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Letters in Mathematical Physics (2022) 112:88 https://doi.org/10.1007/s11005022015792On the M2Brane Index on Noncom mutative Crept Resolutions Michele Cirafici1,2,3 Received: 25 February 2022 / Revised:
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Researchers often require crepant resolutions to analyze the behavior of singularities, calculate invariants, and explore geometric aspects of the underlying varieties.
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The study of crepant resolutions can shed light on various questions and problems in algebraic geometry, including minimal models, mirror symmetry, and moduli spaces.
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