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Advances in quantum chemistry / editors, John R. Sabin, Erkii Brandas.

Contributor(s): Series: Advances in quantum chemistry ; 492005Description: 1 online resource (xii, 327 pages) : illustrationsContent type:
  • text
Media type:
  • computer
Carrier type:
  • online resource
ISBN:
  • 1281024872
  • 9781281024879
  • 1281024880
  • 9781281024886
  • 1280630418
  • 9781280630415
  • 1280746815
  • 9781280746819
  • 1280746823
  • 9781280746826
Subject(s): Genre/Form: Additional physical formats: Print version:: Advances in quantum chemistry.LOC classification:
  • QD453 .A28 2005eb
Online resources: Summary: Advances in Quantum Chemistry presents surveys of current developments in this rapidly developing field that falls between the historically established areas of mathematics, physics, chemistry, and biology. With invited reviews written by leading international researchers, each presenting new results, it provides a single vehicle for following progress in this interdisciplinary area. This volume continues the tradition with high quality and thorough reviews of various aspects of quantum chemistry. It contains a variety of topics that include an extended and in depth discussion on the calculation of analytical first derivatives of the energy in a similarity transformed equation of motion couples cluster method.
Item type: eBooks
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Includes bibliographical references and index.

Print version record.

Advances in Quantum Chemistry presents surveys of current developments in this rapidly developing field that falls between the historically established areas of mathematics, physics, chemistry, and biology. With invited reviews written by leading international researchers, each presenting new results, it provides a single vehicle for following progress in this interdisciplinary area. This volume continues the tradition with high quality and thorough reviews of various aspects of quantum chemistry. It contains a variety of topics that include an extended and in depth discussion on the calculation of analytical first derivatives of the energy in a similarity transformed equation of motion couples cluster method.

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