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By Stuart A. Rice, Aaron R. Dinner

Advances in Chemical Physics is the one sequence of volumes on hand that explores the innovative of study in chemical physics.

  • This is the single sequence of volumes to be had that offers the innovative of analysis in chemical physics.
  • Includes contributions from specialists during this box of research.
  • Contains a consultant cross-section of study that questions proven pondering on chemical solutions.
  • Structured with an article framework that makes the e-book a superb complement to a complicated graduate category in actual chemistry or chemical physics.

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These times are indicated by the green × marks in Fig. 17. Adapted from Ref. [18]. For a color version of this figure, see the color plate section. have near-zero coefficients due to their negligible overlap with the wavepacket. Furthermore, it is clear that for this system the classical mechanics (shown as dots and crosses) not only provides a good guide for the quantum evolution but also provides insight into the different parts of the quantum distribution: the parts that ionized from the NIR pulse, from the XUV pulse, and the parts that underwent ¨ PHASE SPACE APPROACH TO SOLVING THE SCHRODINGER EQUATION 27 Figure 19.

B. Hartke, Phys. Chem. Chem. Phys. 8, 3627 (2006). B. Corkum, Phys. Rev. Lett. 71, 1994 (1993). F. Krausz and M. Ivanov, Rev. Mod. Phys. 81, 163 (2009). I. Barth, J. Manz, Y. Shigeta, and K. Yagi, J. Am. Chem. Soc. 128, 7043 (2006). 65. F. Remacle, M. D. Levine, Phys. Rev. Lett. 99, 183902 (2007). 66. S. S. T. Taylor, Comp. Phys. Commun. S. S. J. T. Taylor, J. Phys. B Atom. Mol. Opt. Phys. 36, L393 (2001). 67. G. F. R. C. , Multiphoton Processes: ICONP VIII, Proceedings of the Eighth International Conference, Melville, 2000.

13 as a function of h. The solid triangle and circle are the efficiencies in the classical limit. Adapted from Ref. [16]. For a color version of this figure, see the color plate section. ???? = ????4 . In multidimensions this generalizes to the volume of a D-dimensional sphere inscribed in a D-dimensional cube which takes the value: Ratio = ????D . D! (24) The D! scaling formally defeats the exponential wall with dimensionality. This is discussed in more detail in [31], where an intuitive explanation of the origin of the D!

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