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. Author manuscript; available in PMC: 2016 Jun 3.
Published in final edited form as: Methods Enzymol. 2015 Nov 3;568:35–57. doi: 10.1016/bs.mie.2015.09.009

Mechanical properties of intermediate filament proteins

Elisabeth E Charrier 1, Paul A Janmey 1
PMCID: PMC4892123  NIHMSID: NIHMS790608  PMID: 26795466

Abstract

Purified intermediate filament proteins can be reassembled in vitro to produce polymers closely resembling those found in cells, and these filament form viscoelastic gels. The crosslinks holding IFs together in the network include specific bonds between polypeptides extending from the filament surface and ionic interactions mediated by divalent cations. IF networks exhibit striking non-linear elasticity with stiffness, as quantified by shear modulus, increasing an order of magnitude as the networks are deformed to large stains resembling those that soft tissues undergo in vivo. Individual Ifs can be stretched to more than 2 or 3 times their resting length without breaking. At least ten different rheometric methods have been used to quantify the viscoelasticity of IF networks over a wide range of timescales and strain magnitudes. The mechanical roles of different classes of IF on mesenchymal and epithelial cells in culture have also been studied by an even wider range of microrheological methods. These studies have documented the effects on cell mechanics when IFs are genetically or pharmacologically disrupted or when normal or mutant IF proteins are exogenously expressed in cells. Consistent with in vitro rheology, the mechanical role of IFs is more apparent as cells are subjected to larger and more frequent deformations.

Keywords: Elastic modulus, Strain, Stiffness, Cytoskeleton, Vimentin, Desmin, Keratin, Neurofilaments, Viscoelastic

1. Introduction

Intermediate filaments provide the major structural support for many non-cellular materials such as hair, nails, and the slime surrounding hagfish. The mechanical properties of intracellular IFs are hypothesized to be essential for the normal function of many soft tissues, and mutations in distinct IF proteins lead to human diseases such as cardiomyopathies and skin blistering disorders that are characterized by a failure of affected tissues to withstand mechanical stress. The structures of IF proteins and the manner by which they assemble into filaments are highly distinct from those of the other cytoskeletal filaments F-actin and microtubules, and the mechanical properties of IF also diverge strongly from the rest of the cytoskeleton. The viscoelasticity of IF networks in vitro, and their contribution to the viscoelasticity of cells are increasing well characterized by a wide range of different techniques. These studies are beginning to show how the unusual structures of intermediate filaments contribute to the normal function of a large number of different cell types.

2. Viscoelasticity of purified IFs in vitro

The mechanical properties of individual IF of different types have been measured directly by applying forces to them and imaging their deflection or have been inferred from images assuming that the polymer contours are deformed by thermal energy. The viscoelastic properties of IF networks constituted in vitro either as homogeneous networks or as composite network copolymerized with F-actin have been measured by a number of rheologic methods. The unique mechanical properties of intermediate filaments are related to two major structural differences between IFs and the other cytoskeletal polymers F-actin and microtubules. As shown in Figure 1, IFs are much more flexible than either microtubules or actin filaments. This flexibility differs from the other cytoskeletal polymers by orders of magnitude and is quantified by the persistence length lp, a measure of the distance over which a filament appears approximately straight.

Figure 1.

Figure 1

Schematic diagram of approximate diameter, subunit packing and filament configuration of each of the three cytoskeletal polymer types: microtubules (MT), F-actin, and intermediate filaments (IF). The black filament outline represents the configuration of each filament in solution at 37°C due to the thermal fluctuations acting on 10 micron long filaments with the persistence lengths lp listed on the right.

More precisely, lp is defined by the expression <cos θ(s)>=e−s/lp where <cos θ(s)> is an ensemble average of the angle θ formed by two tangents drawn at distances s along the contour. The persistence length is related to the elastic bending constant of the filament K by the expression K = λp/kBT where kBT is the thermal energy. This great flexibility is likely to be related to the greater degree of disorder and open hydrated space within intermediate filaments compared to actin or tubulin polymers. How precisely the subunit packing and higher-order structure of IFs allows them to be so flexible and resistant to breakage is not fully understood, but many different kinds of measurements reveal that IFs can potentially provide mechanical support to cells and tissues that cannot be achieved by the other polymer types. A representative, although not exhaustive, summary of the methods by which different types of IF have been characterized in vitro and the major findings of these studies are summarized in Table 1.

Table 1.

Methods to characterize IF mechanical properties in vitro

IF type method concentration time scale main result
NF / glial IFs
(Leterrier & Eyer, 1987)
Falling ball
viscometry
1 to 5 mg/ml Seconds
to
minutes
NFs form gels by
crossbridging
divalent ions affect
gelation
NF
Vimentin
(Leterrier et al., 1996)
Oscillatory shear
rheometry
Parallel plate
3 mg/ml 10 ms to
1000 s
NF networks strain-
stiffen
G' increases from
<100 Pa to >kPa
Modified by
phosphorylation
Desmin
Keratin
NF
(Kreplak et al., 2005)
AFM Single
filaments
Seconds
to hours
IFs withstand
stretching to >200%
without rupture
NF
NF-F-actin
(Wagner et al., 2007)
Oscillatory shear
rheometry
4 mg/ml Seconds
to
minutes
NF gels rupture at
high strain but
rapidly reform. NF-
F-actin composites
lose recovery after
large strain
Keratin
(Leitner et al., 2012)
Single bead
thermal
fluctuation
microrheometry
0.5 mg/ml 0.5 ms to
1 s
G' = 0.5 Pa with 2
mM Mg2+.
Divalent ions
stabilize networks
Vimentin
(Janmey et al., 1991)
Torsion
pendulum
0.3 to 10
mg/ml
10 ms to
100 s
Vimentin networks
strain stiffen. Gels
withstand >80 %
strain
Keratin
Vimentin
(Pawelzyk et al., 2014)
Macroscopic
shear rheometry
and optical
microrheometry
0.1 to 2 mg/ml 50 ms to
10 s
IF have attractive
interactions due to
hydrophobic and H
bonds
Keratin
Vimentin
(Yamada, Wirtz, & Coulombe, 2003)
Shear rheometry
Couette and
cone-plate
geometries
1 mg/ml 50 ms to
10 s
Apparent G' on order
of 1–10 Pa affected
by interfacial
tensions. Weak
frequency
dependence
Vimentin
(Lin, Broedersz, et al., 2010)
Parallel plate
shear rheometry
0.2 to 1 mg/ml 300 ms to
50 s
Elastic response
mainly entropic.
Divalent ions act as
crosslinkers.
Desmin
(Schopferer et al., 2009)
1. Oscillatory
squeeze flow
2. Cone-plate
shear rheometry
1 to 2 mg/ml 1. 50 μs
to 1 s

2. 1 s
Strain stiffening but
not always initial
gelation is altered by
disease-causing
mutations
Vimentin and
NF
(Lin, Yao, et al., 2010)
Cone-plate shear
rheometry
0.3 to 3 mg/ml 0.03 to
1000 s
Elasticity and strain-
stiffening fit by
theory for semi-
flexible polymer
networks
Desmin
Vimentin
(Schopferer et al., 2009)
1. Oscillatory
squeeze flow
2. Cone-plate
shear rheometry
0.4 to 2.8
mg/ml
50 μs to
1 s
Desmin (lp≈900
nm) is stiffer than
vimentin (lp
≈400 nm) both
electrostatics and
binding affects
network stiffness
Vimentin
Vimentin+actin
(Esue et al., 2006)
Cone-plate shear
rheometry
0.04 to 0.4
mg/ml
1- ms to 5
s
Vimentin C-terminal
tail binds F-actin to
increase elastic
modulus
Vimentin
(Guzman et al., 2006)
AFM deflection Single
filaments
seconds Bending modulus of
single IFs
between 300 and
400 MPa
Vimentin
(Mucke et al., 2004)
EM and AFM
imaging
Single
filaments
static Persistence length 1
μm
Keratin
(Bousquet et al., 2001)
Cone-plate shear
rheometry
0.5 to 1 mg/ml seconds K14 C-terminal tail
binds filament side
to form crosslink
Keratin
(Chou & Buehler, 2012)
Molecular
dynamics
Single dimer <20 ns All atom simulation
predicts force-
extension of keratin
dimer
NF
(Janmey et al., 2007)
Parallel plate
shear rheometry
2 mg/ml seconds Shear deformations
generate negative
normal stress in NF
networks

Several clear features unique to IF network mechanics emerge from these studies, and some issues related to the magnitude of IF network stiffness and the nature of inter-filament links remains to be clarified. Unlike other elements of the cytoskeleton, individual IFs and the networks they form can withstand large deformations that would rupture F-actin or microtubules (Guzman et al., 2006; Janmey, Euteneuer, Traub, & Schliwa, 1991; Kreplak, Bar, Leterrier, Herrmann, & Aebi, 2005). Not only do IF networks not rupture at large strain, but their elastic moduli increase, so that the incremental stiffness of vimentin, neurofilament, and other IF types can be ten times larger at 100% strain that in the limit of low strain (Bertaud, Qin, & Buehler, 2010; Janmey et al., 1991; Leterrier, Kas, Hartwig, Vegners, & Janmey, 1996; Lin, Yao, et al., 2010; Pawelzyk, Mucke, Herrmann, & Willenbacher, 2014; Schopferer et al., 2009). The dependence of IF networks elastic moduli on protein connection is also different from that of other biopolymer gels. Whereas the shear moduli of fibrin and actin networks scales with at least the square of the protein concentration, the shear moduli of vimentin and desmin networks increase much more gradually with power law exponents as low as 0.5 (Janmey et al., 1991; Lin, Broedersz, et al., 2010; Schopferer et al., 2009) relating elastic modulus to concentration. The reason for this discrepancy between IF and other biopolymer gels is not known.

The molecular mechanisms that link IFs together so that they form mechanically resistant networks are also not well understood. Specific crosslinking proteins do not appear to be required for network formation, and several bonds between IF subunit C-terminal extensions and the sides of other filaments have been reported (Bousquet et al., 2001; Esue, Carson, Tseng, & Wirtz, 2006; Pawelzyk et al., 2014). Complementary attractive interactions between NF sidearms are also implicated in linking these IFs to each other (Gou, Gotow, Janmey, & Leterrier, 1998). The most common method to create IF networks in vitro is to add divalent cations, usually Mg2+, to several millimolar concentrations. The mechanisms by which divalent ions crosslink IFs is not fully characterized but has been hypothesized to involve either specific metal-binding bonds (Lin, Broedersz, et al., 2010) or polyelectrolyte effects that depend on the high surface charge of all IFs (Huisman et al., 2011; Janmey, Slochower, Wang, Wen, & Cebers, 2014). Identifying the molecular mechanisms for IF crosslinking and bundle formation remains a major challenge to defining this system with the same detail as currently available for network formation by other biopolymers.

3. IFs and the mechanical properties of cells

The unique mechanical properties of IFs in vitro, characterized by strain-stiffening of networks and the capacity of IFs to withstand very large extensions, have motivated recent studies to determine the roles of IFs in the mechanical properties of cells. Diverse studies have shown the effects of specific IF types in cell migration, adhesion, and mechanotransduction (Chung, Rotty, & Coulombe, 2013; Ivaska, Pallari, Nevo, & Eriksson, 2007; Pallari & Eriksson, 2006; Sakamoto, Boeda, & Etienne-Manneville, 2013; Wang & Stamenovic, 2000). The large diversity of cellular IF types, which are often integrated with actin and microtubules networks, lead to a range of cellular effects when different IF types are genetically or pharmacologically disrupted or when they are overexpressed. Biochemical and genetic methods used to alter IF expression or assembly in cells are summarized in Table 2. Table 3 summarizes the methods used to characterize IF impact on cell mechanical properties and the main conclusions about their contribution to cell mechanics.

Table 2.

Biological tools allowing to modify the properties of If networks used for biomechanical studies

Type of
IF
Cell type Tools for modifying
network
Effect on IF network
morphology
Vimentin
(Haudenschild et al., 2011;
Wang & Stamenovic, 2000)
Endothelial cells and
primary human
articular chondrocytes
Acrylamide targets
directly IF network, but
has other effects than can
obscure interpretation
Perinuclear
condensation of the
vimentin network
Vimentin
(Gladilin et al., 2014)
Natural killer cells Withaferin A targets
directly vimentin
network
Disruption of the
vimentin network and
aggregates formation
Vimentin
(Brown et al., 2001)
T lymphocytes Calyculin A targets
vimentin phosphatases,
but also other enzymes
that can indirectly affect
IFs
Formation of a
condensed
juxtanuclear aggregate
of vimentin
Vimentin
(Rathje et al., 2014)
Immortalized human
skin fibroblasts
Simian virus 40 large T
antigen
Condensation of the
vimentin network in
the perinuclear area
and retraction of thin
peripheral filaments
Vimentin
(Plodinec et al., 2011)
Rat-2 fibroblasts Mutated desmin L345P
targets directly vimentin
or desmin network
Perinuclear
aggregation of the
vimentin inducing
network total
disruption
Desmin
(Bonakdar et al., 2012)
Primary human
myoblasts from
patients carrying
desmin mutations
Mutated desmin targets
directly vimentin or
desmin network
Not described
Keratin
(Beil et al., 2003)
Human pancreatic
epithelial tumor cells
Sphingosylphosphorylcholine
to induce keratins
phosphorylation
Perinuclear
reorganization of the
keratin network

Table 3.

Summary of the investigations of the mechanical role of IF networks at the cellular level

Type of IF Cell type Technique Cellular
elements
probed
Effect of the lack
or the disruption of
the vimentin
network at the
cellular scale
Vimentin
(Eckes et al., 1998)
Primary
fibroblasts from
vimentin KO rats
Rotational force
magnetic twisting
cytometer
(Wang & Ingber, 1994)
Cell cortex
submitted to
large strains
Cortical rigidity
lower of 40%
Collagen lattice
contraction
(Mendez et al., 2014)
Cells
contractile
machinery
Contractions forces
developed by vim -
/-cells significantly
reduced
Vimentin
(Wang & Stamenovic, 2000)
Primary
fibroblasts from
vimentin KO rats

Primary
fibroblasts from
WT rats and
endothelial cells
acrylamide
treated
Rotational force
magnetic twisting
cytometer
(Wang & Ingber, 1994)
Cell cortex
submitted to
different
ranges of
strain
Reduce ability to
stiffen the cortex in
response to applied
forces and global
cortex stiffness
lower, at large
strains. These
effects are amplified
when the magnitude
of the cell strain
increase.
Vimentin
(Guo et al., 2013)
Primary
fibroblasts from
vimentin KO
mice
Optical magnetic
twisting cytometry
(Fabry et al., 2001)
Cell cortex
submitted to
low strains
No effect on cells
cortical rigidity
Optical tweezers Cytoplasm Intracytoplasmic
rigidity of cell
reduced by about a
factor 2
Vimentin
(Gladilin et al., 2014)
Natural killer
cells treated with
withaferin A
Microfluidic optical
stretcher
(Guck et al., 2001)
Whole cell
submitted to
large strain
Global cell
softening of about
20%
Vimentin
(Brown et al., 2001)
T lymphocytes
treated with
Calyculin A
High G-force
centrifugation
(Mege, Capo, Benoliel, Foa, & Bongrand, 1985)
Whole cell
submitted to
large strain
Whole cell
deformability
increased by about
40%
Vimentin
(Haudenschild et al., 2011)
Primary human
articular
chondrocytes
Straining of cells
embedded in
alginate gels
Whole cell
submitted to
large strain
Softening of the
entire cell by a
factor 3
Vimentin
(Rathje et al., 2014)
Immortalized
human skin
fibroblasts
expressing
simian virus 40
large T antigen
Colloidal probe
force-mode AFM
(Ducker et al., 1991)
Local cortex
or cytoplasm
in function
of
indentation
depth
Cytoplasmic
Young's modulus
increased locally by
2 times
Vimentin
(Plodinec et al., 2011)
Rat-2 fibroblasts
expressing
L345P mutated
desmin
AFM Local cortex
or cytoplasm
in function
of
indentation
depth
Perinuclear
stiffening of the
cytoplasm
Desmin
(Bonakdar et al., 2012)
Primary human
fibroblasts from
patients carrying
the R350P
desmin mutation
Magnetic tweezers
(Kollmannsberger & Fabry, 2007)
Cell cortex
locally
submitted to
different
ranges of
strain
Cortical stiffness
increased by 2 times
Cortical stiffening 3
times lower after
repeated straining of
the cell
Keratins
(Beil et al., 2003)
Human
pancreatic
epithelial tumor
cells treated with
sphingosylphosphorylcholine
Parallel microplate
cell stretcher
Whole cell Cells elastic moduli
decreased by 40%
Migration through
size-limited pores
Whole cell Cells deformability
significantly
increased
Keratins
(Seltmann et al., 2013)
Primary
keratinocytes
from KO mice
lacking all
keratins
Optical stretcher
(Lincoln et al., 2007)
Whole cell Cells deformability
increased by about
60%
Keratins
(Sivaramakrishnan et al., 2008)
Keratinocyte
cell line
KtyII−/−
AFM Cytoplasm Cytoplasmic Young
modulus above cell
nucleus is lowered
by about 40 %
Magnetic tweezers Cytoplasm Cytoplasmic
viscosity is 40%
weaker
Neuro-
filaments
(Grevesse et al., 2015)
Primary rat
cortical neurons
Magnetic tweezers Neurites vs.
soma
NF-rich neurites are
both stiffer and
more viscous than
the soma

3.1 Type III IF: vimentin and desmin

Vimentin and desmin are the most represented filaments in this subgroup. Investigating the mechanical influence of type III IF on cell mechanical properties has led to divergent results largely because the results of mechanical measurements are strongly dependent on the way of probing the cell and the magnitude of the strain the cell is submitted to during the experiments (Table 3). The most commonly employed current method to characterize the cortical stiffness of cells is by indenting their surface with a conical tip or a colloidal bead attached to an AFM cantilever, as depicted in Figure 2. The principle of AFM and its application to reveal the mechanical affects of IFs in cells are summarized in Figure 2 and Table 4. This method allows stiffness differences between cell types to be measured at various degrees of deformation, often with simultaneous imaging. Calculation of the absolute magnitude of elastic moduli from AFM as well as other microrheological techniques is difficult because numerous assumptions about contact geometry, material homogeneity and volume conservation need to be made.

Figure 2.

Figure 2

AFM modes of measurement. (a) AFM can be used to precisely apply compressive strains apically to cells within their aqueous environment. A laser deflected from the back of the AFM cantilever is measured by a photo sensitive detector (PSD) to quantify cantilever deflection. (b) AFM force-indentation curves are often used to measure cellular elasticity, by fitting the approach curve (yellow) to the Hertz model of contact mechanics. The retraction curve (blue) often shows a hysteresis and can be used to analyze adhesion and dissipation. (c) Stress and strain relaxation curves are often used to measure time-dependent cellular response. Following an applied strain on a cell, the cantilever can be kept at a constant height, and measurements of cellular force onto the cantilever can be measured. Alternatively, following an initial strain, changes in the height of the cantilever as the cell relaxes can be measured. Modified cantilevers are also useful for measuring binding/unbinding forces between ligands and receptors (Haase & Pelling, 2015).

Table 4.

Using Atomic Force Microscopy to determine cell stiffness, with emphasis on methods to detect mechanical effects of IFs

1. AFM cantilever calibration. Before each experiment, the cantilever is moved
down onto a rigid surface such as the bottom of the glass or plastic plate while
measuring the bending of the cantilever, as assessed by the laser beam deflected
from its surface and the vertical displacement of the base of the cantilever as
determined by the piezoelectric device. Since the rigid surface cannot be deformed
by the relatively soft AFM cantilevers used for cells, any difference between the
vertical displacement of the cantilever tip and base is due to deflection of the
cantilever. The measured deflection is calibrated by taking the slope of the
cantilever deflection vs. piezo displacement curve. The spring constant of the
cantilever is then determined by measuring its resonance frequency in liquid, as
discussed in detail elsewhere (Levy & Maaloum, 2002).
2. Culture cells on standard glass or plastic dishes or on substrates of
adjustable stiffness. The substrates need to be rigidly held in a container that is
large enough in diameter and deep enough to allow the AFM column (often call the
head) which holds the cantilever, to be immersed into medium above the cell.
Typically the width of the dish is >20 mm and the depth of liquid above the cell is
several mm. The piezoelectric devices that move the AFM probe vertically have
limited range, so the depth of liquid cannot be much larger than mm.
3. Identifying the point of contact between AFM probe and cell surface.
Usually, the probe is moved near the cell surface using the microscope stage and
imaging the focal plain of the AFM probe relative to that of the cell's apical surface.
Once near enough to allow the piezoelectric drive to span the remaining distance,
(generally several microns) the final movements are made by the AFM software and
hardware. The probe can be moved slowly until the deflection of the laser beam
indicates that the cantilever is beginning to bend, presumably because it has
touched the tip of the cell. Other methods based on changes in resonance can also
determine the point at which contact is made.
4. Indentation of the cell surface. As the AFM tip descends farther into the cell or
gel, the cantilever will become increasingly bent (unless something breaks or slips)
and the result is a force-extension curve where force is calculated from the
measured bending of the cantilever, and extension from the vertical displacement of
the AFM tip.
5. Force-displacement measurements. The force-displacement data derived from
the initial indentation into the sample are generally limited to a few hundred nms,
over a time on the order of a second, depending on the shape of the probe, the
material properties of interest, and the capabilities of the instrument hardware and
software. Indentation is usually followed immediately by retraction. Perfect
superposition of the indentation and retraction curves is expected for a purely
elastic material to which the probe does not adhere. In reality, there is usually a
difference between the indentation and retraction curves. The area between the
curves is a measure of energy dissipated during the deformation, and often termed
the plasticity index, but it is not simply related to a material constant such as a
viscosity. This quantity is particularly dependent on the depth to which cells are
indented and changes as a result of differences in IF expression.
6. Calculation of elastic modulus. Quantifying the cell stiffness requires calculating
an elastic modulus (usually the Young's modulus, a material property) from the
force-extension curve (an experimental system-specific set of values). Conversion
of force-indentation curves to absolute values of stiffness is perhaps the most
challenging aspect of AFM measurements and the one most likely to lead to errors.
Generally, a formula like that derived by Hertz is used to calculate elastic moduli
from force measurements by accounting for the size and shape of the AFM probe
and making assumptions about the nature of the sample's surface. For a spherical or
hemi-spherical shape AFM tip, the Hertz relation is:
f=k*d=43ER1/2δ3/2(1ν2)
where f is the force applied to the cell, k is the spring constant of the cantilever, d is
the deflection of the cantilever, E is the Young’s modulus of the cell or other sample,
R is the radius of the bead, δ is the indentation into the cell and ν is the Poisson’s
ratio of the cell (a value related to the extent to which the sample maintains
constant volume when deformed and often assumed to be near 0.5 for full volume
conservation). For different geometries of the AFM tip the form of the Hertz relation
varies, as detailed in several recent reports (Guz, Dokukin, Kalaparthi, & Sokolov, 2014;
Melzak & Toca-Herrera, 2015; Thomas, Burnham, Camesano, & Wen, 2013).
7. IF-specific AFM methods and results. Detecting the mechanical effects of
changes in IF expression by AFM depends on the way the cell is deformed. For
example, loss of keratin leads to softening detected by small amplitude deformation
of the cell surface, but often loss of vimentin does not. However, when cells are
repeatedly deformed or deformed to greater depths, loss of vimentin becomes
evident by changes in elastic modulus or plasticity index.

3.1.1 Knockout models of vimentin

Several biomechanical studies have been performed on mesenchymal cells with a disrupted or no vimentin network (Holwell, Schweitzer, & Evans, 1997; Klymkowsky, 1981). The first demonstration of a role of vimentin in cells mechanical properties employed a rotational force magnetic twisting cytometer (Wang & Ingber, 1994) to study primary fibroblasts from vimentin KO mice (Eckes et al., 1998). Vimentin null cells exhibit a lower cortical rigidity than WT cells and disturbed migratory abilities suggesting a role of vimentin in the stabilization of actin and microtubules networks in cells. A subsequent study of fibroblasts from vimentin KO mice quantified the mechanical impact of vimentin on cells (Wang & Stamenovic, 2000). This study, using the same magnetic twisting device, showed that the mechanical alteration of those fibroblasts due to the lack of vimentin, i.e. softer cortex and reduced ability to stiffen, is detectable only when cells are submitted to large strain. Studies using AFM stiffness mapping shoed that the cortical stiffness of vimentin null cells measured at small strains, is not altered compared to WT cells, but that the absence of vimentin becomes apparent as cells are deformed more strongly or repeatedly. Loss of vimentin also increases the viscous loss during a cycle of cell deformation (Mendez, Restle, & Janmey, 2014). Another study on fibroblasts from KO vimentin mice, probed by optical magnetic twisting cytometry, demonstrated that the cortical rigidity of cells is not affected by the lack of vimentin, but the strain intensity applied to the cells during experiments was not reported (Guo et al., 2013). However, the same study showed that the interior cytoplasmic rigidity of fibroblasts null for vimentin, measured by active bead microrheometry, is reduced by a factor of 2, leading to an increased velocity of vesicular trafficking, suggesting that vimentin filaments are important to stabilize organelles position in the cytoplasm (Guo et al., 2013).

3.1.2 Drugs and proteins disrupting vimentin

The contribution of vimentin network to cells mechanical properties can also be assessed by using drugs specifically targeting vimentin or the enzymes that alter its phosphorylation, and inducing the disruption, aggregation or depolymerization of its network. Withaferin A treatment induces disruption of the vimentin network and leads to its aggregation (Thaiparambil et al., 2011). Incubation of suspended natural killer (NK) cells with withaferin A induces a global cell softening of about 20 %, when probed at large strains with a microfluidic optical stretcher (Gladilin, Gonzalez, & Eils, 2014). Calyculin A is a drug targeting vimentin phosphatases and inducing the disruption of the vimentin network (Eriksson et al., 1992; Eriksson, Toivola, Sahlgren, Mikhailov, & Harmala-Brasken, 1998). In T lymphocytes, the vimentin network is organized as a cortical cage maintaining the mechanical integrity of the cell since the collapse of this network, with calyculin A, increases cell deformability by about 40% and presumably softens the cell, as quantified by high g-force centrifugation onto adhesive substrate followed by morphological analysis (Brown, Hallam, Colucci-Guyon, & Shaw, 2001). Calyculin A is an inhibitor of vimentin protein phosphatases, but this molecule can also inhibit other cellular phosphatases like the one affecting myosin light chain and thus alter acto-myosin contractility of the cell. Acrylamide can also be used to induce the depolymerization and aggregation of vimentin IFs (Durham, Pena, & Carpenter, 1983; Eckert, 1985). Characterization of acrylamide-treated primary human articular chondrocytes shows that the loss of the vimentin network integrity induce a 3 fold softening of the entire cells as evaluated by applying large strains to cells embedded in alginate gels (Haudenschild et al., 2011). Acrylamide is used at low concentration is this study (4mM) to limit its effect on other cytoskeletal components but 4mM of acrylamide is enough to affect nuclear lamina architecture and mitochondrial homeostasis (Hay & De Boni, 1991). Moreover at higher concentration acrylamide disrupt actin and microtubules networks (Sager, 1989) so an effect of acrylamide on other cellular elements than vimentin cannot be excluded.

The over-expression of an oncogene protein (simian virus 40 large T antigen) is another way to induce a perinuclear reorganization of the vimentin network in human fibroblasts. This spatial reorganization of the network induces a 2 fold increase of the cytoplasmic young modulus, when quantified with colloidal probe force-mode AFM (Ducker, Senden, & Pashley, 1991), in the region where the vimentin density is increased (Rathje et al., 2014).

3.1.3 Mutant desmin to disrupt vimentin

Another possible tool to disrupt the vimentin network is the expression of wild type or mutated desmin in cells that originally express only vimentin. Desmin can copolymerize with vimentin and so some dominant negative desmin mutants can induce the collapse of the vimentin network. The expression of the L345P desmin mutant in rat fibroblasts induces a perinuclear aggregation of the vimentin network correlated to a local stiffening of the cytoplasm in those areas as measured by AFM (Plodinec et al., 2011) (Figure 3). The effect of exogenous expression of three different desmin mutants on the elastic moduli of fibroblasts is shown in Figure 3D. Expression of GFP-fused WT desmin has a small softening effect on the cell, possibly due to destabilization of the entire IF network by the GFP-desmin fusion protein. In contrast, the desA213V point mutant of desmin, which can form filaments, stiffens the cell possibly by increasing total IF content but also potentially by altering the mechanics of the IFs into which this mutant incorporates. The non-filament forming desmin mutant desL345P has a complex effect on cell stiffness. It collapses the endogenous vimentin network around the nucleus, thereby strongly stiffening the perinuclear region, leaving the rest of the cell slightly less stiff than normal.

Figure 3.

Figure 3

AFM indentation method for analyzing desmin IF nanomechanics in cells. (A) When indenting a cell, the AFM tip first encounters the actin cytoskeleton (blue) below the plasma membrane and then (B) the intermediate filament network (red). (C) The retracting AFM force curve specifies the cell’s response to the force F applied to indent the cell to a depth hc. The force curve can be divided into two main segments. The lower segment corresponds to the response of the actin cytoskeleton beneath the plasma membrane, whereas the upper segment of the curve predominantly represents the response of the deeper intermediate filament network. A linear fit to the upper 50% of the force curve (red) is used to determine the elastic modulus. (D) Elastic modulus (Es) of untransfected cells (rat-2 fibroblasts), cells transfected with WT desmin-GFP fusions (DesWT) and cells expressing two types of desmin point mutants, DesA213V, which forms filaments and DesL345P, which does not. Solid bars denote the average stiffness of the whole cell or the region away from the nucleus, and the cross-hatched bar denotes the perinuclear area. The statistical analysis shows mean values of Es and standard deviation (* p < 0.05, ** p < 0.0001) (Plodinec et al., 2011).

3.1.4 Mutated desmin to disrupt desmin

Desmin is a type III IF specifically expressed in muscle cells. The study of primary myoblasts from a patient carrying the desmin mutation R350P by magnetic tweezers shows that the cortical rigidity of these cells is twice that of cells from a WT patient, and their cortical stiffening under repeated stretching is 3 fold lower than for healthy human myoblasts. (Bonakdar et al., 2012).

3.2 Keratins

Epithelial cells specifically express keratin belonging to type I (keratins 9–20) and II (keratins 1–8) IFs. The shear modulus of the keratin component of the isolated epithelial cell cytoskeleton ranges from approximately 34 Pa near the perinuclear area to 10 Pa near the cell edge (Sivaramakrishnan, DeGiulio, Lorand, Goldman, & Ridge, 2008). This finding is consistent with studies of vimentin listed above that report a larger effect of disrupting IFs when cells are indented closer to the perinuclear region.

The involvement of keratins in cell mechanical properties has also been studied by drug-induced reorganization of the keratin network using sphingosylphosphorylcholine (SPC) to induce a perinuclear reorganization of keratin filaments in human pancreatic epithelial tumor cells (Beil et al., 2003). SPC treatment reduced the elastic moduli of treated cells, characterized with a parallel microplate cell stretcher, by 40%, and enhanced these cells ability to squeeze through small pores in a size-limited migration assay.

Double optical trapping experiments performed on suspended murine keratinocytes without keratin filaments show that deformability of these cells is increased about 60 % (Seltmann, Fritsch, Kas, & Magin, 2013). Another study on keratinocytes lacking keratin networks showed that the cell body Young’s modulus of these cells is lowered by 40% as measured with AFM, and their intracytoplasmic viscosity is 40% lower as assessed with magnetic tweezers (Ramms et al., 2013).

3.3 Neurofilaments

Because NFs are localized to thin projections of neurons such as the axons of mature cells or neurite of developing cells or those reported in vitro, direct measurements of NF contributions to cell mechanics are less extensive than those of keratins or Type III IFs. A recent study used magnetic tweezers to apply force to magnetic beads attached either to the cell body or the neurites of neurons cultured on adhesion lines patterned on a substrate. Creep curves similar to those on Figure 2C showed that the high concentration of NFs in neurites caused them to be both stiffer than the cell body but also more viscous (Grevesse, Dabiri, Parker, & Gabriele, 2015). The increased viscosity is attributed to the many transient interactions between NF sidearms that provide resistance to abrupt deformation but that can reorganize in response to prolonged forces, consistent with the rapidly reforming gels of NFs in vitro after they are disrupted by large strains (Wagner et al., 2007).

4. Conclusion

Macrorheological methods applied to purified networks formed by multiple types of IFs as well as AFM imaging and deformation of single intermediate filaments have revealed viscoelastic properties that differ from other biopolymers and that have potential to many biological functions. Measurements of the effects of IF disruption or deletion in cultured cells has revealed significant changes in cell mechanics, but thus far, usually more modest effects on cell stiffness than are produced, for example, but disrupting the actin network. In some cases such as measured of cortical stiffness in cells devoid of vimentin has shown no significant effect. The largest effects of IF disruption appear to be in keratin-containing cells and suspended cells such as lymphocytes. Future studies of systems that are closer to the in vivo context, such as confluent monolayers and cells in 3-D culture might reveal additional mechanical effects of IF in many different cell types.

Acknowledgments

We are grateful to Fitzroy Byfield for advice on AFM methods. This work was supported by grant GM096971 from the US National institutes of Health.

Abbreviations

AFM

atomic force microscope

GFP

green fluorescent protein

IF

intermediate filament

KO

knockout

MT

microtubule

NF

neurofilament

Pa

Pascal = Newton/m2

SPC

sphingosylphosphorylcholine

WT

wild-type

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