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## Found 607 Documents (Results 1–100)

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Ambily, A. A. (ed.) et al., Leavitt path algebras and classical $$K$$-theory. Based on the international workshop on Leavitt path algebras and $$K$$-theory, Kerala, India, July 1–3, 2017. Singapore: Springer. Indian Stat. Inst. Ser., 331-335 (2020).
MSC:  19B14 13C10
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Ambily, A. A. (ed.) et al., Leavitt path algebras and classical $$K$$-theory. Based on the international workshop on Leavitt path algebras and $$K$$-theory, Kerala, India, July 1–3, 2017. Singapore: Springer. Indian Stat. Inst. Ser., 281-306 (2020).
MSC:  13C10 19B14
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Ambily, A. A. (ed.) et al., Leavitt path algebras and classical $$K$$-theory. Based on the international workshop on Leavitt path algebras and $$K$$-theory, Kerala, India, July 1–3, 2017. Singapore: Springer. Indian Stat. Inst. Ser., 261-279 (2020).
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Ambily, A. A. (ed.) et al., Leavitt path algebras and classical $$K$$-theory. Based on the international workshop on Leavitt path algebras and $$K$$-theory, Kerala, India, July 1–3, 2017. Singapore: Springer. Indian Stat. Inst. Ser., 241-260 (2020).
MSC:  13C10 19B14
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Ambily, A. A. (ed.) et al., Leavitt path algebras and classical $$K$$-theory. Based on the international workshop on Leavitt path algebras and $$K$$-theory, Kerala, India, July 1–3, 2017. Singapore: Springer. Indian Stat. Inst. Ser., 211-223 (2020).
MSC:  19B14 13C10
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Ambily, A. A. (ed.) et al., Leavitt path algebras and classical $$K$$-theory. Based on the international workshop on Leavitt path algebras and $$K$$-theory, Kerala, India, July 1–3, 2017. Singapore: Springer. Indian Stat. Inst. Ser., 203-209 (2020).
MSC:  19B14 13C10
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Ambily, A. A. (ed.) et al., Leavitt path algebras and classical $$K$$-theory. Based on the international workshop on Leavitt path algebras and $$K$$-theory, Kerala, India, July 1–3, 2017. Singapore: Springer. Indian Stat. Inst. Ser., 193-202 (2020).
MSC:  19B14 13C10 13F35
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MSC:  19B28 18F25
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MSC:  18F 19B 20G 16E 13D
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MSC:  19B28 20C05 18A99
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MSC:  19D06 18E10 19B99
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Kropholler, Peter H. (ed.) et al., Geometric and cohomological group theory. Proceedings of the London Mathematical Society Durham symposium, Durham, UK, August 12–22, 2013. Cambridge: Cambridge University Press. Lond. Math. Soc. Lect. Note Ser. 444, 34-45 (2018).
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MSC:  20G35 19B14
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MSC:  11R23 11G40 19B28
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MSC:  57Q10 57M27 19B99
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MSC:  20H05 19B37 11G18
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Davis, Michael W. (ed.) et al., Topology and geometric group theory, Ohio State University, Columbus, USA, 2010–2011. Cham: Springer. Springer Proc. Math. Stat. 184, 33-43 (2016).
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Davis, Michael W. (ed.) et al., Topology and geometric group theory, Ohio State University, Columbus, USA, 2010–2011. Cham: Springer. Springer Proc. Math. Stat. 184, 1-31 (2016).
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Dobrev, Vladimir (ed.), Lie theory and its applications in physics. Selected papers based on the presentations at the 11th workshop, LT 11, Varna, Bulgaria, June 15–21, 2015. Singapore: Springer (ISBN 978-981-10-2635-5/hbk; 978-981-10-2636-2/ebook). Springer Proceedings in Mathematics & Statistics 191, 531-538 (2016).
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Rizvi, Syed Tariq (ed.) et al., Algebra and its applications. ICAA, Aligarh, India, December 15–17, 2014. Proceedings of the conference. Singapore: Springer (ISBN 978-981-10-1650-9/hbk; 978-981-10-1651-6/ebook). Springer Proceedings in Mathematics & Statistics 174, 89-121 (2016).
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MSC:  19B28 19D35
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MSC:  47L75 19B10 47L35
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MSC:  19B37 20H05 20C05
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