Motivic Donaldson–Thomas invariants of small crepant resolutions

Andrew Morrison; Kentaro Nagao

doi:10.2140/ant.2015.9.767

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Home > Journals > Algebra Number Theory > Volume 9 > Issue 4 > Article

2015 Motivic Donaldson–Thomas invariants of small crepant resolutions

Andrew Morrison, Kentaro Nagao

Algebra Number Theory 9(4): 767-813 (2015). DOI: 10.2140/ant.2015.9.767

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Abstract

We compute the motivic Donaldson–Thomas theory of a small crepant resolution of a toric Calabi–Yau $3$ -fold.

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Andrew Morrison. Kentaro Nagao. "Motivic Donaldson–Thomas invariants of small crepant resolutions." Algebra Number Theory 9 (4) 767 - 813, 2015. https://doi.org/10.2140/ant.2015.9.767

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Received: 5 November 2011; Revised: 26 April 2012; Accepted: 27 March 2015; Published: 2015

First available in Project Euclid: 16 November 2017

zbMATH: 1320.14070

MathSciNet: MR3352820

Digital Object Identifier: 10.2140/ant.2015.9.767

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Primary: 14N35

Keywords: motivic Donaldson–Thomas invariants , small crepant resolutions

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Andrew Morrison, Kentaro Nagao "Motivic Donaldson–Thomas invariants of small crepant resolutions," Algebra & Number Theory, Algebra Number Theory 9(4), 767-813, (2015)

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