O
Omar M. Yaghi
Researcher at University of California, Berkeley
Publications - 485
Citations - 191527
Omar M. Yaghi is an academic researcher from University of California, Berkeley. The author has contributed to research in topics: Metal-organic framework & Adsorption. The author has an hindex of 165, co-authored 459 publications receiving 163918 citations. Previous affiliations of Omar M. Yaghi include Harvard University & Nalco Holding Company.
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Directed Transformation of Molecules to Solids: Synthesis of a Microporous Sulfide from Molecular Germanium Sulfide Cages
TL;DR: In this article, an extended microporous sulfide network, MnGe4Slo.d6, was obtained in crystalline form by the addition copolymerization of Mn(I) with the cage compound, Ge4SI0[(CH3)4N]4, a t room temperature.
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Rapid Cycling and Exceptional Yield in a Metal-Organic Framework Water Harvester.
Nikita Hanikel,Mathieu S. Prévot,Farhad Fathieh,Eugene A. Kapustin,Hao Lyu,Haoze Wang,Nicolas J. Diercks,T. Grant Glover,Omar M. Yaghi +8 more
TL;DR: This work shows that a microporous aluminum-based metal-organic framework, MOF-303, can perform an adsorption–desorption cycle within minutes under a mild temperature swing, which opens the way for high-productivity water harvesting through rapid, continuous WHCs.
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Tunable electrical conductivity in oriented thin films of tetrathiafulvalene-based covalent organic framework
Song-Liang Cai,Song-Liang Cai,Yue-Biao Zhang,Yue-Biao Zhang,Andrew B. Pun,Bo He,Jinhui Yang,Francesca M. Toma,Ian D. Sharp,Omar M. Yaghi,Omar M. Yaghi,Jun Fan,Sheng-Run Zheng,Wei-Guang Zhang,Yi Liu +14 more
TL;DR: In this article, the growth of oriented thin films of a tetrathiafulvalene-based COF (TTF-COF) and its tunable doping was reported.
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Metal-Organic Frameworks Based on Trigonal Prismatic Building Blocks and the New “acs” Topology
TL;DR: Two 3-periodic metal-organic frameworks (MOFs) exemplify a new, high-symmetry topology termed acs which is identified here as the default arrangement for linking trigonal prisms together.
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What do we know about three-periodic nets?
Olaf Delgado-Friedrichs,M. D. Foster,Michael O'Keeffe,Davide M. Proserpio,Michael Treacy,Omar M. Yaghi +5 more
TL;DR: An account is given of various classifications of three-periodic nets, particularly in terms of the tilings that carry the nets, and of the enumerations of various types of special structures such as sphere packings, the nets of simple tilings and self-dual tilings.