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Communications in Physics, Vol.23, No.3 (2013), pp. 219-225

E F F E C T S O F R I B O S O M A L E X I T T U N N E L O N P R O T E I N ' S C O T R A N S L A T I O N A L F O L D I N G

BUI PHUONG THUY Nam Dinh Umversity of Technology Education,

Phu Nghia, Loc Ha, Nam Dinh, Vietnam TRINH XUAN HOANG

Institute of Physics, Vietnam Academy of Science and Technology, 10 Dao Tan, Ba Dinh, Hanoi, Vietnam

Email: [email protected] Received 12 July 2013;

Accepted for publication 31 August 2013

A b s t r a c t . In vivo, folding of many proteins occurs dunng their synthesis m the nbosome and continues after they have escaped from the nbosomal exit tunnel In this research, we investigate the confinement effects of the ribosome on the cotranslational folding of three proteins, of PDB codes IPGA, ICRN and 2RJX, by using a coarse-grained model and molecular dynamics simula- tion. The exit tunnel is modeled as a hollow cylinder attached to a fiat wall, whereas a Go-like model ts adopted for the proteins. Our results show that the exit tunnel has a strong effect on the folding mechamsm by setting an order by which the secondary and tertiary stmctures are formed For protein IPGA, the folding follows two different folding routes. The presence of the tunnel also improves the foldability of protein.

I. I N T R O D U C T I O N

Significant insights on the protein folding problem [1] have been obtained in recent years through protein engineering experiments [2] and corroborated theoretical frameworks supported by computer simulations [3-5]. Yet, our current understanding of protein folding is mostly based on in vitro experiments [6]. Folding in vivo might be quite different from that in the test tube. For examples, folding m vivo could be affected by macromolecular crowding [7] in the intracellular environment. Folding of newborn or nascent proteins is under influence ofthe ribosome and other molecular machineries such as chaperones [8].

Accumulated experimental evidences have confirmed that protein folds cotransla- tionally, i e nascent polypeptide chain starts to fold during their synthesis in the ribo- Miiiie [9 11]. Furthermore, the ribosome has been shown to promote efficient folding of na-scent proteins [12]. Interestingly, the non-equifibrium character ofthe translational pro- cess also favors the formation of helices near the C-terminus [13]. Of particular importance for nascent protein folding is the ribosomal exit tunnel [14], a narrow channel in the ribo- some large subunit, through which nascent proteins are secreted to cellular environment.

The exit tunnel is about 80-lOOA in length and 10-20A in diameter [15]. While the tunnel

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220 BUI PHUONG THU\', TRINH XUAN HOANG

is too narrow for a full tertiary structure of protein, small modular structures such as Q-helix and ^-hairpin are able form inside the tunnel [16].

In this study we investigate the effect of the exit tunnel on folding of nascent pro- teins. In particular, we focus on how folding occurs inside the tunnel and whether the presence of the tunnel helps protein to fold more correctly. Such informations will be ob- tained by coarse-grained molecular dynamics simulations. We will study cotranslational folding for three short proteins with PDB codes IPGA. ICRN and 2JRX. The basic dif- ference between these proteins resides on their native structures: 2JRX has only ct-helices, whereas IPGA and ICRN have both a-helices and ^-sheets.

II. M O D E L A N D M E T H O D S

Go-like m o d e l w i t h repulsive p o t e n t i a l from ribosomal exit t u n n e l Go-Hke models [17] have been very successful in studies of protein folding mechanism [18,19]. The main idea of these models is to assign attractive interactions only to the native contacts. In this research we consider a version of off-lattice Go-like model which essentially follows Ref. [20]. The exit tunnel is modeled as a hollow cylinder of length of lOOAand of uniform diameter of 20A(Fig. 1) The nascent protein is supposed to grow from the left end of the tunnel and escapes out of the tunnel through the right end. The latter is attached to a flat wall mimicking the ribosome body. The protein translation direction is from the N-terminus to the C-terminus.

A protein conformation is given by the positions of the CQ atoms. The energy of a conformation F in presence of the tunnel is given by:

E(r)

Y, Ktih - buf +

bond stretching

,>.+3 i^"^"'

E{*^

Lennard-J

angles dihedral angle be

-ft)"

"(;)•]

nding dihedral angle

..].

-M))

(1) repulsion of tunnel wall and attached wall

where the subscript 0 is a notation for native state; b is the distance between two consec- utive residues along the chain; 9 is the bond angle formed by three subsequent residues and (}> is the dihedral angle defined by four subsequent residues along the chain. r,j is the distance between i and j residues, p, is the distance from residue i either to the tunnel wall or the attached wall depending whether it is inside the tunnel or not. Cj, = 1 if i and j are a pair of residues which forms a contact in the native state (a native contact) and Cj = 0 if they do not. A native contact is defined if the distance between the residues in the native state is smaller than 7 5.4 and the residues are separated by at least 3 other residues along

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EFFECTS OF RIBOSOMAL EXIT TUNNEL ON PROTEIN'S COTRANSLATIONAL FOLDING - 221

z *

2 0 A . ^ > V ^ S K n j ^ - -

y * lOOA"

^

Fig, 1. Sketch of confinement geometry of ribosomal exit tunnel modeled as an uniform cylinder and protein cotranslational folding within the tunnel.

^ ( 1 ) . ^-(3) .

the chain. The chosen coefficients are Kj, = lOOeA"-, Ke = 20€{rad)-'^, K''.'' = - e , K^^^

-0.5e,cro = CTI = sA and a,j = 2~'^/^{r^j)Q. The last term in Eq. (1) corresponds to the repulsion from the wall of the cylinder.

Molecular D y n a m i c s m e t h o d

The time evolution of folding for each protein was simulated by using Molecular Dynamics (MD) method with Langevin equation:

mf— f — "ff-\- f, (2)

where / is the force due to molecular interaction potentials in the model, 7 is the friction constant. F is a random force in form of a white noise of zero mean and time correlation {Tn{t)Vj){t + t')) = 2'ymkBT6{t')6a0, where m is the mass of the amino acid, ks is the Boltzmann constant, T is the temperature, a and 0 denote any of the x, y, or z com- ponents. If 7 = 0, the Langevin equation turns mto the deterministic Newton equation.

Distance is measured in units of A, and the unit of time is r = Ay/m/e. Temperature is measured in units of e/ks. The friction coefficient is chosen to be 7 — 0.5 TnT~^. For simphcity, we use a reduced unit system in which m — 1, e = 1, and ks = 1- Eq- (2) is integrated using the Verlet algorithm with time step A( — O.Olr.

III. R E S U L T S A N D D I S C U S S I O N

Effect of r i b o s o m a l exit t u n n e l on t h e formation of secondary a n d t e r t i a r y s t r u c t u r e s

The first issue we investigate is the effect of ribosomal exit tunnel on the forma- tion of secondary structures for IPGA protein. Our simulations show that the secondary structures of IPGA including the o-helix and the ^-hairpin are able to formed within the tunnel. The simulation temperature was chosen to be T = O.Se/fcs, which is below the folding transition temperature (about O.Oe/fc^ in our model) Fig. 2 shows a two- dimensional histogram of conformation as function of the number of native contacts, (Q), and the number of amino acids emerged from the exit port, {Nout), in 100 folding trajec- tories. It clearly shows that the formation of the tertiary structures follows two different folding nmtcis.

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BUI PHUONG THUY. TRINH XUAN HOAXG

F i g . 2. Histogram of 100 folding trajectories as function of number of native contacts {Q) and number of a m i n o acids emerged from exit port (Nout) for I P G A protein.

W h e n t h e first a m i n o a c i d e m e r g e s from t h e e x i t t u n n e l , t h e n a s c e n t c h a i n is p a r t i a l l y folded w i t h 25 — 65 n a t i v e c o n t a c t s f o r m e d T h e s e c o n t a c t s a r e d u e t o t h e p r e s e n c e of t h e s e c o n d a r y s t r u c t u r e s , t h e a - h e l i x a n d t h e / 3 - h a i r p i n s . I t c a n b e s e e n in F i g . 2 t h a t in b o t h folding r o u t e s t h e first / ^ - h a i r p i n ( a s s o c i a l e d w i t h t h e N - t e r m i n u s ) a n d t h e o-helix a r e f o r m e d , b u t t h e s e c o n d /3-hairpiii ( a s s o c i a t e d w i t h t h e C - t e r m i n u s ) is f o r m e d o n l y in t h e u p p e r folding r o u t e ( w i t h h i g h e r Q). F o r t h e l a t t e r , t h e n u m b e r of c o n t a c t . s g r a d u a l l y i n c r e a s e s , w h e r e a s for t h e lower folding r o u t e ( w i t h lower Q ) , t h e r e is a j u m p m Q when t h e l a s t a m i n o acid is r e l e a s e d from t h e e x i t p o r t

P r e v i o u s e x p e r i m e n t a l s t u d i e s h a v e s h o w e d t h a t t h e n a s c e n t p o l y p e p t i d e c h a i n can form t h e Q-helix a n d t h e /3-hairpin w i t h i n t h e e x i t t u n n e l [16]. I t h a s b e e n a l s o shown t h a t - n e a r t h e e x i t p o r t p r o t e i n c a n a l s o f o r m t h e /3-sheets a n d a p a r t i a l t e r t i a r y s t r u c t u r e c o r r e s p o n d i n g t o a s u b - d o m a i n folding [21,22]. O u r a b o v e s i m u l a t i o n r e s u l t s a r e c o n s i s t e n t w i t h t h e s e e x p e r i m e n t a l findings. A n e w i n s i g h t f r o m o u r s t u d y is t h a t t h e folding of I P G A in t h e p r e s e n c e of t h e e x i t t u n n e l p r o c e e d s following t w o different r o u t e s .

W e c o n t i n u e t o s t u d y t w o o t h e r p r o t e i n s : I C R N a n d 2R.1X T h e r e s u l t s a r e shown in F i g . 3 a n d F i g . 4. F o r I C R N , folding c l e a r l y follows a s i n g l e r o u t e ( F i g . 3) a n d p r o c e e d s in t h r e e d i s t i n c t s t e p s . F o r Nf^at < 3 0 o n l y a - h e l i c e s a r e f o r m e d , a n d n o t e r t i a r y s t r u c t u r e is f o u n d . F o r Nout b e t w e e n 35 a n d 4 5 . t h e r e is a j u m p in Q w h i c h i n d i c a t e s t h a t a n e s s e n t i a l p o r t i o n of t e r t i a r y s t r u c t u r e h a s b e e n e s t a b l i s h e d . T h e l a s t j u m p in Q h a p p e n s a t A^,,,,; ~ 4 6 , i.e. e q u a l t o t h e full l e n g t h of t h e p r o t e i n (A^ = 4 6 ) . T h i s j u m p c o r r e s p o n d s t o a r e l e a s e of t h e C - t e r m i n a l t a i l of t h e p r o t e i n f r o m 1 lie e x i t p o r t a n d the f o r m a t i o n of t h e l a s t t e r t i a r y c o n t a c t s w i t h t h e r e s t of t h e p r o t e i n .

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I-I-KKCTK OF RIBOSOMAL EXIT TU.NNEL ON PROTEIN'S COTRANSLATIONAL FOLDING

1CRN 70 60 SO a -w 30 20 10

\

\

0 10 20 30

•-'^^^

*>

•f^

40

o.

?>•-

'/

1

0 01 Dooe

0 006 0 004 0 002

50

/I,,,.,

F i g . 3 . Histogram of 100 folding trajectories as function of number of native contacts (Q) a n d number of amino acids emerged from exit port [Nout) for I C R X protein.

•,aese»''"^

0 003 0 0025 0 002 0 0015 0 001 I 0 0005

F i g . 4 . Histogram of 100 folding trajectories as function of number of native contacts (Q) a n d miinbrr of amino acids emerged from exit port {No^i) for 2 R J X protein.

The folding of 2ItIX also follows a single route for A'„u, < 35, when only the Q- bclirt-s arc able to form. Tlie protein starts to form tertiary contacts when more than 35 residues are released from the exit port. Fig. 4 shows that for N^^t > 35 the number of

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224 BUI PHUONG THU"Y, TRINH XUAN HOANG

native contacts, Q, varies to a large extent, which indicates that there is no clear ordering in tertiary contact formation for this protein.

Our results show different folding scenarios for three different proteins. The only common thing is that the presence of exit tunnel helps the estabUshment of the secondary structures before the formation of tertiary structure. The formation of ^-hairpin in side the tunnel is less probable than that of the Q-helix which leads to two different folding routes in the case of IPGA. Depending on the protein, the tertiary structure can form gradually (IPGA, upper folding route), in steps (ICRN) or without ordering (2RJX).

Effect of ribosomal exit tunnel on t h e successful folding probability We study also the effect of ribosomal exit tunnel of the folding efficiency of IPGA protein. We compare the probability of successful folding, Pjoid for three cases: a) re- foldmg without translation, b) cotranslational folding without the exit tunnel, and c) cotranslational folding with the exit tunnel. The results are shown in Fig. 5 where Pfoid is plotted against time. It is interesting to note that the presence of the exit tunnel leads to an increase of about 4% in P/otd at large t. Thus, the exit tunnel has a favorable effect on folding efficiency. This finding is consistent with recent experimental result [12] on the folding of T4 lysozyme with and without the ribosome.

•^

0.9 0.8 0 , / 06 ;

oJ

04 a 03 H

i

0

f r '

( ' /

/ refolding ' folding without exit tunnel

folding with exit lunnel 2000 4000 6000 8000 10000 12000

1

Fig. 5. The successful folding probability, P/otd. of IPGA protein in three cases:

a) refolding (without translation), b) cotranslational folding without the exit tun- nel and c) cotranslational folding with exit tunnel, i = 0 corresponds to the moment when the protein is fully unfolded (a), hilly translated (b), and fully translated and released from the exit port (c). The probability Pf^id for each case was calculated based on 500 independent folding trajectories.

In summary, we have shown that the folding mechanism of nascent proteins is sig- nificantly influenced by the ribosomal exit tunnel The latter defines an order by which the secondary and tertiary structure are formed. It also improves the folding efficiency

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EFFECTS OF RIBOSOMAL EXIT TUNNEL ON PROTEIN'S COTRANSLATIONAL FOLDING - 225

of nascent proteins. The effect of ribosomal exit tunnel together with other cell mech- anisms (such as the works of chaperones) help nascent proteins to avoid misfolding and aggregation.

This work was supported by NAFOSTED Grant No. 103.01-2010.11.

R E F E R E N C E S

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[12] C M. Kaiser, D. H. Goldman, J. D. Chodera, I. Tinoco Jr , C Bustamante, Science 334 (2011) 1723 [13] D Marenduzzo, T X Hoang, F. Seno, M Vendruscolo and A. Maritan, Phys. Rev. Lett. 95 (2005)

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[14] D N Wilson, R. Beckmann, Curr Optn. Struct. Bwi 2 1 (2011) 274-282 [15] N Ban, P Nissen, J. Hansen, P B Moore, T. A, Steitz, Science 289 (2000) 905-920 [16] A Kosolapov, C, Deutsch, Nat Struct. Moi Biol 16 (2009) 405-411.

[17] N. Go and H. Abe, Biopolymers, 20 (1981) 991

[18] T. X. Hoang and M Cieplak .J. Chem Phys , 113 (2000) 8319.

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