Yo’av Rieck
Affiliation confirmed via AI analysis of OpenAlex, ORCID, and web sources.
Researcher
Also affiliated: University of California, Santa Barbara (2000–2001); Nara Women's University (2002–2006)
Faculty Researcher
Research Areas
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Biography and Research Information
OverviewAI-generated summary
Yo’av Rieck is a faculty member at the University of Arkansas at Fayetteville. His research interests are in mathematics, with a focus on areas related to group theory and topology. Rieck has published work on subshifts of finite type on hyperbolic groups, exploring their properties and existence. He has also investigated concepts in knot theory, specifically the hardness of unknotting problems. Other research areas include the structure of orbifolds and thermodynamic metrics on outer space. His scholarly work has resulted in 60 publications, with a total of 326 citations and an h-index of 10. Rieck collaborates with other researchers at the University of Arkansas, including Matt Clay and Rachel Lehman, contributing to a shared publication record.
Metrics
- h-index: 10
- Publications: 59
- Citations: 329
Selected Publications
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Strongly aperiodic SFTs on hyperbolic groups: where to find them and why we love them (2023)
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A structure theorem for bad 3-orbifolds (2022)
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The unbearable hardness of unknotting (2021)
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Strongly aperiodic subshifts of finite type on hyperbolic groups (2021)
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Embeddability in R <sup>3</sup> is NP-hard (2020)
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Embeddability in R^3 is NP-hard (2018)
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The growth rate of the tunnel number of m-small knots (2018)
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Cosmetic surgery and the link volume of hyperbolic 3–manifolds (2016)
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The spectrum of the growth rate of the tunnel number is infinite (2015)
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Strong cylindricality and the monodromy of bundles (2015)
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Hyperbolic volume and Heegaard distance (2014)
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Strong cylindricality and the monodromy of bundles (2013)
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The link volume of 3–manifolds (2013)
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The Link Volumes of some prism manifolds (2012)
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The link volumes of some prism manifolds (2012)
Collaboration Network
Top Collaborators
- The unbearable hardness of unknotting
- The unbearable hardness of unknotting
- The unbearable hardness of unknotting
- A structure theorem for bad 3-orbifolds
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