Name des Moduls | [116810] Image Processing in Microscopy | Bezeichnung des Moduls | PAFMO181 |
Studiengang | [128] - Physik | ECTS Punkte | 4 |
Arbeitsaufwand für Selbststudium | 75 | Häufigkeit des Angebotes (Modulturnus) | jedes 2. Semester (ab Wintersemester) |
Arbeitsaufwand in Präsenzstunden | 45 | Dauer des Moduls | 1 |
Arbeitsaufwand Summe (Workload) | 120 | ||
Modul-Verantwortliche/r | Prof. Dr. Rainer Heintzmann |
Voraussetzung für die Vergabe von Leistungspunkten (Prüfungsform) | schriftliche oder mündliche Prüfung (100%) Prüfungsform wird zu Beginn des Semesters bekannt gegeben. |
Unterrichtssprache | Englisch, Deutsch auf Nachfrage |
Voraussetzung für die Zulassung zum Modul | Keine |
Empfohlene bzw. erwartete Vorkenntnisse | All the image processing and simulations will be practiced in exercises. The student needs to be familiar with programming at a basic level and with basic concepts of image processing such as filtering and thresholding. The Image Processing lecture by Prof. Denzler in the second term forms a good basis for this course. |
Art des Moduls (Pflicht-, Wahlpflicht- oder Wahlmodul) | 128 M.Sc. Physik Vertiefung „Optik”: Wahlpflichtmodul 628 M.Sc. Photonics: Wahlpflichtmodul |
Zusammensetzung des Moduls / Lehrformen (V, Ü, S, Praktikum, …) | Vorlesung: 2 SWS Übung: 1 SWS |
Inhalte | We will show different methodologies to extract specific information such as for example the average speed of diffusing particles or the locations and areas of cells from the multidimensional image data. Also fitting quantitative models to extracted data will be treated.Simulation of far-field intensity distribution by using simple Fourier-space based approaches is treated with and without considering the vectorial nature of the oscillating electro-magnetic field. |
Lern- und Qualifikationsziele | Current microscopy often acquires a large amount of image data from which the biological or clinical researcher often needs to answer very specific questions.A major topic is the reconstruction of the sample from the acquired, often complex, microscopy data. To solve such inverse problems, a good model of the data acquisition process is required, ranging from assumptions about the sample (e.g. a positive concentration of molecules per voxel), assumptions about the imaging process (e.g. the existence of an incoherent spatially invariant point spread function) to modeling the noise characteristics of the detection process (e.g. read noise and photon noise). |