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Litter decomposition in arid regions is driven by seasonal microbial carbon (C) allocation trade‑offs and enzymatic stoichiometric strategies, yet synergistic regulation by precipitation and phosphorus (P) remains unclear. This 720-day study revealed the microbial mechanisms linking hydrothermal thresholds to seasonal decomposition asynchrony. Mass loss (31.07%–57.06%) depended strongly on the brief summer hydrothermal window. In summer, opportunistic taxa (e.g., Firmicutes , Bacillus ) were rapidly enriched, but structural equation modeling (SEM) revealed that the true functional hubs driving increases in β ‑1,4‑glucosidase (BG), leucine aminopeptidase (LAP), and C use efficiency (CUE) were Proteobacteria and bacterial Shannon diversity. These taxa adopted a "get‑then‑grow" strategy, accelerating decomposition and indicating a decoupling of community abundance from functional contribution. In winter, low temperature coupled with physiological drought triggered a widespread regulatory constraint. Dominant taxa shifted to stress‑tolerant groups, including Actinobacteria , Basidiomycota (e.g., Coprinellus , Schizophyllum ), and Psychrophilic yeasts (e.g., Mrakia , Filobasidium ). Actinobacteria became the functional hub driving a recalcitrant C mining strategy centered on polyphenol oxidase (PPO), with CUE turning negative and assimilated C shifting to intracellular storage. Compared to single-species litter, mixed-species litter decomposition exhibited a significant seasonal reversal. In summer, stoichiometric complementarity produced a synergistic effect (relative mixture effect (RME) > 8%). In winter, mixed-species litter sustained functional redundancy via enrichment of specific taxa (e.g., Ornithinimicrobium , Balneimonas ), yet high lignin content created a metabolic bottleneck. The WMP and WHP treatments shifted to significant antagonism (RME = − 12.48% and − 7.75%, respectively). Parameterizing arid‑region C cycling requires incorporating seasonal CUE, enzyme trade‑offs, and functional assembly into biogeochemical models.
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Li et al. (2026) studied this question.
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