Application for international students: 2nd Jan. - 1st May 2012

10th Anniversary of our program in WS 2011!

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Joint Research TANDEM - Center of Excellence for Technology and Engineering in Medicine






LUEBECK: City of Science 2012!

Luebeck - Stadt der Wissenschaft 2012!

Signals and Systems in Medical Imaging

Title of Course: Signals and Systems in Medical Imaging
Exam number: XM 1430
Length of course: 4 hours per week
Type of course: lecture
Language: English
Lecturer: Prof. Dr. Th. Buzug

Learning outcomes:
• Development of the basics of medical imaging with ionizing radiation
• Learning about the connection between physical measurements and signal quality
• Ability to deduce the reconstruction algorithms
• Competence in the reconstruction of tomographical signals
• Ability to self-contained application of the methods with real data
• Knowledge about lecturer´s current research projects

Course Requirements: basic knowledge in mathematics and physics
Content:
This lecture gives a comprehensive overview of the main signal processing and system analysis methods in medical imaging. The basis of the reconstruction is undoubtedly mathematics. However, the beauty of e.g. computed tomography cannot be understood without a basic know¬ledge of X-ray physics, signal processing concepts and measurement systems. Therefore, students will be provided with a number of references to these basic disciplines as well as a brief introduction to many of the underlying principles.
The main application focus of the lecture is given to computed tomography. The lecture is structured to cover the basics of signals and systems within CT, from photon statistics to modern cone-beam systems. However, without an elementary knowledge of X-ray physics, a number of the described imaging effects and artifacts cannot readily be understood. In the main part of the lecture the principles of signal processing are reviewed. This part focuses on the necessary background of computed tomography and, consequently, introducing the Fourier transform. Subsequently, a detailed overview of two-dimensional reconstruction mathematics is given as a straight forward application of the Fourier principles. Then, algebraic and statistical approaches are explained as a general tool for signal analysis and over-determined system solution.
In the last lessons three-dimensional methods of CT image or volume reconstruction are reviewed. It is shown that some of the ideas are consequent extensions of the methods discussed the beginning of the lecture. The methods described here represent the basis of a highly active field of research.

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