Charged Particle Optics Theory by Timothy R. Groves

By Timothy R. Groves

Charged Particle Optics thought: An advent

identifies crucial ideas of charged particle optics thought, and derives each one mathematically from the 1st ideas of physics. Assuming a sophisticated undergraduate-level realizing of calculus, this e-book follows a logical development, with every one idea development upon the previous one. starting with a non-mathematical survey of the optical nature of a charged particle beam, the text:

  • Discusses either geometrical and wave optics, in addition to the correspondence among them
  • Describes the two-body scattering challenge, that's necessary to the interplay of a quick charged particle with matter
  • Introduces electron emission as a realistic final result of quantum mechanics
  • Addresses the Fourier rework and the linear second-order differential equation
  • Includes difficulties to enlarge and fill within the theoretical information, with recommendations offered separately

Charged Particle Optics thought: An Introduction makes an incredible textbook in addition to a handy reference at the theoretical origins of the optics of charged particle beams. it really is meant to arrange the reader to appreciate the massive physique of released examine during this mature box, with the outcome translated instantly to functional application.

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Charged Particle Optics Theory

Charged Particle Optics conception: An advent identifies crucial techniques of charged particle optics conception, and derives every one mathematically from the 1st rules of physics. Assuming a sophisticated undergraduate-level knowing of calculus, this booklet follows a logical development, with each one thought construction upon the previous one.

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It can be shown that δWab is an exact differential [72], in which case Pb = ∇xb Wab , Pa = −∇xa Wab . 60) pjwstk|402064|1435432078 Geometrically, this means that the canonical momentum P is normal to surfaces of constant optical path length, Wab = const at the endpoints, where we note that the endpoints can be chosen to be anywhere along the ray path. We now consider a second perturbation, independent from the first. 59): d(δWab ) = dPb · δxb + Pb · d(δxb ) − dPa · δxa − Pa · d(δxa ). 61) Interchanging the order of perturbations and subtracting, we obtain dPa · δxa − δPa · dxa = dPb · δxb − δPb · dxb .

It is interesting to consider the case in which rays inclined at finite angle θ intersect the same image point xb for all θ. This corresponds to perfect imaging, without aberration. 73) for all θa and θb . , coma. This is known as the Abbe–Helmholtz sine condition for coma-free imaging [86]. 40 Chapter 2. Geometrical optics An analogous case exists where we assume δxa to be parallel with the axis, and Pa inclined at angle θa . 74) where ML = δzb /δza is defined as the longitudinal magnification.

Third, the fragile graphene structure is undamaged by the beam. It would not be possible to obtain such an image without spherical aberration correction. 9: SIMS images of chromosomes. Alternatively, a beam of ions can be used to perform chemical analysis of a material. The ion beam is focused and scanned over the surface of the material to be analyzed. Atoms are removed from the surface and ionized. These secondary ions then pass through a spectrometer which separates the various ionic species according to their masses.

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