Course detail
Microscopy and Analysis Using Charged Particles
FSI-9ANCAcad. year: 2024/2025
The course gives a basic overview about electron and ion optical devices for microscopy and lithography. The students obtain a basic overview of charged particle optics (equation of motion, trajectory equation, aberrations in the image, determination of electromagnetic fields used particle optics and their properties, the effects of mutual interactions of particles in the beam). The sources of electron and ion beams are briefly characterized as well as the problems of generation of image and image resolution in microscopy. Finally analytical methods used in microscopy are dealt with (energy and mass spectrometers, X-ray analysis).
Language of instruction
Mode of study
Guarantor
Department
Entry knowledge
Rules for evaluation and completion of the course
The presence at the practices is obligatory. Absence compensation is laid down by the teacher according to the range of the absented matter.
Aims
The knowledge of theoretical basis of particle optics and instrumentation for electron microscopy (imaging, analysis of samples) and technological applications of charged particle beams.
Study aids
Prerequisites and corequisites
Basic literature
Eckertová, L. a Frank, L., ed., Metody analýzy povrchů. Elektronová mikroskopie a difrakce. Praha: Academia 1996
Frank, L. a Král, J., ed.: Metody analýzy povrchů. Iontové, sondové a speciální metody. Praha: Academia 2002.
L. Reimer, Scanning Electron Microscopy (2nd ed.), Springer,1998 (EN)
P. W. Hawkes and E. Kasper, Principles of Electron Optics, Vol. I a II. London: Academic Press 1989 a 1996. (EN)
S. Humphries, Jr: Charged Particle Beams. New York: J. Wiley, 1990. (EN)
Recommended reading
B. Lencová_: Electron sources and beam formation for X-ray microanalysis. ČVUT Praha 2000
Classification of course in study plans
Type of course unit
Lecture
Teacher / Lecturer
Syllabus
Foundations of charged particle optics: the motion of charged particles in homogeneous fields, explanation of the action of magnetic and electrostatic electron lens a deflector.
Trajectory equation, the determination of paraxial optical properties and aberrations. Lagrange equation, matrix methods for the determination of properties of systems.
The computation of fields needed for focusing and deflection of charged particles and determination of their optical properties. The design of electron lenses with modern CAD methods.
The sources of electrons and ions, their properties and consequences for the design of microscopes.
Beam focusing in a scanning electron microscope, the dependence of current in the probe on the probe size, detectors and analytical methods.
Specific problems of generation and processing images in a transmission electron microscope, the resolution of an image.
Analytical methods used in scanning and transmission microscopy, energy and mass spectrometers.