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Bryan M. Gatehouse
Researcher at Monash University, Clayton campus
Publications - 92
Citations - 1399
Bryan M. Gatehouse is an academic researcher from Monash University, Clayton campus. The author has contributed to research in topics: Crystal structure & Denticity. The author has an hindex of 21, co-authored 92 publications receiving 1346 citations.
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Journal ArticleDOI
Organolanthanoids XIX. The X-ray crystal structures of di [μ-(acetato-O,O:O′)bis(diphenylphosphino-η5-cyclopentadienyl)ytterbium(III)] and di[μ-(acetato-O,O:O′)bis(η5-cyclopentadienyl)ytterbium(III)] - unexpected examples of formal nine coordination in lanthanoid organometallics
Glen B. Deacon,Gary D. Fallon,Bryan M. Gatehouse,Anna Rabinovich,Brian W. Skelton,Allan H. White +5 more
TL;DR: In this article, the structure of bis(diphenylphosphinocyclopentadienyl)ytterbium (II) with mercury(II) acetate in tetrahydrofuran (THF) gave Yb(C5H4PPh2(O2CCH3) as a fractional (0.75) THF solvate.
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Weak intramolecular π coordination to methylmercury(II). Structure of (2-benzylpyridine)methylmercury(II) nitrate
TL;DR: In this article, the title complex [Hg(CH3)(C12HllN)]N03,C13HI4HgN+N03-, 』n03, 』N03- 』
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Crystal and molecular structure of (3,3'‐dimethyl‐2,2'‐bipyridyl)methylmercury(II) nitrate; a complex that may have weak intramolecular π‐coordination
TL;DR: The structure of the methylmercury complex of 3,3'-dimethyl-2,2'-bipyridyl(L), [MeHg(L)]NO3, was solved by Patterson and Fourier techniques using 1560 counter-measured observed reflections and refined by the full-matrix least-squares method to R = 0·061 as discussed by the authors.
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Structure and spectral and redox properties of a dioxomolybdenum(VI) chelate of N-methyl-p-tolylthiohydroxamic acid, a complex containing a {O2MoO2S2} donor set
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Crystal and Molecular Structure of the 2:1 Adduct of Bis(pentafluorophenyl)mercury(II) and Bis(diphenylarsino)methane
TL;DR: In this article, the title compound (C6F5)2Hg]2Ph2P·CH2·PPh2 has been solved by conventional Patterson and Fourier methods and refined by least square techniques to R 0·9 for 1218 independent reflections.