The Physical Basis of Osmosis
Abstract
Osmosis is an important force in all living organisms, yet the molecular basis of osmosis is widely misunderstood as arising from differences in water concentration in solutions of differing osmolarities. In 1923 Debye proposed a physical model for a semipermeable membrane that was hardly noticed at the time and slipped out of view. We show that Debyes analysis of vant Hoffs law for osmotic equilibrium provides a consistent and plausible explanation for osmotic flow. A difference in osmolyte concentrations in solutions separated by a semipermeable membrane generates different pressures at the two water-membrane interfaces. Water is therefore driven through the membrane for exactly the same reason that pure water flows in response to an imposed hydrostatic pressure difference. In this paper we present the Debye model in both equilibrium and flow conditions. We point out its applicability regardless of the nature of the membrane with examples ranging from predominantly convective flow of water through synthetic membranes to purely diffusive flow of independent water molecules through a lipid bilayer and the flow of strongly interacting water molecules in single file across narrow protein channels.
02 /Specification & Classification
Click any tag to browse matching papers- Approach
Reproducibility ledger
Nobody has reported trying to reproduce this paper yet. Did you replicate an experiment or run the code? Your report saves the next lab a week.
Sign in to file a reproducibility report.
Related papers
- Osmotic Volume Flow in a Donnan System with PermeantIons
Gerald S. Manning·bioRxiv·Jul 22, 2024
- The energy barrier model in membrane biophysics: ion flow, current-voltage relations, and Donnan osmosis
Gerald S. Manning·Quarterly Reviews of BiophysicsPeer-reviewed·Jan 1, 2026
- The physics of osmotic pressure
M. Bowler·bioRxiv·Mar 14, 2017
- A pump-leak model of epithelia reveals the roles of paracellular pathways in water transport & the importance of boundary conditions
Alan R. Kay, Zahra Aminzare·bioRxiv·Oct 27, 2026
- Experiments on osmotically driven flow in idealized elastic membranes
M. Nakad, J.-C. Domec, … G. Katul·bioRxiv·Jun 16, 2022
- Cell-Driven Fluid Dynamics: A Physical Model of Active Systemic Circulation
Yufei Wu, Morgan A. Benson, Sean X. Sun·PLoS Computational BiologyPeer-reviewed·Apr 21, 2025