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Faculty / Organisational entity
Mathematische Weiterbildung
(1984)
Ziel des Modellversuchs war es, zu untersuchen, welche Ergebnisse der mathematischen Forschung an Universitäten für den Praktiker besser zugänglich gemacht werden sollten und wie dies geschehen kann. Als Zielgruppen einer solchen Bildungsaufgabe waren insbesondere Ingenieure in den Forschungs- und Entwicklungsabteilungen der Industrie und Studenten der Mathematik und Technik (im Sinne einer mehr praxisbezogenen Ausbildung) vorgesehen; in organisatorischer Hinsicht war an ein Fernstudium gedacht.
Bei den bisherigen Untersuchungen auf dem Gebiet der passiven Solarnutzung mit speicherfähigen gemauerten Ziegelwänden stellte sich heraus, daß direkt im Strahlengang der Sonnenstrahlung liegende Wandbauteile keine ausreichende Speicherwirkung haben. Ausreichend heißt: Schnelle Wärmeabführung in eine Wärmesenke, ausreichende Speicherkapazität als Tagesspeicher. Abhilfe schaffen hier Latentspeicher oder großvolumige Wasserspeicher. In unserem konkreten Fall stand ein Texxor-Latentspeicher mit 2 l Inhalt und 100 Wh Kapazität bei 27oC in einem Poroton-Formstein zur Verfügung.
In diesem Projekt soll die Bildung von Wirbeln bei der Strömung eines Gases um eine Ecke numerisch untersucht werden. Dabei sollen verschiedene numerische Verfahren getestet und die Ergebnisse mit Versuchsdaten verglichen werden. Ferner soll untersucht werden, wie gut sich diese Verfahren vektorisieren lassen, da kompliziertere zweidimensionale und selbst einfache dreidimensionale Probleme der Strömungsdynamik auf den heute üblichen Universalrechnern nicht mit vertretbarem Zeitaufwand zu lösen sind, besonders, wenn, wie an der Universität Kaiserslautern, nur eine relativ langsame Anlage (Siemens 7551/7561) zur Verfügung steht. Die numerischen Rechnungen werden auf der CYBER 205 in Karlsruhe durchgeführt.
Fast reconstruction formulae in x-ray computerized tomography demand the directions, in which the measurements are taken, to be equally distributed over the whole circle. In many applications data can only be provided in a restricted range. Here the intrinsic difficulties are studied by giving a singular value decomposition of the Radon transform in a restricted range. Practical limitations are deduced.
The Trippstadt Problem
(1984)
Close to Kaiserslautern is the town of Trippstadt, which, together with five other small towns forms a local administration unit (Verbandsgemeinde) called Kaiserslautern-Süd. Trippstadt has its own beautiful public swimming pool, which causes problems though; the cost for the upkeep of the pool is higher than the income and thus has to be divided among the towns belonging to the Verbandsgemeinde. Because of this problem the administration wanted to find out which fraction of the total number of pool visitors came from the different towns. They planned to ask each pool guest where he came from. They did this for only three days though because the waiting lines at the cashiers became unbearably long and they could see that because of this the total number of guests would decrease. Then they wondered how to find a better method to get the same data and that was when I was asked to help with the solution of the problem.