Journal
INTERNATIONAL JOURNAL OF BIFURCATION AND CHAOS
Volume 31, Issue 6, Pages -Publisher
WORLD SCIENTIFIC PUBL CO PTE LTD
DOI: 10.1142/S0218127421300172
Keywords
Bifurcation analysis; snowball Earth; Earth system model
Funding
- Netherlands Earth System Science Centre (NESSC) - Ministry of Education, Culture and Science (OCW) [024.002.001]
- Netherlands eScience Center (NLeSC) within the SMCM project [027.017.G02]
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This study utilizes a novel fully-implicit Earth System Model of Intermediate Complexity (I-EMIC) to investigate transitions to Snowball Earth (SBE) states, revealing a complex bifurcation structure associated with the ice-albedo feedback. High-dimensional branches of the SBE bifurcation diagram are obtained through parameter continuation, allowing for the identification of stable and unstable equilibria. Additionally, large-scale linear stability analyses near major bifurcations uncover the spatial nature of destabilizing perturbations.
There is now much geological evidence that the Earth was fully glaciated during several periods in the geological past (about 700 Myr ago) and attained a so-called Snowball Earth (SBE) state. Additional support for this idea has come from climate models of varying complexity that show transitions to SBE states and undergo hysteresis under changes in solar radiation. In this paper, we apply large-scale bifurcation analyses to a novel, fully-implicit Earth System Model of Intermediate Complexity (I-EMIC) to study SBE transitions. The I-EMIC contains a primitive equation ocean model, a model for atmospheric heat and moisture transport, a sea ice component and formulations for the adjustment of albedo over snow and ice. With the I-EMIC, high-dimensional branches of the SBE bifurcation diagram are obtained through parameter continuation. We are able to identify stable and unstable equilibria and uncover an intricate bifurcation structure associated with the ice-albedo feedback. Moreover, large-scale linear stability analyses are performed near major bifurcations, revealing the spatial nature of destabilizing perturbations.
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