Anomalous subdiffusion in heterogeneous lipid Bilayers

被引:50
作者
Ratto, TV
Longo, ML [1 ]
机构
[1] Univ Calif Davis, Biophys Grad Grp, Div Biol Sci, Davis, CA 95616 USA
[2] Univ Calif Davis, Dept Chem Engn & Mat Sci, Davis, CA 95616 USA
关键词
D O I
10.1021/la0261803
中图分类号
O6 [化学];
学科分类号
0703 ;
摘要
Fluorescence photobleaching recovery (FPR) is commonly used to measure lipid and protein diffusion in cellular membranes. Typically, a model wherein diffusion is constant with time and the mean-squared displacement is directly proportional to time is used to analyze the results; however, in nonhomogeneous systems such as cellular membranes, anomalous subdiffusion may occur. In anomalous subdiffusion, the diffusion coefficient, D, decreases with time and thus the mean-squared displacement is proportional to some power of time less than 1. Although theory predicts that diffusion can be anomalous through protein interactions or obstruction, the complex composition of cellular membranes has made the actual origin and consequences of anomalous diffusion in phospholipid bilayers unclear. In this study, we use atomic force microscopy to detect and measure the amount of the solid phase in supported bilayers that contain coexisting fluid- and solid-phase lipids. Solid-phase domains in bilayers have been shown to act as obstacles to diffusion. We then use FPR to determine the diffusional. behavior of the obstructed bilayers. We find that at a solid-phase area fraction of similar to35% diffusion is anomalous at short times and becomes normal at longer times as predicted by theory and Monte Carlo simulations. Increasing the solid-phase area fraction increases the amount of time diffusion is anomalous before becoming normal. The results of this work imply that accurately measuring diffusion in cell membranes requires an understanding of the heterogeneity of the underlying membrane structure.
引用
收藏
页码:1788 / 1793
页数:6
相关论文
共 28 条
[1]   Lipid lateral diffusion in multi-bilayers, and in monolayers at the air/water and heptane/water interfaces [J].
Adalsteinsson, T ;
Yu, H .
LANGMUIR, 2000, 16 (24) :9410-9413
[2]   MOBILITY MEASUREMENT BY ANALYSIS OF FLUORESCENCE PHOTOBLEACHING RECOVERY KINETICS [J].
AXELROD, D ;
KOPPEL, DE ;
SCHLESSINGER, J ;
ELSON, E ;
WEBB, WW .
BIOPHYSICAL JOURNAL, 1976, 16 (09) :1055-1069
[3]   Computer-simulation study of anomalous diffusion on percolating clusters near to the critical point [J].
Barta, S. ;
Dieska, P. .
Physica A: Statistical and Theoretical Physics, 1995, 215 (03)
[4]   ANOMALOUS DIFFUSION IN DISORDERED MEDIA - STATISTICAL MECHANISMS, MODELS AND PHYSICAL APPLICATIONS [J].
BOUCHAUD, JP ;
GEORGES, A .
PHYSICS REPORTS-REVIEW SECTION OF PHYSICS LETTERS, 1990, 195 (4-5) :127-293
[5]   EFFECT OF HYDRODYNAMIC INTERACTIONS ON THE DIFFUSION OF INTEGRAL MEMBRANE-PROTEINS - DIFFUSION IN PLASMA-MEMBRANES [J].
BUSSELL, SJ ;
KOCH, DL ;
HAMMER, DA .
BIOPHYSICAL JOURNAL, 1995, 68 (05) :1836-1849
[6]   Mobility of cell surface receptors: a re-evaluation [J].
Cherry, RJ ;
Smith, PR ;
Morrison, IEG ;
Fernandez, N .
FEBS LETTERS, 1998, 430 (1-2) :88-91
[7]   Constrained diffusion or immobile fraction on cell surfaces: A new interpretation [J].
Feder, TJ ;
BrustMascher, I ;
Slattery, JP ;
Baird, B ;
Webb, WW .
BIOPHYSICAL JOURNAL, 1996, 70 (06) :2767-2773
[8]   Phase topology and growth of single domains in lipid bilayers [J].
Giocondi, MC ;
Vié, V ;
Lesniewska, E ;
Milhiet, PE ;
Zinke-Allmang, M ;
Le Grimellec, C .
LANGMUIR, 2001, 17 (05) :1653-1659
[9]   Experimental evidence and theoretical analysis of anomalous diffusion during water infiltration in porous building materials [J].
Küntz, M ;
Lavallée, P .
JOURNAL OF PHYSICS D-APPLIED PHYSICS, 2001, 34 (16) :2547-2554
[10]   The "knee" in the primary cosmic ray spectrum as consequence of the anomalous diffusion of the particles in the fractal interstellar medium [J].
Lagutin, AA ;
Nikulin, YA ;
Uchaikin, VV .
NUCLEAR PHYSICS B-PROCEEDINGS SUPPLEMENTS, 2001, 97 :267-270