Nach positiver Absolvierung der Lehrveranstaltung sind Studierende in der Lage...
After successful completion of the course, students are able to understand the application of applied continuum mechanics to the solution of problems in biological systems, from cells to tissues. These courses will also provide students with the education needed to practice bioengineering in the medical devices industry.
1-2. Tissue biology basics. Link between microstructure and macroscale properties, and experimental characterization techniques. Structure, function and mechanical behaviour of tissues and organs (bone, cartilage, ligament, tendon, intervertebral disc, skin, nerve, skeletal muscle, heart, lung, artery, vein). Composition, function and mechanics of biological fluids.
3-4. Cardiovascular biomechanics. Cardiovascular system. Biodynamic biological fluids. Biomechanics of the blood circulation. Ability to model specific problems such as the pulse wave in arteries, the effect of compression on the veins for the venous blood return
5. Modeling approaches for continuum biomechanics of soft tissues: basics of continuum mechanics and possible alternatives, finite deformations in solids
6. Modeling approaches for continuum biomechanics of soft tissues: hyperelasticity, hypoelasticity, poroelasticity, chemoelasticty, other constitutive equations, relationships between the constitutive equations and the microstructure of tissues.
7-9. Nonlinear finite-element modelling, numerical implementation of hyperelasticty, tutorials in FEBio
10-11. Characterization of damage and failure mechanics of soft tissues, local analysis of rupture modes in soft tissues, experimental characterization and numerical implementation
12. Advanced experimental approaches for soft tissue mechanics: full-field measurement techniques, imaging techniques, link between experiments and modeling
13-14. Introduction to inverse problems, Identification of material parameters from full-field measurements, Characterization of maps of material parameters at different scales
15. Numerical implementation of the virtual fields method to derive mechanical properties of soft tissues
Owing to the covid-19 situation, the university has decided that all courses which can be taught online should be taught in that way.
The course will be held every Friday morning from 9.00 (some exceptions may occur but they will be notified in advance).
It will be taught on zoom at: https://tuwien.zoom.us/j/9778307194
The first course will be Friday 23rd October at 9.00.
The course is a 4h / week course. Every course will be split like the following:
1. there will be a conference lecture by the professor of about 1h from 9.00 to 10.00. The topic of the lecture will be announced in advance and the slides of the powerpoint presentation will be available on TUWEL about 1 week before the day of the course. The conference lecture will be given live and will be registered. The video will be made available online after the lecture on TUWEL.
2. there will be an interactive tutorial session of about 1h from 10.00 to 11.00, including a short break. During this interactive session, the students can ask questions about the conference lecture to have clarifications, and work on exercises related to the lecture. Exercises will be posted on TUWEL about 1 week before the day of the course (same time as the powerpoint presentation).
3. there will be another lecture by the professor of about 1h from 11.00 to 12.00 during which he will show the solution of exercises and give explanations. The lecture will be given live and will be registered. The video will also be made available online after the lecture on TUWEL.
4. the professor will remain connected during the slot between 12.00 and 13.00 for answering questions by the students if any.
For specific information please email directly the Professor at stephane.avril@tuwien.ac.at.
Documents & videos are available on TUWEL.
Mathematics: linear algebra, matrices
Continuum solid mechanics: stress, strains, linear elasticity, equilibrium equations
Basics of fluid mechanics: navier-stokes equations
No specific background required in biology
