ABSTRACT:
Familiar species; humans, mammals, fish, reptiles and plants represent only a razor’s edge of the Earth’s immense biodiversity. Most of the Earth’s multicellular species lie buried in soil, inside of plants, and in the undergrowth, and include millions of unknown species, almost half of which are thought to be fungi. Part of the amazing success of fungi may be the elegant solutions that they have evolved to the problems of dispersing, growing and adapting to changing environments. I will describe how we using both math modeling and experiments to discover some of these solutions. I will focus on (i) how cytoplasmic mixing enables some species to tolerate internal genetic diversity, making them better pathogens and more adaptable, and (ii) how self-organization of these flows into phases of transport and stasis enables cells to function both as transport conduits, and to perform other functions like growth and secretion.
ADDITIONAL INFORMATION:
Marcus’ research interests are in developing mathematical models; asymptotic, computational and experimental for physical problems, many of which are inspired by biology. In particular, he is studying the physical constraints on organisms that must disperse, grow or propel themselves in challenging physical environments. Examples of this include the dispersal of fungal spores, how thick mats of bacteria spread, and the many different nuclei present within filamentous fungi stay mixed during growth.
http://www.math.ucla.edu/~mroper/www/Home.html