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The Journal of Physical Chemistry B, 2006
The system of two parallel planar, arbitrarily charged surfaces immersed in a solution containing only one ionic species, the counterions, is completely analyzed under a mean field Poisson-Boltzmann approach. Results for the pressure, reduced potential, and counterionic concentration are graphically displayed for two dissociating membranes and for a ...
Agostinho-Neto, A., Drigo Filho, Elso
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The system of two parallel planar, arbitrarily charged surfaces immersed in a solution containing only one ionic species, the counterions, is completely analyzed under a mean field Poisson-Boltzmann approach. Results for the pressure, reduced potential, and counterionic concentration are graphically displayed for two dissociating membranes and for a ...
Agostinho-Neto, A., Drigo Filho, Elso
openaire +3 more sources
Combinatorics, Probability and Computing, 1995
This paper presents a constructive proof that for any planar digraph G on p vertices, there exists a subset S of the transitive closure of G such that the number of arcs in S is less than or equal to the number of arcs in G, and such that the diameter of G∪S is O(α(p, p)(log p)2).
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This paper presents a constructive proof that for any planar digraph G on p vertices, there exists a subset S of the transitive closure of G such that the number of arcs in S is less than or equal to the number of arcs in G, and such that the diameter of G∪S is O(α(p, p)(log p)2).
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A quick guide to (transmembrane) planar cell polarity mouse strains
Nature Reviews Molecular Cell Biology, 2023Sarah V Paramore
exaly
Planar Spiral Inductors, Planar Antennas and Embedded Planar Transformers
2023openaire +1 more source
Planar cell polarity in development and disease
Nature Reviews Molecular Cell Biology, 2017Mitchell T Butler, John B Wallingford
exaly

