low frequency dynamics of lysozyme: a raman scattering and … · 2019. 7. 31. · 202 c. crupi et...

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Spectroscopy 24 (2010) 201–205 201 DOI 10.3233/SPE-2010-0464 IOS Press Low frequency dynamics of lysozyme: A Raman scattering and low temperature specific heat study C. Crupi a,, G. D’Angelo a , U. Wanderlingh a , V. Conti Nibali a and C. Vasi b a Department of Physics, University of Messina, Messina, Italy b IPCF-CNR, University of Messina, Messina, Italy Abstract. Raman scattering and low temperature specific heat (Cp ) measurements have been performed to investigate the low frequency vibrational dynamics of hen egg white dry lysozyme. The occurrence of low energy extra excitations have been revealed both in the light scattering spectrum and in the Cp /T 3 vs. T plot. A perfect agreement in the frequency and temperature position of the Boson Peak in this protein has been observed. At temperature below 3 K it has been found a contribution to the specific heat similar to that revealed in glassy systems. This, together with the other analogies discovered between thermal properties of amorphous and biological systems, suggests the possibility of making the most of the knowledge about the former in order to understand some glassy-like behaviours of proteins. Keywords: Boson Peak, lysozyme, protein, specific heat, Raman scattering, low frequency dynamics 1. Introduction It is generally accepted that proteins require internal flexibility for their activity. In the last decades, numerous studies on biological systems have lead to suppose that the specific conformation of a protein could influence its modes having frequency less than 200 cm 1 [3–6,9,15] which are thought having a peculiar role for some biological functions, such as protein folding and catalytic functions of enzymes [12,18]. Thus, in order to understand the function properly, it is necessary to understand both the struc- ture of the specific protein and the nature of its low frequency dynamics. Many experimental and theoretical efforts have been done in order to understand the origin of these low frequency excitations but many questions remain still unsolved even though the interest in this re- search field is still increasing, together with the number of experimental evidences of the occurrence of low frequency vibrational motions in globular proteins. In particular these excitations have been ob- served by performing inelastic light [10] and neutron [2,3,6,8] scattering measurements. More precisely, these modes merge into a clearly observable asymmetric peak located in the frequency range below 300 cm 1 in the Raman spectra and below 10 meV in the inelastic neutron scattering data. This feature of globular proteins represents a similarity to glassy systems, for which, this low frequency band, com- monly named Boson Peak, is considered to be an excess of the vibrational density of states g(ν ) with respect to the Debye value predicted for a crystalline material. * Corresponding author: C. Crupi, Department of Physics, University of Messina, via Stagno D’Alcontres 31, 98166 Messina, Italy. E-mail: [email protected]. 0712-4813/10/$27.50 © 2010 – IOS Press and the authors. All rights reserved

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Page 1: Low frequency dynamics of lysozyme: A Raman scattering and … · 2019. 7. 31. · 202 C. Crupi et al. / Low frequency dynamics of lysozyme: A Raman scattering The idea that proteins

Spectroscopy 24 (2010) 201–205 201DOI 10.3233/SPE-2010-0464IOS Press

Low frequency dynamics of lysozyme:A Raman scattering and low temperaturespecific heat study

C. Crupi a,∗, G. D’Angelo a, U. Wanderlingh a, V. Conti Nibali a and C. Vasi b

a Department of Physics, University of Messina, Messina, Italyb IPCF-CNR, University of Messina, Messina, Italy

Abstract. Raman scattering and low temperature specific heat (Cp) measurements have been performed to investigate thelow frequency vibrational dynamics of hen egg white dry lysozyme. The occurrence of low energy extra excitations have beenrevealed both in the light scattering spectrum and in the Cp/T 3 vs. T plot. A perfect agreement in the frequency and temperatureposition of the Boson Peak in this protein has been observed. At temperature below 3 K it has been found a contribution tothe specific heat similar to that revealed in glassy systems. This, together with the other analogies discovered between thermalproperties of amorphous and biological systems, suggests the possibility of making the most of the knowledge about the formerin order to understand some glassy-like behaviours of proteins.

Keywords: Boson Peak, lysozyme, protein, specific heat, Raman scattering, low frequency dynamics

1. Introduction

It is generally accepted that proteins require internal flexibility for their activity. In the last decades,numerous studies on biological systems have lead to suppose that the specific conformation of a proteincould influence its modes having frequency less than 200 cm−1 [3–6,9,15] which are thought having apeculiar role for some biological functions, such as protein folding and catalytic functions of enzymes[12,18]. Thus, in order to understand the function properly, it is necessary to understand both the struc-ture of the specific protein and the nature of its low frequency dynamics.

Many experimental and theoretical efforts have been done in order to understand the origin of theselow frequency excitations but many questions remain still unsolved even though the interest in this re-search field is still increasing, together with the number of experimental evidences of the occurrenceof low frequency vibrational motions in globular proteins. In particular these excitations have been ob-served by performing inelastic light [10] and neutron [2,3,6,8] scattering measurements. More precisely,these modes merge into a clearly observable asymmetric peak located in the frequency range below300 cm−1 in the Raman spectra and below 10 meV in the inelastic neutron scattering data. This featureof globular proteins represents a similarity to glassy systems, for which, this low frequency band, com-monly named Boson Peak, is considered to be an excess of the vibrational density of states g(ν) withrespect to the Debye value predicted for a crystalline material.

*Corresponding author: C. Crupi, Department of Physics, University of Messina, via Stagno D’Alcontres 31, 98166 Messina,Italy. E-mail: [email protected].

0712-4813/10/$27.50 © 2010 – IOS Press and the authors. All rights reserved

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202 C. Crupi et al. / Low frequency dynamics of lysozyme: A Raman scattering

The idea that proteins can be described as disordered atomic structures performing specific biologicalfunctions is today largely diffused and continues to strengthen thanks to many evidences that they havealso anomalous behaviours in their thermal properties similar to amorphous systems. For example, thelow temperature specific heat in metmyoglobin crystals [14] and synthetic melanine [17] indicates thepresence of a broad energy spectrum of localized, low-energy excitations similar to those found in otherglasses.

Unfortunately, notwithstanding the numerous experimental techniques available for studying proteindynamics, the complexity of these biological macromolecules has prevented from combining all theacquired information into a cohesive picture which otherwise remains still piecemeal.

An innovative approach to reach a deeply knowledge about this subject would be to take advantage ofthe observed analogies between the dynamics of proteins and of glasses lavishing on biological systemswhat is known about amorphous materials. Thus, it would be useful to investigate biological systemsby using the same techniques which have already given very important information about amorphousmaterials. In this regard, low temperature calorimetry could allow to study just those low frequencyexcitations supposed to be involved in the biological activity of proteins.

The main goal of this article is the study of the low energy vibrational dynamics of lysozyme byperforming Raman scattering and low temperature specific heat measurements. This protein has beenextensively studied by all conventional means and thus can be considered as the most convenient sampleto be analyzed in order to compare the information collected by both techniques and to test the validityof low temperature specific heat measurements as a useful tool to investigate low frequency dynamicsof biological systems.

2. Materials and methods

Lyophilized chicken hen egg white lysozyme powder has been used as purchased from Sigma withoutfurther purification.

Raman scattering experiments have been performed at room temperature by using an Ar+-ion laser(λ = 514.5 nm) with a power of 300 mW as the excitation source and a Yobin Yvon U-1000 doublemonochromator. The light scattering data have been acquired in the backscattering geometry with aresolution of the experimental set-up of 1 cm−1. The sample has been prepared by sealing the powderbetween sapphire windows, which contributed a negligible intensity to the light-scattering spectra in thefrequency range of interest (ν < 200 cm−1).

Specific heat measurements have been carried out in the temperature range between 1.5 and 23 K bymeans of an automated thermal relaxation method [1]. The dry powders of lysozyme have been packedinto a copper foil cell housing a total amount of about 15 mg of the sample.

3. Results and discussion

In Fig. 1 the light scattering spectrum of dry lysozyme is shown while in the inset of Fig. 1 it isplotted the normalized Raman intensity as Iexp/(ν × [n(ν) + 1]) vs. ν which has been obtained normal-izing the raw data to the Bose–Einstein population factor [n(ν) + 1] and to the harmonic propagator 1/νafter having subtracted the background. This is the same procedure conventionally applied to study lowfrequency vibrational dynamics of glasses by light scattering measurements.

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C. Crupi et al. / Low frequency dynamics of lysozyme: A Raman scattering 203

Fig. 1. The light scattering spectrum of dry lysozyme is plotted as solid line. In the inset the normalized Raman data in thefrequency region below 250 cm−1 are shown.

In fact, it is known that the low frequency Raman scattering in glasses is related to the vibrationaldensity of states g(ν) [7,13] by the equation:

IR(ν) =Iexpν

[n(ν, T ) + 1]= C(ν)g(ν), (1)

where IR is the so-called Raman intensity and C(ν) represents the light-vibration coupling coefficient,which turns out to have a complicated dependence on ν.

Thus, according to Shuker and Gammon [13], the spectrum in the inset of Fig. 1 represents the productbetween the vibrational density of states as g(ν)/ν2 and the coupling constant:

IN(ν) =Iexp

ν[n(ν, T ) + 1]=

C(ν)g(ν)ν2

. (2)

With the exception of some peaks due to the sapphire windows and lying in the region of frequencybehind 400 cm−1, the spectrum of dry lysozyme is characterized by a quasi-elastic tail at frequencybelow 15 cm−1 followed by an inelastic contribution.

Due to the high temperature, the strong quasi-elastic scattering prevents from having a high definitionfor the profile of the inelastic part of the spectra since the low frequency tail of the bump is coveredby this contribution. Anyway, according to previous light scattering study [16] of dry lysozyme, it ispossible to observe the occurrence of the Boson Peak, centred at about νBP = 25 cm−1 and, furthermore,in the region behind 50 cm−1, the presence of a shoulder (see the inset in Fig. 1) probably derived by theoverlapping between a second band and the right tail of the first bump.

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204 C. Crupi et al. / Low frequency dynamics of lysozyme: A Raman scattering

Fig. 2. The specific heat of dry lysozyme (◦) is plotted as Cp/T 3 as a function of temperature.

In Fig. 2 it is shown the temperature dependence of the reduced specific heat Cp/T3 of dry lysozyme.

The revealed trend is characterized by the presence of an upturn at T < 3 K and a well-defined asym-metric broad peak centred at Tmax ≈ 6 K which put in evidence a strong deviation from the expectationof the Debye model. In glasses, the former contribution is usually ascribed to the existence of tunnelingstates [11], the microscopic nature of which is still unknown. The detection of the same contribution inlysozyme leads to consider the possible existence of these extra excitations also in biological systems.The treatment of this subject, however, would require more accurate measurements at lower temperaturesand it is anyway beyond the topic of this paper.

Moreover, it is worth to emphasize that low-temperature specific heat and low-energy vibrationaldensity of states are closely connected by the following equation:

Cp ≈ CV = 3NκB

∫ ν0

0g(ν) ·

(hν

κBT

)2

· ehν/(κBT )

[ehν/(κBT ) − 1]2· dν, (3)

where N is the Avogadro number, κB is the Boltzmann constant and ν0 is the Debye’s frequency. In thelight of this statement, it appears clear how the reduced low temperature specific heat can be directlycompared to the normalized Raman intensity since these two techniques allow to investigate the samelow frequency dynamics. More precisely, this agreement is reflected into the correspondence betweenthe positions of the bump in the specific heat and in the Raman scattering data. As a matter of fact,the temperature position Tmax of the bump refers directly to the Boson Peak frequency νBP, being itsequivalent value in temperature in the dominant phonon approximation (hνBP

∼= 4κBTmax).Furthermore, the peak in the Cp/T

3 shows an asymmetric shape mostly observable in the right tailof this bump which could arise from the overlapping of two contributions to the specific heat: the firstdue to the Boson Peak modes and the second due to the incoming modes at higher frequencies whichmerge into the shoulder observed in the Raman scattering spectrum. The extension of the investigated

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C. Crupi et al. / Low frequency dynamics of lysozyme: A Raman scattering 205

temperature range over 30 K would give more information about this last contribution allowing to studyin detail the modes contributing to the specific heat whose equivalent frequency values are higher than50 cm−1.

4. Conclusions

The low frequency dynamics of dry lysozyme have been investigated by performing room tempera-ture Raman scattering and low temperature specific heat measurements. The comparison between theexperimental results obtained by using these two techniques have shown a perfect agreement in settlingthe position of the Boson Peak in terms of frequency and of its equivalent temperature. A further corre-spondence is expected to exist also for the modes at frequency higher than 50 cm−1 whose contributionin the Raman spectra is clearly visible and in the reduce specific heat trend is supposed to be masked bythe asymmetric shape of the Boson Peak and only barely present due to the restricted temperature rangeinvestigated.

Moreover, low temperature specific heat measure has allowed to reveal the presence of an upturn attemperature below 3 K, a contribution that, in glassy systems, is usually ascribed to two level systems.Further investigation at lower temperatures could help in detailing this contribution and could give moreinformation about the occurrence of these extra excitations also in biological systems.

In the light of these results it appears clear that low temperature calorimetric measurements can besurely considered as a very useful and promising tool to investigate low frequency dynamics of biologicalsystems.

References

[1] G. Carini, G. D’Angelo, S. Interdonato, G. Salvato and G. Tripodo, An automated calorimeter for determining small heatcapacities at low temperatures (1–40 K), Atti Acc. Peloritana 72 (1994), 329.

[2] S. Cusack, Chem. Scr. 29A (1989), 103.[3] S. Cusack and W. Doster, Biophys. J. 58 (1990), 243.[4] S. Cusack, J. Smith, J. Finney, M. Karplus and J. Trewhella, Physica B 136 (1986), 256.[5] S. Cusack, J. Smith, J. Finney, B. Tidor and M. Karplus, J. Mol. Biol. 202 (1988), 903.[6] W. Doster, S. Cusack and W. Petry, Nature 337 (1989), 754.[7] F.L. Galeneer and P.N. Sen, Phys. Rev. B 17 (1978), 1928.[8] L. Genzel et al., Biopolymers 15 (1997), 219.[9] B. Jacrot, S. Cusack, A.J. Dianoux and D.M. Engelman, Nature 300 (1982), 85.

[10] P. Painter, L. Mosher and C. Rhoads, Biopolymers 21 (1982), 1469.[11] R.O. Pohl, in: Amorphous Solids: Low Temperature Properties, A.W. Phillips, ed., Springer-Verlag, Berlin, 1981, p. 27.[12] J.T. Rupley and G. Careri, Adv. Protein Biophys. 16 (1991), 53–183.[13] R. Shuker and R.W. Gammon, Phys. Rev. Lett. 25 (1970), 222.[14] G.P. Singh, H.J. Schink, H.V. Loehneysen, F. Parak and S. Hunklinger, Z. Phys. B 55 (1984), 23.[15] J.C. Smith, Quart. Rev. Biophys. 24 (1991), 227.[16] H. Urabe, Y. Sugawara, M. Ataka and A. Rupprecht, Biophys. J. 74 (1998), 1533–1540.[17] I.S. Yang and A.C. Anderson, Phys. Rev. B 34 (1986), 2942.[18] G. Zaccai, Science 288 (2000), 1604–1607.

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