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Structure of Liquids / Struktur Der Flüssigkeiten
Structure of Liquids / Struktur Der Flüssigkeiten
141,47
157,19 €
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135 We first describe the thermodynamic theory of surface tension and adsorption, by the method of the dividing surface of GIBBS. The use of a dividing surface or its equivalent is indispensable for the treatment of a curved interface, as otherwise the concepts of the area and curvature of the interface, cannot be pre- cisely defined. In the case of a plane interface, however, the concept of the dividing surface is not necessary and a valid alternative exposition has been proposed by GUGGEN- HE…
  • Publisher:
  • Year: 2012
  • Pages: 320
  • ISBN-10: 3642459498
  • ISBN-13: 9783642459498
  • Format: 17 x 24.4 x 1.8 cm, softcover
  • Language: English
  • SAVE -10% with code: EXTRA

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135 We first describe the thermodynamic theory of surface tension and adsorption, by the method of the dividing surface of GIBBS. The use of a dividing surface or its equivalent is indispensable for the treatment of a curved interface, as otherwise the concepts of the area and curvature of the interface, cannot be pre- cisely defined. In the case of a plane interface, however, the concept of the dividing surface is not necessary and a valid alternative exposition has been proposed by GUGGEN- HEIM [3J, [4J in treating the interface zone as a separate entity of some definite thickness bounded by two mathematical planes. We make, however, little mention of this method, since it seems to be of only minor importance in connec- tion with the statistical treatment of an interface. To avoid any ambiguity, the treatment of a spherical interface given in this article is based not on the original method of GIBBS but on the method modified by HILL [8J and KONDO [9]. This method, however, is not applicable to non- spherical interfaces, which will not be dealt with in this article. Although all the relations for a plane interface can be deduced from the cor- responding ones for a spherical interface by putting the curvature equal to zero, the planar and the spherical cases are considered separately because of the prac- tical importance and easy physical visualization of a plane interface.

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  • Author: H S Green
  • Publisher:
  • Year: 2012
  • Pages: 320
  • ISBN-10: 3642459498
  • ISBN-13: 9783642459498
  • Format: 17 x 24.4 x 1.8 cm, softcover
  • Language: English English

135 We first describe the thermodynamic theory of surface tension and adsorption, by the method of the dividing surface of GIBBS. The use of a dividing surface or its equivalent is indispensable for the treatment of a curved interface, as otherwise the concepts of the area and curvature of the interface, cannot be pre- cisely defined. In the case of a plane interface, however, the concept of the dividing surface is not necessary and a valid alternative exposition has been proposed by GUGGEN- HEIM [3J, [4J in treating the interface zone as a separate entity of some definite thickness bounded by two mathematical planes. We make, however, little mention of this method, since it seems to be of only minor importance in connec- tion with the statistical treatment of an interface. To avoid any ambiguity, the treatment of a spherical interface given in this article is based not on the original method of GIBBS but on the method modified by HILL [8J and KONDO [9]. This method, however, is not applicable to non- spherical interfaces, which will not be dealt with in this article. Although all the relations for a plane interface can be deduced from the cor- responding ones for a spherical interface by putting the curvature equal to zero, the planar and the spherical cases are considered separately because of the prac- tical importance and easy physical visualization of a plane interface.

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