UTM Research Excellence Award recipient discusses mathematical musings
The next time you are admiring the spiral pattern of pinecone scales or the seeds of a sunflower, you can reflect on a branch of mathematics that considers the relationships of the symmetry within the plant’s natural design.
With that concept, Professor Konstantin Khanin from U of T Mississauga’s Department of Mathematics and Computational Sciences (MCS) began the 2014 Research Excellence lecture.
“It does not matter which plant you are looking at,” said Khanin. “All of them have a defined number of spirals and the numbers of spirals are consecutive Fibonacci numbers.” Fibonacci, Khanin explained, are a sequence of numbers that are based on the sum of the two previous numbers in the order. For example with Fibonacci the sequence is 1, 2, 3, 5, 8, 13, 21, 34, 55, 89.
Over the course of the hour, Khanin also covered brief introductions to other concepts such as the biology mechanisms for morphology, the central limit theorem that comes into play with an activity such as coin tossing, critical phenomena in physics, renormalization theory, and Feigenbaum universality.
Over the course of the hour, Khanin also covered brief introductions to other concepts such as the biology mechanisms for morphology, the central limit theorem that comes into play with an activity such as coin tossing, critical phenomena in physics, renormalization theory and the universal Feigenbaum constant.
Nominations for this year’s Research Excellence Award are now open. Please consider putting forward a candidate from U of T Mississauga for this year’s competition. The deadline for submissions is May 29, 2015.