-transparent.png){kind=logo}
We present a simulation algorithm for a diffusion on a curved surface given by the equation phi(r)=0. The algorithm is tested against analytical results known for diffusion on a cylinder and a sphere, and applied to the diffusion on the P, D, and G periodic nodal surfaces. It should find application in an interpretation of two-dimensional exchange NMR spectroscopy data of diffusion on biological membranes.
| UI | MeSH Term | Description | Entries |
|---|
Related Publications
R Hołyst, and
D Plewczyński, and
A Aksimentiev, and
K Burdzy
February 2006,
Biophysical journal,
R Hołyst, and
D Plewczyński, and
A Aksimentiev, and
K Burdzy
June 2014,
Optics letters,
R Hołyst, and
D Plewczyński, and
A Aksimentiev, and
K Burdzy
August 2006,
Proceedings of the National Academy of Sciences of the United States of America,
R Hołyst, and
D Plewczyński, and
A Aksimentiev, and
K Burdzy
February 2014,
Physical review. E, Statistical, nonlinear, and soft matter physics,
R Hołyst, and
D Plewczyński, and
A Aksimentiev, and
K Burdzy
November 2012,
Physical review. E, Statistical, nonlinear, and soft matter physics,
R Hołyst, and
D Plewczyński, and
A Aksimentiev, and
K Burdzy
May 2018,
Physical review. E,
R Hołyst, and
D Plewczyński, and
A Aksimentiev, and
K Burdzy
July 2013,
Physical review. E, Statistical, nonlinear, and soft matter physics,
R Hołyst, and
D Plewczyński, and
A Aksimentiev, and
K Burdzy
December 2017,
Physical review. E,
R Hołyst, and
D Plewczyński, and
A Aksimentiev, and
K Burdzy
June 2020,
Optics express,
R Hołyst, and
D Plewczyński, and
A Aksimentiev, and
K Burdzy
November 2013,
Langmuir : the ACS journal of surfaces and colloids,
