Dynamic “Molecular Portraits” of Biomembranes Drawn by Their Lateral Nanoscale Inhomogeneities
Abstract
:1. Introduction
2. Characteristics of Lateral Heterogeneities in Lipid Bilayers
2.1. Direct Experimental Observations of NDs
2.1.1. Model Lipid Membranes
2.1.2. NDs in Cell Membranes
2.1.3. Lessons of Studying NDs in Experiments
2.2. Computer Simulations
- (1)
- Computer simulations of model membranes clearly indicate the existence of NDs on the lipid bilayer surface. Moreover, such objects were first discovered “at the tip of the pen” (i.e., in silico), and only later observed in the direct experiments described above and others. The characteristic sizes and lifetimes of the calculated NDs are >1 nm and >1 ns, respectively, which is perfectly consistent with the results of observations. It is important that the computational data about the mechanisms of NDs formation and the influence of various factors on them (environmental conditions, etc.) are reproduced for the same systems using different calculation technologies: force fields, the level of approximations used (all-atom, united-atom, coarse-grained, etc.), computational protocols of sampling, and other modeling parameters. This indicates that the NDs are not an artifact caused by the choice of computational methods for obtaining data and processing them;
- (2)
- In computer models, it is possible to reproduce well the effect on the DMP of model lipid bilayers of such factors as temperature, the chemical nature of lipids in the membrane, a certain ionic composition, the role of the opposite monolayer, the presence of embedded “alien” objects with different parameters of mobility, etc.
- -
- Analyze in detail all types of interactions in the membrane, both at the level of individual molecules and the entire ensemble, and evaluate their contribution to the DMP characteristics. This allows determination of the balance of forces that cause the formation of the NDs with the observed properties in each particular case;
- -
- The possibility of pictorial visualization of the DMPs. They can be presented both in the form of beautiful 3D images, and in the form of much more informative 2D maps of the membrane surface (e.g., [52,53]). In both cases, animation is widely used to represent the dynamics of these complex objects. It is important that the membrane system can be depicted as a whole, or the emphasis can be placed on the behavior of its individual components, for example, NDs, free volume regions, single molecules/groups. In addition, using numerical mapping methods, it is possible to graphically represent a wide variety of physico-chemical characteristics associated with NDs. These include: hydrophobic/hydrophilic and electrical properties (for example, molecular hydrophobicity potential (MHP) or electrostatic potential (EP), charge density, etc.); surface topography and its degree of hydration; mobility of molecules and their individual groups (in particular, calculated during MD); characteristics of various types of interactions involving membrane components (for example, the density of H-bonds, salt bridges, etc.). On such maps, it is useful to plot information about the location of specific atoms and molecules, the area of contact with external agents—for example, binding peptides, proteins, and so on. It is important that the presented surface properties can relate to individual states of the system, as well as to their average values, difference values, etc.;
- -
- Calculate with ultra-high spatiotemporal resolution the motion characteristics of all components of the membrane, up to individual atoms and groups, identify collective movements in the bilayer, quantify their contribution to the integral picture, and predict the influence of specified external factors on them;
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- In addition to the lateral NDs, to study such inhomogeneities along the normal to the membrane plane (the first attempts have already been made [54]). Together, the information obtained allows for the creation of an unprecedented detailed 3D dynamic picture of model cell membranes on a nanoscale;
- -
- Consider a wide range of systems in the calculations—from model hydrated bilayers consisting of one or more types of lipids to native-like membranes. Of course, the vast majority of results have so far been obtained for the first case, although it is not so much the less computational complexity of modeling such systems (this is, obviously, an important factor, but it is not critical). The key point is the need to constantly calibrate the results of calculations based on experimental data, and the latter are now available only for such simple systems. In addition, since detailed physical mechanisms for the formation and existence of domains of different scales (including NDs) have not yet been established, modeling of relatively simple systems allows much better control of the contribution of individual factors (for example, lipid composition, the presence of ions, etc.) to the observed phenomena. For the most complex multicomponent membranes, such an analysis is still impossible. The reason is the lack of reliable experimental structural data and other properties for them, on the basis of which it would be possible to carry out parameterization and verification of force fields and simulation protocols.
- -
- The most commonly used is the molecular dynamics (MD) method in its different implementations: classical and Langevin MD, targeted MD, steered MD, and so on. The Monte Carlo (MC) method is still used, although to a lesser extent than before. In addition, there are known examples of the joint application of the MD and MC methods. In relation to the problems of studying membrane DMPs, MD methods seem to be the best choice, since the dynamic aspects of NDs are extremely important —without taking them into account, it is impossible to identify the mechanisms of the phenomenon and make its complete atomistic picture (see below). The availability of several well-developed and constantly supported modeling programs (GROMACS [55], NAMD [56], CHARMM [57], etc.) and the open-source practice used in their implementation also played a major role in the popularity of MD, which allows users to actively implement their developments within these software products;
- -
- Adequate and consistent with both the experiment and the independent modeling studies, the results are obtained using at least several modern force fields: GROMOS96 (with “Berger lipids”) [58], CHARMM36 [59], SLipids [60], MARTINI [61], etc. It is important that these energy functions were specially adapted to the calculations of systems containing all the main components of the cell membrane—lipids, water, proteins, sugars, as well as physiologically significant ions. This allowed us (at least in the main) to get rid of the previously common problems of inconsistent joint application of force field parameters, for example, for lipids and proteins. In contrast to problems that consider only the integral parameters of the membrane, and, therefore, in many cases, are not too sensitive to such details, this question plays an extremely important role (sometimes critical) when it comes to analyzing the interactions of individual molecules, which leads to the formation/decay of NDs, their diffusion, etc.;
- -
- Speaking of force fields, it should also be noted that in the analysis of NDs, different levels of approximations are used: all-/united-atom and coarse-grained (CG) models, as well as, of course, their combinations. In contrast to “conventional” (i.e., non-nanoscale analysis) MD calculations, continuum models are much rarely used now, since individual molecules (water, lipids, and ions) play a key role in the processes under study. In some cases, modeling of complex systems (for example, a protein embedded in a membrane) begins with the use of continuous models of the membrane to find the starting states for further calculations in an explicit solvent;
- -
- Depending on the level of approximations, the duration of MD trajectories, which can currently be achieved on available high-performance clusters (including personal computers with additional GPU cards), reaches tens of microseconds for all-atom models and up to millisecond scale for CG models. In this case, as a rule, several independent MD runs are required for the same system.
3. Molecular Mechanisms of NDs Formation
3.1. Free Energy of Lipid–Lipid Interactions
3.2. Role of H-Bonds in Formation of NDs
3.3. Stochastic Fluctuations
3.4. Effects of Linactants
3.5. Diffusion, Collective Moves, and Free Volume Zones in Membranes
3.6. NDs and Interdigitation of Acyl Chains of Opposite Lipid Monolayers
4. Correspondence between Experimental and Computational Data
5. Representation of NDs via Mapping the Membrane Surface
6. Conclusions
Funding
Institutional Review Board Statement
Informed Consent Statement
Acknowledgments
Conflicts of Interest
Abbreviations
2D | Two-dimensional |
3D | Three-dimensional |
CG | Coarse-grained |
Chol | Cholesterol |
DLiPC | Dilineoylphosphatidylcholine |
DMP | Dynamic molecular portrait |
DOPC | Dioleoylphosphatidylcholine |
DOPC-oh | sn-1-β-hydroxy-dioleoylphosphatidylcholine |
DOPS | Dioleoylphosphatidylserine |
DPPC | Dipalmitoylphosphatidylcholine |
DSPC | Distearoylphosphatidylcholine |
ent-SSM | Enantiomer of stearoyl-sphingomyelin |
EP | Electrostatic potential |
ESR | Electron spin resonance |
FRET | Förster resonance energy transfer |
Ld | Liquid-disordered phase in lipid bilayer |
Lo | Liquid-ordered phase in lipid bilayer |
MC | Monte Carlo method |
MD | Molecular dynamics |
MHP | Molecular hydrophobicity potential |
ND | Nanodomain |
NMR | Nuclear magnetic resonance |
PC | Phosphatidylcholine |
POPC | Palmitoyloleoylphosphatidylcholine |
SM | Sphingomyelin |
SSM | Stearoyl-sphingomyelin |
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Efremov, R.G. Dynamic “Molecular Portraits” of Biomembranes Drawn by Their Lateral Nanoscale Inhomogeneities. Int. J. Mol. Sci. 2021, 22, 6250. https://doi.org/10.3390/ijms22126250
Efremov RG. Dynamic “Molecular Portraits” of Biomembranes Drawn by Their Lateral Nanoscale Inhomogeneities. International Journal of Molecular Sciences. 2021; 22(12):6250. https://doi.org/10.3390/ijms22126250
Chicago/Turabian StyleEfremov, Roman G. 2021. "Dynamic “Molecular Portraits” of Biomembranes Drawn by Their Lateral Nanoscale Inhomogeneities" International Journal of Molecular Sciences 22, no. 12: 6250. https://doi.org/10.3390/ijms22126250
APA StyleEfremov, R. G. (2021). Dynamic “Molecular Portraits” of Biomembranes Drawn by Their Lateral Nanoscale Inhomogeneities. International Journal of Molecular Sciences, 22(12), 6250. https://doi.org/10.3390/ijms22126250