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Annual Report 2005 - Fields Institute - University of Toronto

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including the topology <strong>of</strong> moduli spaces and moduli spaces<br />

on Riemann surfaces. His talk focussed on related work<br />

in integrable systems, from the viewpoint <strong>of</strong> symplectic<br />

geometry. The relation between the geometric concept <strong>of</strong><br />

Hamiltonion structure and the analytic one leads to beautiful<br />

correspondences (loop agebras and Fourier series, for<br />

example) which can be summed up as a meta-theorem:<br />

“Things are much simpler (and more elegant) than one has<br />

any right to expect.”<br />

Barbara Sherwood Lollar<br />

Compound specific stable isotope analysis: a novel tool for<br />

investigation <strong>of</strong> biodegradation<br />

Barbara Lollar is Pr<strong>of</strong>essor <strong>of</strong> Geology and Director <strong>of</strong> the<br />

Stable Isotope Laboratory at the <strong>University</strong> <strong>of</strong> <strong>Toronto</strong>. Her<br />

lecture focused on a piece <strong>of</strong> geochemical detective work:<br />

using properties <strong>of</strong> stable isotopes <strong>of</strong> carbon and <strong>of</strong> hydrogen<br />

to study biodegradation. The context is underground<br />

transport <strong>of</strong> petroleum hydrocarbons and chlorinated solvents.<br />

These contaminants, which pose hazards to human<br />

health, are attacked by naturally occurring microbes in the<br />

soil, and broken down into harmless compounds. However,<br />

when a pollutant that was present disappears, how do we<br />

know whether it has really been converted as intended,<br />

or has just flowed downstream? Because degradation,<br />

unlike other processes like dissolution, is not isotopically<br />

conservative, one can use measurements <strong>of</strong> the fraction<br />

<strong>of</strong> different isotopes at different times and places in the<br />

contaminated field to discover whether biodegradation is<br />

taking place. A possible future project is to combine this<br />

chemical research with mathematical and computational<br />

modelling <strong>of</strong> the flow process itself, to better direct remediation<br />

efforts.<br />

It was a fitting conclusion to a program that gave so many<br />

connections between mathematical structures and other<br />

sciences, and between one area <strong>of</strong> mathematical sciences<br />

and another.<br />

L e c t u r e s a n d S p e c i a l E v e n t s<br />

<strong>Fields</strong> <strong>Institute</strong> <strong>2005</strong> ANNUAL REPORT 46

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