@article {487,
	title = {The motivic Thom-Sebastiani theorem for regular and formal functions},
	journal = {Journal f{\"u}r die reine und angewandte Mathematik},
	volume = {735},
	year = {2018},
	month = {02/2018},
	pages = {175-198},
	chapter = {175},
	abstract = {Thanks to the work of Hrushovski and Loeser on motivic Milnor fibers, we give a model-theoretic proof for the motivic Thom{\textendash}Sebastiani theorem in the case of regular functions. Moreover, slightly extending Hrushovski{\textendash}Loeser{\textquoteright}s construction adjusted to Sebag, Loeser and Nicaise{\textquoteright}s motivic integration for formal schemes and rigid varieties, we formulate and prove an analogous result for formal functions. The latter is meaningful as it has been a crucial element of constructing Kontsevich{\textendash}Soibelman{\textquoteright}s theory of motivic Donaldson{\textendash}Thomas invariants.},
	doi = {10.1515/crelle-2015-0022},
	url = {http://www.degruyter.com/view/j/crll.ahead-of-print/crelle-2015-0022/crelle-2015-0022.xml?format=INT},
	author = {L{\^e}, Quy Thuong}
}
