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Unit of study_

BMET9903: Biomedical Physics

This unit offers essential knowledge of physics for applications in biomedical engineering, medicine and medical sciences. The unit will cover fundamentals concepts of electromagnetism, optics and quantum physics - these concepts are becoming rapidly relevant and vital with new and emerging technologies in the biomedical and health sector. It is imperative for the next generation of biomedical engineers and healthcare providers to develop a strong foundational knowledge in these concepts in the context of biomedicine. The knowledge provided by this unit is intended to prepare the students to be able to understand pivotal technologies used in medical research and the medical clinic, such as fluorescence based imaging, nuclear magnetic resonance, magnetotherapy.

Code BMET9903
Academic unit Biomedical Engineering
Credit points 6
Assumed knowledge:
1000-level mathematics: linear algebra, statistics, single and multivariable calculus

At the completion of this unit, you should be able to:

  • LO1. Effectively interpret and communicate the significance of experimental results and analyses, including an adequate interpretation of inaccuracies.
  • LO2. Develop interpersonal skills and project management competences to collaborate as part of a team to solve theoretical and experimental problems in biomedical physics.
  • LO3. Understand and describe the value of different perspectives and disciplines, as well as the need of multidisciplinary approaches to productively address scientific and technological challenges.
  • LO4. Understand and employ physical concepts of electromagnetism, optics and quantum physics with emphasis in biomedical applications.
  • LO5. Develop hands-on experience in an experimental setting to evaluate underlying principles of instrumentation used in biomedical engineering.
  • LO6. Apply relevant equations and calculate solutions to problems involving electromagnetism, optics and quantum physics principles.
  • LO7. Apply mathematical techniques comprising infinitesimal calculus and linear algebra to model and calculate systems related to electromagnetism, optics and quantum physics.