21–26 Jun 2026
U. Ottawa - Learning Crossroads (CRX) Building
America/Toronto timezone
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Physical Properties of Dextran Solutions as Model Crowding Media

Not scheduled
15m
U. Ottawa - Learning Crossroads (CRX) Building

U. Ottawa - Learning Crossroads (CRX) Building

100 Louis-Pasteur Private, Ottawa, ON K1N 9N3
Oral (Non-Student) / Orale (non-étudiant(e)) Condensed Matter and Materials Physics / Physique de la matière condensée et matériaux (DCMMP-DPMCM) (DCMMP) M2-4 | (DPMCM)

Speaker

Anand Yethiraj (University of Guelph)

Description

The role of macromolecular excluded-volume effects in living systems (``macromolecular crowding'') is widely appreciated, but model crowders used in these studies are inadequately characterized. In this work, we examine viscosity, polymer self-diffusion and water diffusion in solutions crowded by dextran polymer of three different molecular weights. Solution viscosity and the reduced dextran self-diffusion follow size-dependent trends. The concentration dependence of the viscosity is well accounted for by power laws that signal a crossover from dilute to semi-dilute behaviors, with the latter scaling yielding a Flory exponent of 0.44 consistent with the branched nature of dextran. Dextran self-diffusion, on the other hand, has an exponential concentration dependence, which is consistent with an excess entropy scaling hypothesis. Finally, water diffusion decreases with polymer concentration but is independent of polymer molecular weight, and can be used to obtain the true excluded volume including hydration. In summary, well-characterized polymeric crowders are likely a good minimal option to mimic macromolecular crowding in cells.

Keyword-1 macromolecular crowding
Keyword-2 branched polymers
Keyword-3 self-diffusion

Authors

Mr Giuliano Migliorini (Université d’Orléans and Università degli studi di Firenze) Dr Josipa Cecić Vidoš (Université d’Orléans) Prof. Josef Hamacek (Université d'Orléans) Anand Yethiraj (University of Guelph) Prof. Francesco Piazza (Università degli studi di Firenze)

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