Staff profile
Professor Joe Petrolito
Head of Department
Room/Location: Building Applied Science 2, Room 4.02b
- T: +61 (0)3 5444 7372
- F: +61 (0)3 5444 7476
- E: j.petrolito@latrobe.edu.au
Qualifications
- DipEng RMIT, BE Qld, PhD NSW, FIEAust, CPEng
Research interests
Nonlinear Frame Analysis – In collaboration with Dr Katherine Legge.
Nonlinear analysis of frames has become common over the past decade due to changes in engineering codes of practice. The changes to the codes were intended to produce requirements that would lead to more accurate analyses, but little guidance was provided as to the type and implementation of such analyses. Our work addressed the seemingly ad hoc nature in which models have been derived for nonlinear analysis, and examined the consequences of simplifying assumptions on the results of the analysis. We have produced a unified formulation that is capable of allowing any level of nonlinear effects to be treated in a rational manner and used it to compare the accuracy of results obtained through different approximate formulations and to produce benchmark solutions.
The application of numerical techniques to musical acoustics – In collaboration with Dr Katherine Legge.
In musical acoustics we also deal with complex structures, albeit on a smaller scale. The field of musical acoustics has typically used numerical techniques to analyse the vibrational frequencies and patterns in musical structures. In our work we apply numerical optimisation techniques to the design rather than the analysis of the structures. In particular, we have used a numerical method called constrained optimisation whereby the structure is constrained to respond with particular frequencies and another, perhaps less obvious function, is optimised.
We have investigated the effects of a variety of optimising functions and compared our technique to other optimising techniques, with particular reference to the tuning of marimba or xylophone bars. We then expanded the technique to consider rectangular, circular and polygonal plates (bell plates). By varying the thickness of particular elements of the plates with set geometry, or by retaining a constant thickness and instead varying the dimensions of the polygon, we were able to design structures that would respond when struck with specified frequencies. Currently, we are investigating the use of the technique to design three-dimensional structures such as church bells.