Please use this identifier to cite or link to this item: https://hdl.handle.net/1959.11/58859
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dc.contributor.authorKarton, Amiren
dc.date.accessioned2024-05-01T23:15:26Z-
dc.date.available2024-05-01T23:15:26Z-
dc.date.issued2022-
dc.identifier.citationAnnual Reports in Computational Chemistry, p. 123-166en
dc.identifier.isbn9780323990929en
dc.identifier.urihttps://hdl.handle.net/1959.11/58859-
dc.description.abstract<p>Twenty-five years ago, the two main pillars of quantum chemistry—density functional and composite ab initio theories—were recognized with a Nobel Prize in Chemistry awarded to Walter Kohn and John Pople. This recognition sparked intense theoretical developments in both fields. Whereas in 1998, the year the Nobel Prize was awarded, there were only a handful of composite ab initio methods; most notably the Gaussian-n methods (n = 1–3), CBS methods (e.g., CBS-QCI and CBS-APNO), and the focal-point analysis approach, today there are many more families of such methods, including the Weizmann-n, MCCM, HEAT, ccCA, FPD, ATOMIC, INT-MP2-F12, and ChS family of methods, where some of these families include dozens of variants. Overall, there are over 100 contemporary variants of composite ab initio methods to choose from, with many variants implemented as a keyword in popular quantum chemical packages. This situation makes it difficult to choose a proper method for a given chemical system, property, and desired accuracy. This chapter provides an overview of contemporary composite ab initio methods applicable to first- and second-row elements, their main energetic components, and their expected accuracy and applicability. To guide the selection of a suitable method for a given chemical system and desired accuracy, the various methods are classified according to a ‘Jacob's Ladder’ of composite ab initio methods, from computationally economical methods that are capable of approaching chemical accuracy to computationally demanding methods capable of confident sub-benchmark accuracy.</p>en
dc.languageenen
dc.publisherElsevieren
dc.relation.ispartofAnnual Reports in Computational Chemistryen
dc.titleQuantum mechanical thermochemical predictions 100 years after the Schrödinger equationen
dc.typeBook Chapteren
dc.identifier.doi10.1016/bs.arcc.2022.09.003en
local.contributor.firstnameAmiren
local.profile.schoolSchool of Science and Technologyen
local.profile.emailakarton@une.edu.auen
local.output.categoryB1en
local.record.placeauen
local.record.institutionUniversity of New Englanden
local.publisher.placeThe Netherlandsen
local.format.startpage123en
local.format.endpage166en
local.peerreviewedYesen
local.contributor.lastnameKartonen
dc.identifier.staffune-id:akartonen
local.profile.orcid0000-0002-7981-508Xen
local.profile.roleauthoren
local.identifier.unepublicationidune:1959.11/58859en
dc.identifier.academiclevelAcademicen
local.title.maintitleQuantum mechanical thermochemical predictions 100 years after the Schrödinger equationen
local.output.categorydescriptionB1 Chapter in a Scholarly Booken
local.search.authorKarton, Amiren
local.uneassociationYesen
local.atsiresearchNoen
local.sensitive.culturalNoen
local.year.published2022en
local.fileurl.closedpublishedhttps://rune.une.edu.au/web/retrieve/2e78a714-c405-4fd0-808f-f8e2bfb18a06en
local.subject.for2020340701 Computational chemistryen
local.subject.seo2020280120 Expanding knowledge in the physical sciencesen
local.profile.affiliationtypeUNE Affiliationen
local.date.moved2024-07-02en
Appears in Collections:Book Chapter
School of Science and Technology
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