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Electrical double layers in the aqueous solvent
The traditional research of the Department of Applied Mathematics is in surface forces. For many years I worked on different aspects of electrical double layers in aqueous solutions. Most of conventional work neglects ion-ion correlations or the molecular nature of the solvent or both. We now include these features and find answers to a number of important questions. More information is provided on the double layer page.
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Bubble coalescence in
electrolytes
Why do sea waves foam much more than their fresh water counterparts? Ion separation at the surface results in a significant barrier (e.g. NaCl) and without separation there is only attractive force (HCl). Is hydroxide ion adsorption responsible for the negative charge observed in electrophoretic experiments with oil droplets or bubbles in water? We currently investigate this controversial subject. |
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Split, CroatiaIn Spring semesters I teach at theUniversity of Split. |
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During
the three years 2002-2004 I was the |
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In the past, I worked in
superconducting thin films [1], liquid crystals [2], biological
membranes [3], signals in the visual cortex [4] and the structure of
microemulsions [5]. Most interesting examples are shown in the pages of
past
work. I am interested in describing and understanding natural
phenomena in quantitative terms, and always like to hear a new question
or challenge. Find me at the ANU, in Split or send an email! |
S. Marcelja, W.E. Masker and R.D. Parks, Electrical conductivity of a two-dimensional superconductor, Physical Review Letters 22 (1969) 124-127.
S. Marcelja, Chain ordering in liquid crystals. I. Even-odd effect, Journal of Chemical Physics 60 (1974) 3599-3604.
S. Marcelja, Chain ordering in liquid crystals. II. Structure of bilayer membranes, Biochimica et Biophysica Acta 367 (1975) 165-176.
S. Marcelja, Mathematical description of the responses of simple cortical cells, Journal of the Optical Society of America 70 (1980) 1297-1300.
P. Pieruschka, S. Marcelja, Statistical mechanics of random bicontinuous phases, J Physique II France 2 (1992) 235.
Updated 23/3/08
-> to ANU Applied
Maths Dept
-> to Aqueous
double layers
-> to Past
work