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Isaac J. Sugden

Researcher at Imperial College London

Publications -  17
Citations -  633

Isaac J. Sugden is an academic researcher from Imperial College London. The author has contributed to research in topics: Crystal structure prediction & Computer science. The author has an hindex of 6, co-authored 15 publications receiving 465 citations. Previous affiliations of Isaac J. Sugden include University College London.

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Report on the sixth blind test of organic crystal-structure prediction methods

Anthony M. Reilly, +102 more
TL;DR: The results of the sixth blind test of organic crystal structure prediction methods are presented and discussed, highlighting progress for salts, hydrates and bulky flexible molecules, as well as on-going challenges.
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Efficient Handling of Molecular Flexibility in Ab Initio Generation of Crystal Structures.

TL;DR: An effective and efficient approach to modeling the effects of molecular flexibility during this initial global search for candidate crystal structures via the exploration of the lattice energy surface is presented.
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Polymorphism in p-aminobenzoic acid

TL;DR: The polymorphism of p-aminobenzoic acid (pABA), a model drug compound whose crystallisation and polymorphic behaviour has been extensively studied in recent years, is reviewed.
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Efficient Screening for Ternary Molecular Ionic Cocrystals Using a Complementary Mechanosynthesis and Computational Structure Prediction Approach.

TL;DR: It is demonstrated here that mechanochemical ball milling is a versatile technique for the reproducible synthesis of ternary molecular ICCs in less than 30 min of grinding with or without solvent, and suggested that a combined mechanosynthesis and CSP approach could be used to target the synthesis of higher‐order Molecular ICCs with functional properties.
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Thermal rearrangement mechanisms in icosahedral carboranes and metallocarboranes

TL;DR: The fact that theoretical activation energies are lower than those observed experimentally, and the differing activity of technetium and rhenium complexes, are rationalised by orbital symmetry constraints.