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Procedia Engineering 36 (2012) 571 – 577
1877-7058 © 2012 Published by Elsevier Ltd.
doi:10.1016/j.proeng.2012.03.083
IUMRS-ICA 2011
A Novel Inspection for Deformation Phenomenon of
Reduced-graphene Oxide via Quantitative Nano-mechanical
Atomic Force Microscopy
Jen-You Chua
, Wei-Sheng Hsua
, Wei-Ren Liua
, Hung-Min Lin , Hsin-Ming
Chenga
, Li-Jiaun Lin ,
*
a
Material and Chemical Research Laboratories, Industrial Technology Research Institute, Hsin Chu, Taiwan, ROC.
b
Bruker Nano Surfaces Corporation, Hsin Chu, Taiwan, ROC.
Abstract
The deformation and stacking of graphene significantly affect the overall electronic and mechanical properties. The
graphene sheets are easily stacked each other due to van der Waals attraction. The folded characteristic may prevent
graphene stacking and increase the d-spacing between graphenes. It can easily form dense graphene structures with
high surface area and be applied on electrode materials of battery, nano-composites and so on. The traditional
topographic mapping of atomic force microscope (AFM) is hard to measure the characters of surface deformation and
distinguish the folding and stacking. In this study, we apply a novel quantitative nano-mechanical AFM to analyze
the reduced-graphene oxide (r-GO). The results indicate that the novel AFM system could recognize the difference
between folding and stacking of r-GO effectively. Nevertheless, the images including topography, deformation,
adhesion, and elastic modulus show the different phenomena between measuring region, which appears that status on
measuring region are folding and stacking, respectively.
© 2011 Published by Elsevier Ltd. Selection and/or peer-review under responsibility of MRS-Taiwan
Keywords: Reduced graphene oxide; atomic force microscope
1. Introduction
Graphene is a rapidly rising star on the horizon of materials science and condensed-matter physics [1].
It is an allotrope of carbon element, whose structure is one-atom-thick (or a few layers thick) monolayer
of hexagonally arranged carbon atoms and is a quasi-two-dimensional (2D) material [2]. Within the plane
of atoms there are -bonds formed from sp2
hybrid orbital between the carbon atoms, as well as -bonds
formed from pz orbital extending out of the plane. Due to conformation, it is distinctly different from
Available online at www.sciencedirect.com
572 Jen-You Chu et al. / Procedia Engineering 36 (2012) 571 – 577
carbon nanotubes (CNTs) and fullerenes, and exhibits unique properties which have fascinated the
scientific community [3].
Graphene has been attracting great interest because of its distinctive band structure and physical
properties. The remarkable physical properties of graphene involved high Young’s Modulus (~1,100
GPa), fracture strength (~125 GPa), thermal conductivity (~5,000 W/m·K), mobility of charge carriers
(200,000 cm2
/V·s) and specific surface area (2,630 m2
/g). Graphene and its composites are promising
candidates in many applications, such as nano-electronics, optoelectronic devices, energy-storage systems,
field-effect transistor, thermal management and sensors [4, 5].
The folded characteristic may prevent stacking phenomena of graphenes and increase the d-spacing
between graphenes. It can easily form dense graphene structures with high surface area and be applied on
electrode materials of battery, nano-composites and so on. The graphene sheets are easily stacked each
other due to van der Waals (vdW) attraction [6]. For preventing the graphene from stacking with each
other, it was usually synthesized in wrinking geometry to prevent stacking, or the stacking graphene
would be formed in a graphite structure. The graphene folding can occur in any direction, and it can be
expected that the mechanical properties of folding graphenes are very different from stacking. Therefore,
in this study, we apply a novel quantitative nano-mechanical AFM, breaking through the limitation and
performance of traditional AFM, to analyze the reduced-graphene oxide (r-GO) with entire force curve
for each scanning pixels. Thus, the quantitative mechanical properties including deformation, elastic
modulus and adhesion could be independently measured.
2. Experiment
2.1. Material preparation of reduced-graphene oxide
Graphene nanosheet (GNS) derived from SFG44 synthetic graphite powders (TIMCAL ) were
synthesized by the modified Hummers’ method [7] described in detail as follows: 8g graphite powder and
4g NaNO3 were put into 560 ml concentrated H2SO4 solution with stirring for 2 hours. Then 24g KMnO4
was gradually added into the flask with ice bath for 2 hours. The mixture was diluted by 800ml de-ionized
water (DI water). After that, 5% H2O2 was added into the solution until the color of the mixture changed
to brown, indicating fully oxidized graphite was obtained. The as-obtained graphite oxide slurry was re-
dispersed in DI water. Then, the mixture was washed by 0.1M HCl solution to remove SO4
2-
ions. Finally,
the product was washed with DI water to remove the residual acid until the pH was reached to ~7. The
reduction of graphite oxide (r-GO) was carried out by using hydrazine solution under reflux at 100o
C for
24 hours. By cleaning with DI water and filtrating, the r-GO solution was obtained for future analysis.
Several essential steps are shown in figure 1 which has been introduced into solution-based processes
for the fabrication of r-GO. As a result, the r-GO sheets were deposited on a certain substrate to observe
the mapping of deformation, modulus and adhesion of r-GO by means of quantitative nano-mechanical
system.
573Jen-You Chu et al. / Procedia Engineering 36 (2012) 571 – 577
Fig. 1. Flowchart of graphene-synthesis process via chemical reactions.
2.2. Quantitative nano-mechanical atomic force microscopy
In this study, the inspection of quantitative nano-mechanical properties of r-GO were investigated by
using a commercial SPM instrument (Bruker, Multimode) which is named PeakForce-QNM (Quantitative
nano-mechanical) [8, 9]. The principle of PeakForce-QNM is to vibrate the probe in 2 kHz, and fulfill
with entire force curve for each scanning pixels. Thus, the mechanical properties of r-GO could be
independently measured. Figure 2 demonstrates what happens (The history of tip motion) when the
periodically modulated probe interacts with the surface in PeakForce-QNM system. The blue line
represents the measured force on probe during the approach of the tip to the sample, while the purple part
represents the force while the tip moves away from the sample. The time from point A to point E is about
0.5 ms. There is little or no force on the tip when it is far from the surface (point A). As the tip
approaches the surface, the cantilever is pulled down toward the surface by attractive forces (usually van
der Waals, electrostatics, or capillary forces) as represented by the negative force (below the horizontal
axis). At point B, the attractive forces overcome the cantilever stiffness and the tip is pulled to the surface.
The tip then stays on the surface and the repulsive force increases until the Z position of the modulation
reaches its bottom-most position at point C. This is where the peak force occurs. The peak force (force at
point C) during the interaction period is kept constant by the system feedback. The probe then starts to
withdraw and the force decreases until it reaches a minimum at point D. The adhesion is given by the
force at this point. The point where the tip comes off the surface is called the pull-off point. This often
coincides with the minimum force. Once the tip has come off the surface, only long range forces affect
the tip, so the force is very small or zero when the tip-sample separation is at its maximum (point E).
574 Jen-You Chu et al. / Procedia Engineering 36 (2012) 571 – 577
Fig. 2. Principle of PF-QNM operation force vs time representation. Unlike in tapping mode where the amplitude signal is used for
the feedback, the system integrates the maximum peak force value.
Figure 3 illustrates how common mechanical properties, including elastic modulus, adhesion,
deformation, dissipation, are extracted from calibrated force-separation curves. Analysis of the force
curves with other models is possible by capturing raw data with the “High-Speed Data Capture” function.
High-speed data capture provides about 64,000 raw force curves that can be captured at any time during
scanning and can later be correlated with the analyzed data in the image.
Fig. 3. Calculation of the different peak force channels. The peak force not shown here is the step height between the base line and
the turn around point maximum extension point on the y axis. Since such a force curve is recorded for each pixel of the image, the
resolution of all images is the same as for the topographic channel. (512 × 512 in average).
3. Results and Discussion
In this study, we apply a novel quantitative technology which is named PeakForce quantitative nano-
mechanical (PF-QNM) to analyze the reduced-graphene oxide (r-GO) with entire force curve for each
scanning pixel. Therefore, PF-QNM allows different mapping properties such us material deformation,
elastic modulus, adhesion, dissipation to be independently measured, and increasing the whole scanning
speed simultaneously.
The r-GO samples fabricated by Hummers’ method were transferred to Si substrates with 300 nm SiO2
and 6 nm AuPd capped layer (AuPd/SiO2/Si substrate) which make r-GO to be visible [10]. It can
DeformationElastic modulus
Dissipation
Adhesion
Force
Distance
A
B
Force
Time
Peak force Withdraw
Adhesion
Approach
C
D
E
575Jen-You Chu et al. / Procedia Engineering 36 (2012) 571 – 577
determine the r-GO sample position and layer thickness by the optical microscopy from PF-QNM system
accurately.
The scanning results further indicates that the region 1 and 2 demonstrate the resembling thickness in
topographic image which is shown in Fig. 4(a). The cross-section images of region 1 and 2 marked with
dot line (figure 4(b) and 4(c)) from topography showing the value of r-GO thickness in region 1 and 2 are
5.025 nm and 6.707 nm respectively. The thickness of r-GO next to the region 1 is 2.83 nm, which stand
for the layer number of r-GO probably in 3~5. According to the value of r-GO height, we could not know
that the phenomenon of region 1 and 2 are stacking and folding respectively and it still has not enough
evidence.
Fig. 4. (a). Topography (1.5μm × 1.5μm) image of r-GO is scanned by PF-QNM, the specific region 1 and 2 are marked with dot
line. (b). Cross-section line profile of topography in region 1 whose vertical distance is 5.052 nm. (c). and 6.707 nm in region 2.
The deformation image which is shown in Fig. 5(a) shows the different deformation phenomena
between region 1 and 2. The cross-section images of region 1 and 2 marked with dot line (Fig. 5(b) and
5(c)) from deformation image showing the deformation value of r-GO in region 1 and 2 are 0.499 nm and
1.148 nm respectively which appears that the deformation status on region 2 is larger than region 1, it
appears that the region 2 is easier to deform, therefore, we could identify the geometry of region 1 and 2
are stacking and folding respectively.
Fig. 5. (a). Deformation mapping (1.5μm × 1.5μm) from topography image with PF-QNM, the specific region 1 and 2 are marked
with dot line. (b). Cross-section line profile of deformation in region 1 whose deformation value is 0.499 nm. (c). and 1.148 nm in
region 2.
In this study, we used the Derjaguin-Muller-Toporov (DMT) model to obtain the elastic modulus of r-
GO. DMT model is a model for hard and stiff materials with low adhesive forces and small tip radius that
Region 1
Region 2
(a) (b)
Region 1
Region 2
(b)
(c)
(a)
(c)
576 Jen-You Chu et al. / Procedia Engineering 36 (2012) 571 – 577
properly describes the tip–sample interaction [11]. As a result, we called it DMT modulus. In this model,
the tip-sample interaction in the elastic limit is expressed as follows:
2/3
0
*
2
0
2
)(
3
4
6
6
adRE
a
HR
d
HR
f
(1)
where H, R, d, E and a0 are the Hamakar constant, tip radius, transient distance between tip and sample
surface, effective elastic modulus and inter-planar distance of graphite respectively [12]. A negative value
implies an attractive force, whereas a positive value represents a repulsive force. The effective elastic
modulus (E ) in equation (1) is defined as:
1
22
* 11
s
s
t
t
EE
E
(2)
where t and s denote the Poisson ratio of the tip and sample. Et and Es are the elastic modulus of the
tip and sample. Fitting the Force-Distance (F-D) curve using equation (1) gives the Hamakar constant,
therefore, we use the derived constant and parameter to bring into the equation (2). As a result, we could
derive elastic modulus (Es) of the r-GO from DMT model. The corresponding elastic modulus mapping
image which is shown in figure 6(a) shows the different value of modulus between region 1 and 2. The
cross-section images of region 1 and 2 marked with dot line (Fig. 6(b) and 6(c)) from elastic modulus
image showing the value of modulus in region 2 is lower than region 1. Therefore, it indicates the region
2 is softer than region 1. We could determine that the region 1 of r-GO is stacking and the other region is
folding. Region 2 displays a soft phenomenon, it present soft feature. As a result, it could be a folded
characteristic of r-GO. Consequently, the elastic modulus mapping approved again that the phenomenon
of region 1 and 2 are stacking and folding respectively.
Fig. 6. (a). DMT modulus mapping (1.5μm × 1.5μm) from topography image with PF-QNM, the specific region 1 and 2 are marked
with dot line. (b). Cross-section line profile of DMT modulus mapping in region 1. (c). and in region 2.
The adhesion force mapping is shown in Fig. 7(a), in which the cross-section images of region 1 and 2
marked with dot line (Fig. 7(b) and 7(c)) from adhesion image. Due to the same materials and the folding
and stacking of r-GO have no differentiation from the mapping, it indicates that variation of adhesion
force between r-GO and silicon tip are not apparently. However, the adhesion force in r-Go is larger than
Region 1
Region 2
(b)
(c)
(a)
If d a0
If d a0
577Jen-You Chu et al. / Procedia Engineering 36 (2012) 571 – 577
substrate, which indicates the r-GO region is more sticky than substrate. It could be used to recognize the
substrate and r-GO effectively.
Fig. 7. (a). Adhesion mapping (1.5μm × 1.5μm) from topography image with PF-QNM, the specific region 1 and 2 are marked with
dot line. (b). Cross-section line profile of adhesion in region 1 and (c). in region 2.
4. Conclusions
The atomic force microscope has long been recognized as a useful tool for measuring mechanical
properties of materials. However, it has been impossible to achieve truly quantitative material property
mapping with the resolution and convenience. In this study, we apply a novel quantitative nano-
mechanical AFM named PeakForce-QNM to analyze the mechanical properties of r-GO. From the results,
we could distinguish the quantitative mechanical information of r-GO easily. In fact, this novel method
breakthroughs the traditional AFM which is difficult to measure surface mechanical properties and gets
the mechanical images quickly. It will be very useful for the inspection of graphene material and the
research of soft materials.
Acknowledgements
The authors gratefully acknowledge funding from the Industrial technology research institute/ Material
and chemical laboratory of Taiwan, ROC. (Project No. A354DA1110).
References
[1] A. K. Geim, K. S. Novoselov, Nature materials, Vol. 6, P. 183, 2007.
[2] X. Li, W.W. Cai et. al., Science, Vol. 324, P. 1312, 2009.
[3] Y. H. Wu, T. Yu, Z. X. Shen, Journal of applied physics, Vol. 108, P. 071301, 2010.
[4] J. C. Meyer, A. K. Geim, et al., Nature letters, Vol. 446, P. 60, 200
[5] F. Bonaccorso, Z. Sun, T. Hasan, A. C. Ferrari, Nature photonics, Vol. 4, P. 611, 2010.
[6] S.V. Rotkin, Y. Gogotsi, Material Research Innovations, Vol. 5, P. 191, 2002.
[7] W. S. Hummers, R. E. Offeman, Journal of American Chemistry Society. Vol. 80, P. 1339, 1958.
[8] G. Binning, C. F. Quate, C. Gerber, Physical Review Letters. Vol. 56, P. 930, 1986.
[9] B. Pittenger, N. Erina, C. Su, Bruker application notes, 2010.
[10] Y. Y. Wang et al., Applied Physics Letters, Vol. 92. P. 043121, 2008.
[11] B. V. Derjaguin, V. M. Muller, Y. P. Toporov, Journal of Colloidal Interface, Vol. 53, P. 314, 1975.
[12] R. Rasuli, A. Irajizad, M. M. Ahadian, Nanotechnology, Vol. 21, P. 957, 20100.
Region 1
Region 2
(b)
(c)
(a)

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6. A Novel Inspection for Deformation Phenomenon of Reduced-graphene Oxide via Quantitative Nano-mechanical Atomic Force Microscopy

  • 1. Procedia Engineering 36 (2012) 571 – 577 1877-7058 © 2012 Published by Elsevier Ltd. doi:10.1016/j.proeng.2012.03.083 IUMRS-ICA 2011 A Novel Inspection for Deformation Phenomenon of Reduced-graphene Oxide via Quantitative Nano-mechanical Atomic Force Microscopy Jen-You Chua , Wei-Sheng Hsua , Wei-Ren Liua , Hung-Min Lin , Hsin-Ming Chenga , Li-Jiaun Lin , * a Material and Chemical Research Laboratories, Industrial Technology Research Institute, Hsin Chu, Taiwan, ROC. b Bruker Nano Surfaces Corporation, Hsin Chu, Taiwan, ROC. Abstract The deformation and stacking of graphene significantly affect the overall electronic and mechanical properties. The graphene sheets are easily stacked each other due to van der Waals attraction. The folded characteristic may prevent graphene stacking and increase the d-spacing between graphenes. It can easily form dense graphene structures with high surface area and be applied on electrode materials of battery, nano-composites and so on. The traditional topographic mapping of atomic force microscope (AFM) is hard to measure the characters of surface deformation and distinguish the folding and stacking. In this study, we apply a novel quantitative nano-mechanical AFM to analyze the reduced-graphene oxide (r-GO). The results indicate that the novel AFM system could recognize the difference between folding and stacking of r-GO effectively. Nevertheless, the images including topography, deformation, adhesion, and elastic modulus show the different phenomena between measuring region, which appears that status on measuring region are folding and stacking, respectively. © 2011 Published by Elsevier Ltd. Selection and/or peer-review under responsibility of MRS-Taiwan Keywords: Reduced graphene oxide; atomic force microscope 1. Introduction Graphene is a rapidly rising star on the horizon of materials science and condensed-matter physics [1]. It is an allotrope of carbon element, whose structure is one-atom-thick (or a few layers thick) monolayer of hexagonally arranged carbon atoms and is a quasi-two-dimensional (2D) material [2]. Within the plane of atoms there are -bonds formed from sp2 hybrid orbital between the carbon atoms, as well as -bonds formed from pz orbital extending out of the plane. Due to conformation, it is distinctly different from Available online at www.sciencedirect.com
  • 2. 572 Jen-You Chu et al. / Procedia Engineering 36 (2012) 571 – 577 carbon nanotubes (CNTs) and fullerenes, and exhibits unique properties which have fascinated the scientific community [3]. Graphene has been attracting great interest because of its distinctive band structure and physical properties. The remarkable physical properties of graphene involved high Young’s Modulus (~1,100 GPa), fracture strength (~125 GPa), thermal conductivity (~5,000 W/m·K), mobility of charge carriers (200,000 cm2 /V·s) and specific surface area (2,630 m2 /g). Graphene and its composites are promising candidates in many applications, such as nano-electronics, optoelectronic devices, energy-storage systems, field-effect transistor, thermal management and sensors [4, 5]. The folded characteristic may prevent stacking phenomena of graphenes and increase the d-spacing between graphenes. It can easily form dense graphene structures with high surface area and be applied on electrode materials of battery, nano-composites and so on. The graphene sheets are easily stacked each other due to van der Waals (vdW) attraction [6]. For preventing the graphene from stacking with each other, it was usually synthesized in wrinking geometry to prevent stacking, or the stacking graphene would be formed in a graphite structure. The graphene folding can occur in any direction, and it can be expected that the mechanical properties of folding graphenes are very different from stacking. Therefore, in this study, we apply a novel quantitative nano-mechanical AFM, breaking through the limitation and performance of traditional AFM, to analyze the reduced-graphene oxide (r-GO) with entire force curve for each scanning pixels. Thus, the quantitative mechanical properties including deformation, elastic modulus and adhesion could be independently measured. 2. Experiment 2.1. Material preparation of reduced-graphene oxide Graphene nanosheet (GNS) derived from SFG44 synthetic graphite powders (TIMCAL ) were synthesized by the modified Hummers’ method [7] described in detail as follows: 8g graphite powder and 4g NaNO3 were put into 560 ml concentrated H2SO4 solution with stirring for 2 hours. Then 24g KMnO4 was gradually added into the flask with ice bath for 2 hours. The mixture was diluted by 800ml de-ionized water (DI water). After that, 5% H2O2 was added into the solution until the color of the mixture changed to brown, indicating fully oxidized graphite was obtained. The as-obtained graphite oxide slurry was re- dispersed in DI water. Then, the mixture was washed by 0.1M HCl solution to remove SO4 2- ions. Finally, the product was washed with DI water to remove the residual acid until the pH was reached to ~7. The reduction of graphite oxide (r-GO) was carried out by using hydrazine solution under reflux at 100o C for 24 hours. By cleaning with DI water and filtrating, the r-GO solution was obtained for future analysis. Several essential steps are shown in figure 1 which has been introduced into solution-based processes for the fabrication of r-GO. As a result, the r-GO sheets were deposited on a certain substrate to observe the mapping of deformation, modulus and adhesion of r-GO by means of quantitative nano-mechanical system.
  • 3. 573Jen-You Chu et al. / Procedia Engineering 36 (2012) 571 – 577 Fig. 1. Flowchart of graphene-synthesis process via chemical reactions. 2.2. Quantitative nano-mechanical atomic force microscopy In this study, the inspection of quantitative nano-mechanical properties of r-GO were investigated by using a commercial SPM instrument (Bruker, Multimode) which is named PeakForce-QNM (Quantitative nano-mechanical) [8, 9]. The principle of PeakForce-QNM is to vibrate the probe in 2 kHz, and fulfill with entire force curve for each scanning pixels. Thus, the mechanical properties of r-GO could be independently measured. Figure 2 demonstrates what happens (The history of tip motion) when the periodically modulated probe interacts with the surface in PeakForce-QNM system. The blue line represents the measured force on probe during the approach of the tip to the sample, while the purple part represents the force while the tip moves away from the sample. The time from point A to point E is about 0.5 ms. There is little or no force on the tip when it is far from the surface (point A). As the tip approaches the surface, the cantilever is pulled down toward the surface by attractive forces (usually van der Waals, electrostatics, or capillary forces) as represented by the negative force (below the horizontal axis). At point B, the attractive forces overcome the cantilever stiffness and the tip is pulled to the surface. The tip then stays on the surface and the repulsive force increases until the Z position of the modulation reaches its bottom-most position at point C. This is where the peak force occurs. The peak force (force at point C) during the interaction period is kept constant by the system feedback. The probe then starts to withdraw and the force decreases until it reaches a minimum at point D. The adhesion is given by the force at this point. The point where the tip comes off the surface is called the pull-off point. This often coincides with the minimum force. Once the tip has come off the surface, only long range forces affect the tip, so the force is very small or zero when the tip-sample separation is at its maximum (point E).
  • 4. 574 Jen-You Chu et al. / Procedia Engineering 36 (2012) 571 – 577 Fig. 2. Principle of PF-QNM operation force vs time representation. Unlike in tapping mode where the amplitude signal is used for the feedback, the system integrates the maximum peak force value. Figure 3 illustrates how common mechanical properties, including elastic modulus, adhesion, deformation, dissipation, are extracted from calibrated force-separation curves. Analysis of the force curves with other models is possible by capturing raw data with the “High-Speed Data Capture” function. High-speed data capture provides about 64,000 raw force curves that can be captured at any time during scanning and can later be correlated with the analyzed data in the image. Fig. 3. Calculation of the different peak force channels. The peak force not shown here is the step height between the base line and the turn around point maximum extension point on the y axis. Since such a force curve is recorded for each pixel of the image, the resolution of all images is the same as for the topographic channel. (512 × 512 in average). 3. Results and Discussion In this study, we apply a novel quantitative technology which is named PeakForce quantitative nano- mechanical (PF-QNM) to analyze the reduced-graphene oxide (r-GO) with entire force curve for each scanning pixel. Therefore, PF-QNM allows different mapping properties such us material deformation, elastic modulus, adhesion, dissipation to be independently measured, and increasing the whole scanning speed simultaneously. The r-GO samples fabricated by Hummers’ method were transferred to Si substrates with 300 nm SiO2 and 6 nm AuPd capped layer (AuPd/SiO2/Si substrate) which make r-GO to be visible [10]. It can DeformationElastic modulus Dissipation Adhesion Force Distance A B Force Time Peak force Withdraw Adhesion Approach C D E
  • 5. 575Jen-You Chu et al. / Procedia Engineering 36 (2012) 571 – 577 determine the r-GO sample position and layer thickness by the optical microscopy from PF-QNM system accurately. The scanning results further indicates that the region 1 and 2 demonstrate the resembling thickness in topographic image which is shown in Fig. 4(a). The cross-section images of region 1 and 2 marked with dot line (figure 4(b) and 4(c)) from topography showing the value of r-GO thickness in region 1 and 2 are 5.025 nm and 6.707 nm respectively. The thickness of r-GO next to the region 1 is 2.83 nm, which stand for the layer number of r-GO probably in 3~5. According to the value of r-GO height, we could not know that the phenomenon of region 1 and 2 are stacking and folding respectively and it still has not enough evidence. Fig. 4. (a). Topography (1.5μm × 1.5μm) image of r-GO is scanned by PF-QNM, the specific region 1 and 2 are marked with dot line. (b). Cross-section line profile of topography in region 1 whose vertical distance is 5.052 nm. (c). and 6.707 nm in region 2. The deformation image which is shown in Fig. 5(a) shows the different deformation phenomena between region 1 and 2. The cross-section images of region 1 and 2 marked with dot line (Fig. 5(b) and 5(c)) from deformation image showing the deformation value of r-GO in region 1 and 2 are 0.499 nm and 1.148 nm respectively which appears that the deformation status on region 2 is larger than region 1, it appears that the region 2 is easier to deform, therefore, we could identify the geometry of region 1 and 2 are stacking and folding respectively. Fig. 5. (a). Deformation mapping (1.5μm × 1.5μm) from topography image with PF-QNM, the specific region 1 and 2 are marked with dot line. (b). Cross-section line profile of deformation in region 1 whose deformation value is 0.499 nm. (c). and 1.148 nm in region 2. In this study, we used the Derjaguin-Muller-Toporov (DMT) model to obtain the elastic modulus of r- GO. DMT model is a model for hard and stiff materials with low adhesive forces and small tip radius that Region 1 Region 2 (a) (b) Region 1 Region 2 (b) (c) (a) (c)
  • 6. 576 Jen-You Chu et al. / Procedia Engineering 36 (2012) 571 – 577 properly describes the tip–sample interaction [11]. As a result, we called it DMT modulus. In this model, the tip-sample interaction in the elastic limit is expressed as follows: 2/3 0 * 2 0 2 )( 3 4 6 6 adRE a HR d HR f (1) where H, R, d, E and a0 are the Hamakar constant, tip radius, transient distance between tip and sample surface, effective elastic modulus and inter-planar distance of graphite respectively [12]. A negative value implies an attractive force, whereas a positive value represents a repulsive force. The effective elastic modulus (E ) in equation (1) is defined as: 1 22 * 11 s s t t EE E (2) where t and s denote the Poisson ratio of the tip and sample. Et and Es are the elastic modulus of the tip and sample. Fitting the Force-Distance (F-D) curve using equation (1) gives the Hamakar constant, therefore, we use the derived constant and parameter to bring into the equation (2). As a result, we could derive elastic modulus (Es) of the r-GO from DMT model. The corresponding elastic modulus mapping image which is shown in figure 6(a) shows the different value of modulus between region 1 and 2. The cross-section images of region 1 and 2 marked with dot line (Fig. 6(b) and 6(c)) from elastic modulus image showing the value of modulus in region 2 is lower than region 1. Therefore, it indicates the region 2 is softer than region 1. We could determine that the region 1 of r-GO is stacking and the other region is folding. Region 2 displays a soft phenomenon, it present soft feature. As a result, it could be a folded characteristic of r-GO. Consequently, the elastic modulus mapping approved again that the phenomenon of region 1 and 2 are stacking and folding respectively. Fig. 6. (a). DMT modulus mapping (1.5μm × 1.5μm) from topography image with PF-QNM, the specific region 1 and 2 are marked with dot line. (b). Cross-section line profile of DMT modulus mapping in region 1. (c). and in region 2. The adhesion force mapping is shown in Fig. 7(a), in which the cross-section images of region 1 and 2 marked with dot line (Fig. 7(b) and 7(c)) from adhesion image. Due to the same materials and the folding and stacking of r-GO have no differentiation from the mapping, it indicates that variation of adhesion force between r-GO and silicon tip are not apparently. However, the adhesion force in r-Go is larger than Region 1 Region 2 (b) (c) (a) If d a0 If d a0
  • 7. 577Jen-You Chu et al. / Procedia Engineering 36 (2012) 571 – 577 substrate, which indicates the r-GO region is more sticky than substrate. It could be used to recognize the substrate and r-GO effectively. Fig. 7. (a). Adhesion mapping (1.5μm × 1.5μm) from topography image with PF-QNM, the specific region 1 and 2 are marked with dot line. (b). Cross-section line profile of adhesion in region 1 and (c). in region 2. 4. Conclusions The atomic force microscope has long been recognized as a useful tool for measuring mechanical properties of materials. However, it has been impossible to achieve truly quantitative material property mapping with the resolution and convenience. In this study, we apply a novel quantitative nano- mechanical AFM named PeakForce-QNM to analyze the mechanical properties of r-GO. From the results, we could distinguish the quantitative mechanical information of r-GO easily. In fact, this novel method breakthroughs the traditional AFM which is difficult to measure surface mechanical properties and gets the mechanical images quickly. It will be very useful for the inspection of graphene material and the research of soft materials. Acknowledgements The authors gratefully acknowledge funding from the Industrial technology research institute/ Material and chemical laboratory of Taiwan, ROC. (Project No. A354DA1110). References [1] A. K. Geim, K. S. Novoselov, Nature materials, Vol. 6, P. 183, 2007. [2] X. Li, W.W. Cai et. al., Science, Vol. 324, P. 1312, 2009. [3] Y. H. Wu, T. Yu, Z. X. Shen, Journal of applied physics, Vol. 108, P. 071301, 2010. [4] J. C. Meyer, A. K. Geim, et al., Nature letters, Vol. 446, P. 60, 200 [5] F. Bonaccorso, Z. Sun, T. Hasan, A. C. Ferrari, Nature photonics, Vol. 4, P. 611, 2010. [6] S.V. Rotkin, Y. Gogotsi, Material Research Innovations, Vol. 5, P. 191, 2002. [7] W. S. Hummers, R. E. Offeman, Journal of American Chemistry Society. Vol. 80, P. 1339, 1958. [8] G. Binning, C. F. Quate, C. Gerber, Physical Review Letters. Vol. 56, P. 930, 1986. [9] B. Pittenger, N. Erina, C. Su, Bruker application notes, 2010. [10] Y. Y. Wang et al., Applied Physics Letters, Vol. 92. P. 043121, 2008. [11] B. V. Derjaguin, V. M. Muller, Y. P. Toporov, Journal of Colloidal Interface, Vol. 53, P. 314, 1975. [12] R. Rasuli, A. Irajizad, M. M. Ahadian, Nanotechnology, Vol. 21, P. 957, 20100. Region 1 Region 2 (b) (c) (a)