How to specify the structure of substituted blade-like zigzag diamondoids

Research output: Journal contributionsJournal articlesResearchpeer-review

Standard

How to specify the structure of substituted blade-like zigzag diamondoids. / Balaban, Alexandru T.; Rücker, Christoph.
In: Central European Journal of Chemistry, Vol. 11, No. 9, 09.2013, p. 1423-1430.

Research output: Journal contributionsJournal articlesResearchpeer-review

Harvard

APA

Vancouver

Bibtex

@article{18e2457931a84c39bc6454002ac74549,
title = "How to specify the structure of substituted blade-like zigzag diamondoids",
abstract = "The dualist of an [n]diamondoid consists of vertices situated in the centers of each of the n adamantane units, and of edges connecting vertices corresponding to units sharing a chair-shaped hexagon of carbon atoms. Since the polycyclic structure of diamondoids is rather complex, so is their nomenclature. For specifying chemical constitution or isomerism of all diamondoids the Balaban-Schleyer graph-theoretical approach based on dualists has been generally adopted. However, when one needs to indicate the location of C and H atoms or of a substituent in a diamondoid or the stereochemical relationships between substituents, only the IUPAC polycycle nomenclature (von Baeyer nomenclature) provides the unique solution. This is so since each IUPAC name is associated with a unique atom numbering scheme. Diamondoids are classified into catamantanes (which can be regular or irregular), perimantanes, and coronamantanes. Regular catamantanes have molecular formulas C 4n+6H4n+12. Among regular catamantanes, the rigid blade-shaped zigzag catamantanes (so called because their dualists consist of a zigzag line with a code of alternating digits 1 and 2) exhibit a simple pattern in their von Baeyer nomenclature. Their carbon atoms form a main ring with 4n + 4 atoms, and the remaining atoms form two 1-carbon bridges. All zigzag [n]catamantanes with n > 2 have quaternary carbon atoms, and the first bridgehead in the main ring is such an atom. Their partitioned formula is C n-2(CH)2n+4(CH2) n+4. As a function of their parity, IUPAC names based on the von Baeyer approach have been devised for all zigzag catamantanes, allowing the unique location for every C and H atom. The dualist of such a zigzag catamantane defines a plane bisecting the molecule, and the stereochemical features of hydrogens attached to secondary carbon atoms can be specified relatively to that plane. {\textcopyright} 2013 Versita Warsaw and Springer-Verlag Wien.",
keywords = "Chemistry, Catamantanes, Diamondoids, Dualists, IUPAC nomenclature",
author = "Balaban, {Alexandru T.} and Christoph R{\"u}cker",
year = "2013",
month = sep,
doi = "10.2478/s11532-013-0275-7",
language = "English",
volume = "11",
pages = "1423--1430",
journal = "Central European Journal of Chemistry",
issn = "1895-1066",
publisher = "Central European Science Journals",
number = "9",

}

RIS

TY - JOUR

T1 - How to specify the structure of substituted blade-like zigzag diamondoids

AU - Balaban, Alexandru T.

AU - Rücker, Christoph

PY - 2013/9

Y1 - 2013/9

N2 - The dualist of an [n]diamondoid consists of vertices situated in the centers of each of the n adamantane units, and of edges connecting vertices corresponding to units sharing a chair-shaped hexagon of carbon atoms. Since the polycyclic structure of diamondoids is rather complex, so is their nomenclature. For specifying chemical constitution or isomerism of all diamondoids the Balaban-Schleyer graph-theoretical approach based on dualists has been generally adopted. However, when one needs to indicate the location of C and H atoms or of a substituent in a diamondoid or the stereochemical relationships between substituents, only the IUPAC polycycle nomenclature (von Baeyer nomenclature) provides the unique solution. This is so since each IUPAC name is associated with a unique atom numbering scheme. Diamondoids are classified into catamantanes (which can be regular or irregular), perimantanes, and coronamantanes. Regular catamantanes have molecular formulas C 4n+6H4n+12. Among regular catamantanes, the rigid blade-shaped zigzag catamantanes (so called because their dualists consist of a zigzag line with a code of alternating digits 1 and 2) exhibit a simple pattern in their von Baeyer nomenclature. Their carbon atoms form a main ring with 4n + 4 atoms, and the remaining atoms form two 1-carbon bridges. All zigzag [n]catamantanes with n > 2 have quaternary carbon atoms, and the first bridgehead in the main ring is such an atom. Their partitioned formula is C n-2(CH)2n+4(CH2) n+4. As a function of their parity, IUPAC names based on the von Baeyer approach have been devised for all zigzag catamantanes, allowing the unique location for every C and H atom. The dualist of such a zigzag catamantane defines a plane bisecting the molecule, and the stereochemical features of hydrogens attached to secondary carbon atoms can be specified relatively to that plane. © 2013 Versita Warsaw and Springer-Verlag Wien.

AB - The dualist of an [n]diamondoid consists of vertices situated in the centers of each of the n adamantane units, and of edges connecting vertices corresponding to units sharing a chair-shaped hexagon of carbon atoms. Since the polycyclic structure of diamondoids is rather complex, so is their nomenclature. For specifying chemical constitution or isomerism of all diamondoids the Balaban-Schleyer graph-theoretical approach based on dualists has been generally adopted. However, when one needs to indicate the location of C and H atoms or of a substituent in a diamondoid or the stereochemical relationships between substituents, only the IUPAC polycycle nomenclature (von Baeyer nomenclature) provides the unique solution. This is so since each IUPAC name is associated with a unique atom numbering scheme. Diamondoids are classified into catamantanes (which can be regular or irregular), perimantanes, and coronamantanes. Regular catamantanes have molecular formulas C 4n+6H4n+12. Among regular catamantanes, the rigid blade-shaped zigzag catamantanes (so called because their dualists consist of a zigzag line with a code of alternating digits 1 and 2) exhibit a simple pattern in their von Baeyer nomenclature. Their carbon atoms form a main ring with 4n + 4 atoms, and the remaining atoms form two 1-carbon bridges. All zigzag [n]catamantanes with n > 2 have quaternary carbon atoms, and the first bridgehead in the main ring is such an atom. Their partitioned formula is C n-2(CH)2n+4(CH2) n+4. As a function of their parity, IUPAC names based on the von Baeyer approach have been devised for all zigzag catamantanes, allowing the unique location for every C and H atom. The dualist of such a zigzag catamantane defines a plane bisecting the molecule, and the stereochemical features of hydrogens attached to secondary carbon atoms can be specified relatively to that plane. © 2013 Versita Warsaw and Springer-Verlag Wien.

KW - Chemistry

KW - Catamantanes

KW - Diamondoids

KW - Dualists

KW - IUPAC nomenclature

UR - http://www.scopus.com/inward/record.url?scp=84879824697&partnerID=8YFLogxK

UR - https://www.mendeley.com/catalogue/018d4221-11bc-39b7-b62a-cf7c3c7cdfec/

U2 - 10.2478/s11532-013-0275-7

DO - 10.2478/s11532-013-0275-7

M3 - Journal articles

VL - 11

SP - 1423

EP - 1430

JO - Central European Journal of Chemistry

JF - Central European Journal of Chemistry

SN - 1895-1066

IS - 9

ER -

Documents

DOI

Recently viewed

Researchers

  1. Melcher Ruhkopf

Publications

  1. Meta-custom and the court
  2. Adaptive acquisition planning for visual inspection in remanufacturing using reinforcement learning
  3. Higher Wages in Exporting Firms: Self-Selection, Export Effect, or Both?
  4. Richard Powers – Literatur als Programm
  5. Mietmodell Software Adobe
  6. Development of environmentally biodegradable drugs
  7. From event management to managing events
  8. Complexity Measures of Traffic Scenarios
  9. Industry Transformations for High Service Provisioning with Lower Energy and Material Demand
  10. Manager’s misinterpretation of goodwill impairments
  11. Mechanical properties and corrosion behavior of Mg-Gd-Ca-Zr alloys for medical applications
  12. Das 6-Punkte-Programm für besseres Reiten
  13. Forgetting fire
  14. Unterschriftenregelung/Vertretung
  15. Jonathan Swift, Travels into Several Remote Nations of the World
  16. Gab es wirklich eine Sintflut?
  17. Die Shoah im Bild
  18. An overview of European programs to support energy projects in Africa and strategies to involve the private sector
  19. Web-based support for daily functioning of people with mild intellectual disabilities or chronic psychiatric disorders
  20. Themes in the development of emotion regulation in childhood and adolescence and a transactional model
  21. Career engagement
  22. Square dance
  23. Jonathan Swift, A modest proposal for preventing the children of poor people of Ireland from beeing a burden to their parents or the country, and for making them beneficial to the public
  24. Mädchen lesen besser
  25. Bird community responses to the edge between suburbs and reserves
  26. E-Learning-Portal Präventionsmanager
  27. Utilising learning analytics for study success
  28. Riding the Roller-Coaster: A Pivot Process During Covid-19
  29. Im Vorraum
  30. ‘Void’ democrats? The populist notion of ‘democracy’ in action
  31. Altruism as a thick concept
  32. Lehrerband O-Ton Oberstufe
  33. Can B Corp certification anchor sustainability in SMEs?
  34. Imagination and imaginaries of sustainability in cultural and artistic practices
  35. Investigations on microstructure and properties of Mg-Sn-Ca alloys with 3% Al additions
  36. Reviewing is caring! Revaluing a critical, but invisibilized, underappreciated, and exploited academic practice
  37. IGLU