioning
confidence: 99%
“…Stylized ice-age model Various types of stylized ice-age models have been proposed in the literature 24,38,57 .…”
Section: Resultsmentioning
confidence: 99%
“…The FitzHugh-Nagumo (FHN) system is a prototypical model for slow-fast oscillations and excitability 45 . It is often invoked for conceptual models of DO oscillations 29,[46][47][48][49] . An FHN-type model of DO oscillations is obtained by introducing a slow variable y into the fold bifurcation model:…”
Section: Discussionmentioning
confidence: 99%
“…2. The FitzHugh-Nagumo-type (FHN-type) system is a prototypical model of slow-fast oscillators and often invoked for conceptual models of DO oscillations 29,[46][47][48][49] . The FHN-type model subjected to dynamical noise is obtained by introducing a slow variable y into the fold bifurcation model: ẋ = 1 τx (|x|(1 − x) + y + p) + ξ(t), ẏ = 1 τy (−x − y), where τ x and τ y are time-scale parameters (τ x ≪ τ y ).…”
Section: Candidatementioning
confidence: 99%