H3PW12O40-functionalized tip for scanning tunneling microscopy

  1. In K. Song*,,
  2. John R. Kitchin*, and
  3. Mark A. Barteau*,
  1. *Center for Catalytic Science and Technology, Department of Chemical Engineering, University of Delaware, Newark, DE 19716
  1. Edited by Jack Halpern, University of Chicago, Chicago, IL, and approved February 7, 2002 (received for review September 28, 2001)

  1. Figure 1

    (A) Molecular structure of the pseudospherical Keggin-type [PW12O40]3− heteropolyanion. Oxygen atoms are represented as spheres. A sphere projecting outward in each WO6 octahedron represents terminal oxygen species. (B) A simplified representation of the W⩵O projection.


  2. Figure 2

    (A) A typical I–V spectrum obtained on bare graphite by using a Pt/Ir-H3PW12O40 tip. (B) Distribution of NDR peak voltages of H3PW12O40 on graphite obtained with a normal Pt/Ir tip (total number of tunneling spectra = 24). (C) Distribution of NDR peak voltages measured on bare graphite with a Pt/Ir-H3PW12O40 tip (total number of tunneling spectra = 62).


  3. Figure 3

    (A) Atomic resolution STM image of graphite obtained with a Pt/Ir-H3PW12O40 tip. (B) STM image of H6P2W18O62 monolayer on graphite obtained with a Pt/Ir-H3PW12O40 tip. (C) Schematic representation of unit cell of the H6P2W18O62 array. (D) Molecular structure of the ellipsoidal Wells–Dawson-type [P2W18O62]6− heteropolyanion. The polyanion consists of two defect-Keggin-type fragments, [PW9O34]9−. Each fragment consists of a central PO4 tetrahedron sharing corners with nine WO6 octahedra—the octahedra are somewhat distorted from an ideal octahedron. Three WO6 octahedra form a compact group by sharing edges, whereas the remaining six octahedra in each of the [PW9O34]9− fragments form a zigzag ring by alternately sharing edges and corners. The two fragments are linked by six nearly linear W—O—W bonds.


  4. Figure 4

    (A-C) A set of unusual STM images of graphite obtained with a Pt/Ir-H3PW12O40 tip with varying scan size. (D) A schematic representation of unit cells of the superperiodic structure and underlying graphite arrays for φ = 27°. φ represents an azimuthal angle between lattice vectors, a1 and b1. Superperiodic lattice vectors can be expressed in terms of the graphite lattice vectors by b1 = 18a1 + 15a2 and b2 = −15a1 + 33a2 for φ = 27°, and b1 = 15a1 + 18a2 and b2 = −18a1 + 33a2 for φ = 33°.


  5. Figure 5

    Another set of unusual STM images of graphite obtained with a Pt/Ir-H3PW12O40 tip with varying scan size, showing a superimposed hexagonal superperiodic structure (β = 60°, b1 = b2 = 14.97 Å) and underlying real-size graphite (α = 60°, a1 = a2 = 2.46 Å). φ is either 25.3° or 34.7°. Superperiodic lattice vectors can be expressed in terms of the graphite lattice vectors by b1 = 4a1 + 3a2 and b2 = −3a1 + 7a2 for φ = 25.3°, and b1 = 3a1 + 4a2 and b2 = −4a1 + 7a2 for φ = 34.7°.


Footnotes

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