Abstract
The cell surface is a mechanobiological unit that encompasses the plasma membrane, its interacting proteins, and the complex underlying cytoskeleton. Recently, attention has been directed to the mechanics of the plasma membrane, and in particular membrane tension, which has been linked to diverse cellular processes such as cell migration and membrane trafficking. However, how tension across the plasma membrane is regulated and propagated is still not completely understood. Here, we review recent efforts to study the interplay between membrane tension and the cytoskeletal machinery and how they control cell form and function. We focus on factors that have been proposed to affect the propagation of membrane tension and as such could determine whether it can act as a global or local regulator of cell behavior. Finally, we discuss the limitations of the available tool kit as new approaches that reveal its dynamics in cells are needed to decipher how membrane tension regulates diverse cellular processes.
Keywords: Membrane tension, Membrane flow and propagation, Membrane-to-cortex attachment, Membrane curvature, Cell migration, Cell surface mechanics
Introduction
The cell surface is a unique and complex physical system. Rapid modulation of mechanical properties and forces at the cell periphery enables cells to change shape and perform specialized functions such as cell motility, where cell surface mechanics control cell polarity [1, 2, 3, 4], cell retraction [5], and cell adhesion to the extracellular environment [6]. Recently, it has also become clear that surface mechanics can affect cell identity [7, 8, 9, 10]. In this review, we focus on membrane tension and discuss whether it can regulate cell behavior locally or globally. Moreover, we highlight the need for cleaner tools to decipher its functions and dynamics.
The cell surface comprises the plasma membrane, which is a lipid bilayer with transmembrane and membrane-bound proteins and sugars, as well as an underlying actomyosin cortical cytoskeleton or cell cortex. These components of the cell surface are closely interconnected by nonspecific molecular interactions and a layer of distinct proteins (such as the ERM (Ezrin, Radixin, Moesin), or Myo1 families) whose composition varies in different cell types. Moreover, intermediate filaments and networks of spectrins are also more or less prominent at the cell surface in a cell type–dependent manner (Figure 1a).
Mechanically, both the membrane and the actomyosin cortex can be characterized by their tension. Cortical tension is reviewed elsewhere in this issue (Charras et al.). The main focus of this review is membrane tension, which is a measure of the energetic cost of increasing the membrane area (measured in J/m2 = N/m). In lipid vesicles, in-plane membrane tension can propagate globally because a lipid bilayer has the properties of a 2D liquid, allowing rapid diffusion of its components. However, in cells, plasma membrane tension can be greater and more local than in pure lipid vesicles because of the following factors: peripheral protein binding, the presence of transmembrane proteins, and interactions with the underlying actomyosin cortex, governed by proteins with ability to interact simultaneously with both the plasma membrane and filamentous actin (membrane-to-cortex adhesion energy or membrane-to-cortex attachment, MCA). These factors provide additional resistance to membrane area changes and can constrain such changes to a localized area of the cell (Figure 2).
Current methods used to quantify plasma membrane tension involve using atomic force spectroscopy and optical or magnetic tweezers to measure the force required to pull and hold tubes of the plasma membrane called tethers [12, 13, 14]. During these static tether pulling experiments, the resistive force depends on both the bending rigidity (a measure of the energy associated with membrane bending, measured in kBT or Nm) and the tension of the membrane, with the latter arising from both in-plane tension and MCA in cells. MCA can be characterized by dynamic tether pulling, where force measurements are performed during the tether extraction, before the lipid flow has a chance to equilibrate. MCA proteins then act as moving ‘obstacles’ against the flow of the lipids toward the tether, generating a viscous drag (Figure 1b). By pulling tethers from the same cell at different extraction velocities and fitting purposed continuum models to the force–velocity curve, this viscous drag can be quantified [15,16].
To flow or not to flow?
Plasma membrane tension has been shown to regulate a plethora of cellular processes ranging from membrane trafficking [17,18], cell spreading [19,20], phagocytosis [18], and cell polarity [1,21]. During cell motility, current models suggest that actin polymerization at the leading edge increases membrane tension, which in turn acts as a long-range inhibitor of protrusions elsewhere in the cell. To drive such large-scale cellular organization, membrane tension would need to quickly propagate throughout the surface of a cell.
Whether membrane tension can indeed propagate rapidly in cells and have widespread effects on cell behavior or only results in local perturbations has recently been questioned [22,23]. Several studies suggest that membrane tension could account for long-range communication between distant parts of cells [1,4,∗24, 25, 26]. In neutrophils, increasing surface tension by micropipette aspiration was shown to inhibit leading-edge formation and signaling within seconds, while a decrease resulted in the opposite effect [1]. Along these lines, migrating keratocytes exhibit changes in leading-edge actin dynamics and protrusion velocity upon micropipette aspiration at the rear of a cell [24]. Thus, mechanical communication appears on the timescale of seconds, indicating that membrane tension can propagate globally and rapidly through the plasma membrane of a cell. However, recent data from the Cohen laboratory is challenging this view. Upon measuring mechanical coupling between two membrane tethers being at 5–15 μm apart, they concluded that although changes in membrane tension propagated in blebs (herniations of the plasma membrane), no long-range propagation was observed in cells over a timescale of 10 min [22].
How can these seemingly opposing results be reconciled? Cohen and Shi [23] suggest that the lack of propagation of membrane tension changes can be explained by the impediment of membrane flow caused by transmembrane proteins interacting with the underlying cytoskeleton, which could vary between cell types. Indeed, cortical thickness and architecture vary between cell types and subcellular regions [27,28] and so does the expression of MCA and transmembrane proteins. Moreover, the binding of such proteins to the underlying cytoskeleton can also influence diffusion of other components in the plasma membrane [29] (Figure 1c). Thus, the ability to cluster or immobilize obstacles that could affect the propagation of membrane tension comes in part from biochemical regulation but can also be dynamically influenced by other proteins interacting directly or indirectly with the plasma membrane. Recent evidence highlights how cytoskeletal components such as vinculin, spectrin, microtubules, class I and II myosins, or MCA proteins can regulate membrane tension [6,30, 31, 32, 33, 34, 35]. However, whether and how they contribute to the propagation of membrane tension is still unclear.
Another important characteristic of the plasma membrane that could contribute to the differences seen in the propagation of membrane tension by different studies is the fact that it is a 2D structure that occupies a 3D space. Membrane deformations, also referred to as membrane curvature, have been extensively studied in vitro in the context of several membrane binding/remodeling proteins [36], and the relationship between tension and curvature is well understood for these simplified systems [37, 38, 39]. Interestingly, MCA proteins such as Ezrin can change their membrane tethering abilities depending on interactions with actin and curvature-sensing binding partners [40]. Thus, it is plausible that differences in the curvature landscape of a cell could affect the propagation of membrane tension by influencing obstacle distribution and binding (Figure 1d). In cells, the relationship between membrane tension and curvature is more complex than that in vitro. Actin polymerization can deform the plasma membrane and increase its tension. At the same time, curved regions can lead to further actin polymerization by recruiting BAR (Bin/Amphiphysin/Rvs) domain proteins that can bind and activate WASP (Wiskott-Aldrich Syndrome protein) and WAVE (Wiskott-Aldrich Syndrome protein family member), canonical actin polymerization complexes [41, ∗42, ∗43]. Some stereotypic structures, such as endocytic vesicles [43], caveolae [44], and eisosomes [45], act as hubs for mechanoadaptation by translating changes in membrane tension into biochemical signaling. However, the nature and dimensions of plasma membrane deformations exist beyond these well-known structures [46]. The prevalence, shape, size, and dynamics of those noncanonical deformations and how they might affect protein activity that regulates cell surface mechanics remain unexplored because of the limited methods for studying them in living cells.
Furthermore, we should also consider the diversity of cell migration modes and speeds and how that might affect the propagation of membrane tension. Cell types whose behavior is consistent with instantaneous propagation of membrane tension include the fastest migrating cells in the human body (immune cells ∼10 μm/min) and fish keratocytes, which achieve comparable speeds [47,48]. In contrast, other cell types that do not display a long-range propagation of membrane tension changes (HeLa, NIH 3T3, MDCK, hippocampal neurons) migrate at much lower speeds (∼0.1–0.5 μm/min) [22]. These two orders of magnitude difference in migration speed are the consequence of changes in cell surface mechanics and adhesion to the substrate but could also explain the presence or absence of membrane tension propagation. In turn, that propagation could tune these cell surface mechanics that determine cell speed (Table 1).
Table 1.
Cell type | Speed [μm/min] | Tether force [pN] | Methods (tether force) | How fast does membrane tension propagate? |
---|---|---|---|---|
Neurons | 0.05–0.7 [50,51] | 7-32 [52, 53, 54] | OT | >10 min [22] |
HeLa | 0.06 [55] | 13 [56] | OT | >10 min [22] |
NIH3T3 | 0.08 [57,58] | 7-40 [59, 60, 61, 62] | OT | >10 min [22] |
MEFs | 0.2 [56] | 10 [63] | OT | |
COS-1 | 0.28–0.5 [64] | 25 [64,65] | AFS | |
MDCK | 0.55 [65] | 50 [66] | AFS | >10 min [22] |
Macrophages/BMDM | 1–2.5 [67,68] | 30-70 [18,53] | OT | |
Microglia | 1.1 [69] | 60 [53] | OT | |
A2780 | 1.2 [5] | 50-72 [5] | OT | A front-rear tension gradient in a stiffness gradient suggests a slow (>∼minutes) tension propagationa [5] |
Zebrafish prechordal plate cells | 5 [70] | 30 [70] | AFS | |
Neutrophil-like HL60 cells | 7.5 [25] | 37-50 [4,25] | AFS | <∼secondsa [1,4,25,26] |
Keratocytes | 12 [71] | 55 [47] | OT | <∼secondsa [47,71, 72, 73] |
T lymphocytes | 15 [74] | 45 [74] | OT |
OT: optical tweezers, AFS: atomic force spectroscopy.
These studies did not directly measure the propagation of membrane tension.
Finally, the mechanics of the environment can also play a role in the propagation of membrane tension. In migrating human ovarian cancer cells, a gradient in membrane tension between the front and rear of the cell can be observed only when cells migrate on a rigidity gradient [5]. However, whether substrate stiffness alone changes membrane tension and/or its propagation is not completely understood [5,49]. Altogether, we need a more detailed and quantitative picture of the curvature landscape and MCA in a broad range of cell types in diverse environments to assess whether and how the composition and cross-linking of the cell surface affects membrane flow, biochemical signaling, and cell function.
A new toolkit to assess and perturb membrane mechanics
We are only at the very beginning of grasping how membrane mechanics regulates cell behavior. This is due in large part because of limited methods to specifically measure and perturb it and because the various mechanical systems at the cell surface are closely interconnected and therefore difficult to measure independently. As discussed in the Introduction, the current gold standard to measure membrane tension and MCA relies on tether pulling. As such, its temporal and spatial resolution might not be sufficient to resolve differences in fast and dynamic processes. Moreover, actin often polymerizes inside tethers within minutes, challenging long-term measurements. In addition, the current models that have been built to interpret the existing data are likely to be incomplete or not sufficiently accurate because they do not consider the mechanics or the dynamics of the underlying cell cortex [16]. To study membrane tension propagation and fluctuations in the context of dynamic processes such as cell migration and cell division, there is a need to develop robust sensors.
In recent work, Colom et al [75] presented a novel fluorescent probe (FliptR, fluorescent lipid tension reporter) that reports changes in lipid packing resulting from a combination of membrane tension and lipid composition changes. FliptR was calibrated to measure membrane tension in cells (MDCK, HeLa) and giant unilamellar vesicles of specific compositions and has already been used in yeast, cancer, and HeLa-derived cells [5,76,77]. As such, fluorescent probes hold a great potential in membrane tension studies by allowing measurements in multicellular environments and with a time resolution previously inaccessible by conventional tether pulling experiments. We envision that the FliptR probe will be used in more systems in the near future; however, it is essential to bear in mind that a rigorous calibration of the probe in every cell type is necessary to obtain accurate membrane tension measurements.
As plasma membrane tension is a collective result of both in-plane lipid bilayer tension and MCA, it would be preferable to control their separate contributions to changes in membrane tension. To that end, our laboratory has engineered a synthetic molecular tool that can directly link the plasma membrane to actin but is inert regarding signaling (inert membrane to cortex linker), and we have recently used it to show that its expression forces mouse embryonic stem cells to retain their naive pluripotent state [10]. Combining similar tools with different diffusion and binding kinetics or specific probes that report changes in lipid composition, with robust and calibrated membrane tension sensors, will further advance our understanding of the dynamics of surface mechanics in cells. Moreover, we will be able to decipher what functions previously associated to some proteins are actually a consequence of their mechanical roles and not a result of their signaling abilities.
Conclusions
Owing to the complex biochemical and biophysical interplay between the plasma membrane and the underlying cytoskeleton, the greatest challenge for cell surface mechanics in the upcoming years lies in understanding how its components, individually and in combination, regulate cell behavior. Specifically, for membrane tension and its propagation, we need to quantify the diffusion and binding kinetics of MCA proteins and grasp how those are affected by membrane topology. To that end, we require new tools with high spatiotemporal control that are verified in a plethora of biological systems, as membrane tension propagation can have multiple roles depending on cell function or state. Moreover, it will be interesting to apply these tools to also study the role of other cytoskeletal components, such as microtubules or intermediate filaments, in membrane mechanics. Together, these will greatly improve our understanding of the role of forces acting at the cell surface.
Credit author statement
Ewa Sitarska: Conceptualization, Writing - original draft, Writing - review & editing, Funding acquisition. Alba Diz-Muñoz: Conceptualization, Writing - original draft, Writing - review & editing, Funding acquisition.
Conflict of interest statement
Nothing declared.
Acknowledgements
The authors thank Robert Prevedel, Andela Saric, Marianne Sandvold Beckwith, and Andrea Imle for critical reading of the manuscript. The authors acknowledge the financial support of the European Molecular Biology Laboratory (EMBL), the Human Frontiers Science Program (HFSP) grant number RGY0073/2018, and the Deutsche Forschungsgemeinschaft (DFG) grant numbers DI 2205/2–1 and DI 2205/3–1 to A.D.-M. and the Joachim Herz Stiftung Add-on Fellowship for Interdisciplinary Science to E.S.
This review comes from a themed issue on Cell Dynamics
Edited by Diane Barber and Xavier Trepat
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