| Literature DB >> 35860449 |
Tom Jilbert1,2,3,4, Bo G Gustafsson2,5, Simon Veldhuijzen4, Daniel C Reed4,6, Niels A G M van Helmond4, Martijn Hermans1,3,4, Caroline P Slomp4.
Abstract
Hypoxia has occurred intermittently in the Baltic Sea since the establishment of brackish-water conditions at ∼8,000 years B.P., principally as recurrent hypoxic events during the Holocene Thermal Maximum (HTM) and the Medieval Climate Anomaly (MCA). Sedimentary phosphorus release has been implicated as a key driver of these events, but previous paleoenvironmental reconstructions have lacked the sampling resolution to investigate feedbacks in past iron-phosphorus cycling on short timescales. Here we employ Laser Ablation (LA)-ICP-MS scanning of sediment cores to generate ultra-high resolution geochemical records of past hypoxic events. We show that in-phase multidecadal oscillations in hypoxia intensity and iron-phosphorus cycling occurred throughout these events. Using a box model, we demonstrate that such oscillations were likely driven by instabilities in the dynamics of iron-phosphorus cycling under preindustrial phosphorus loads, and modulated by external climate forcing. Oscillatory behavior could complicate the recovery from hypoxia during future trajectories of external loading reductions.Entities:
Keywords: Baltic Sea; biogeochemistry; box modeling; deoxygenation; oscillations; sediments
Year: 2021 PMID: 35860449 PMCID: PMC9285756 DOI: 10.1029/2021GL095908
Source DB: PubMed Journal: Geophys Res Lett ISSN: 0094-8276 Impact factor: 5.576
Figure 1Key features of the box model used in this study. (a): Schematic of the model design. Surface water and deep water boxes (blue) are each underlain by a reactive sediment layer (gray). Six time‐dependent state variables are included: P = water column phosphorus concentration, O2 = water column oxygen concentration (deep water only), C org = sediment organic carbon inventory, P org = sediment organic phosphorus inventory, Fe‐P = sediment iron‐bound phosphorus inventory. Equations governing exchange fluxes and their relationship to state variables are given in the Supporting Information (Text S3, Figure S4). (b): Principle of the sigmoid function used in the model. The attainable Fe‐P inventory of the sediments is controlled by the dimensionless ratio between oxygen flux to sediments and sedimentation rate of organic matter (O).
Figure 2LA‐ICP‐MS line scan data of Baltic Sea sediments from (a) HIHTM and (b) HIMCA. (left) High‐resolution geochemical profiles of sediments from site F80. Horizontal gray bars indicate the subdivision of HTMHI and MCAHI into numbered hypoxic events, as given in Jilbert and Slomp (2013). Upper panels = calibrated LA‐ICP‐MS profiles of Mo/Al. Lower panels = 20–100 years bandpass‐filtered profiles of Mo/Al, Br/P and Fe/Al (detrended and normalized to unit variance prior to filtering). (center) Blackman‐Tukey spectral analysis of Mo/Al, Br/P, and Fe/Al data for the entire time intervals shown on the left. Gray field indicates the period 60–100 years. (right) Coherence and phase analysis of Mo/Al and Br/P (solid lines) and Mo/Al and Fe/Al (dashed lines) for the entire time intervals shown on the left. Phase in radians (0 = in phase, П = antiphase).
Figure 3State variables in box model simulations of biogeochemical cycles during past hypoxic intervals in the Baltic Sea. (a and b): sedimentary P inventories, (c and d): oxygen concentration in deep water box, (e): sensitivity analysis showing mean values, at steady state, of state variables in response to changes in external P loading. (f): sensitivity analysis showing mean values, at steady state, of state variables in response to changes in vertical exchange between shallow and deep‐water boxes. Blue shaded areas in (e‒f) indicate the range in P input and vertical exchange, where the steady state solutions are unstable, according to linear stability analysis, causing oscillations in time‐dependent solutions.
Figure 4Power spectra of deep‐water oxygen concentrations for different cases of imposed cyclic variation of the vertical exchange rate (amplitude in m y−1 as deviation from 11 m y−1, the MCAHI default value), representing variability of climatic forcing. Each row represents a given period (T) and the columns different amplitude of the oscillation. The dashed line graphs show the power spectra of the inherent oscillation with constant vertical exchange rate (cf. Figure 3c).