Theoretical study of the prion protein based on the fragment molecular orbital method

We performed fragment molecular orbital (FMO) calculations to examine the molecular interactions between the prion protein (PrP) and GN8, which is a potential curative agent for prion diseases. This study has the following novel aspects: we introduced the counterpoise method into the FMO scheme to eliminate the basis set superposition error and examined the influence of geometrical fluctuation on the interaction energies, thereby enabling rigorous analysis of the molecular interaction between PrP and GN8. This analysis could provide information on key amino acid residues of PrP as well as key units of GN8 involved in the molecular interaction between the two molecules. The present FMO calculations were performed using an original program developed in our laboratory, called “Parallelized ab initio calculation system based on FMO (PAICS)”. © 2009 Wiley Periodicals, Inc. J Comput Chem 2009

[1]  K. Wüthrich,et al.  Prion protein NMR structures of cats, dogs, pigs, and sheep. , 2005, Proceedings of the National Academy of Sciences of the United States of America.

[2]  Umpei Nagashima,et al.  A parallelized integral-direct second-order Møller–Plesset perturbation theory method with a fragment molecular orbital scheme , 2004 .

[3]  Kaori Fukuzawa,et al.  Ab initio fragment molecular orbital study of molecular interactions between liganded retinoid X receptor and its coactivator; part II: influence of mutations in transcriptional activation function 2 activating domain core on the molecular interactions. , 2008, The journal of physical chemistry. A.

[4]  Martin Head-Gordon,et al.  Scaled opposite-spin second order Møller-Plesset correlation energy: an economical electronic structure method. , 2004, The Journal of chemical physics.

[5]  F. Cohen,et al.  Mimicking dominant negative inhibition of prion replication through structure-based drug design. , 2000, Proceedings of the National Academy of Sciences of the United States of America.

[6]  F E Cohen,et al.  Solution structure of a 142-residue recombinant prion protein corresponding to the infectious fragment of the scrapie isoform. , 1997, Proceedings of the National Academy of Sciences of the United States of America.

[7]  T. Nakano,et al.  Fragment interaction analysis based on local MP2 , 2007 .

[8]  S. Grimme Improved second-order Møller–Plesset perturbation theory by separate scaling of parallel- and antiparallel-spin pair correlation energies , 2003 .

[9]  P E Wright,et al.  Structure of the recombinant full-length hamster prion protein PrP(29-231): the N terminus is highly flexible. , 1997, Proceedings of the National Academy of Sciences of the United States of America.

[10]  E. Sigurdsson,et al.  Copper Chelation Delays the Onset of Prion Disease* , 2003, Journal of Biological Chemistry.

[11]  Marat Valiev,et al.  Fast electron correlation methods for molecular clusters in the ground and excited states , 2005 .

[12]  Kazuo Kitaura,et al.  Second order Møller-Plesset perturbation theory based upon the fragment molecular orbital method. , 2004, The Journal of chemical physics.

[13]  S. F. Boys,et al.  The calculation of small molecular interactions by the differences of separate total energies. Some procedures with reduced errors , 1970 .

[14]  S. Prusiner,et al.  Molecular biology and transgenetics of prion diseases. , 1991, Critical reviews in biochemistry and molecular biology.

[15]  Æleen Frisch,et al.  Exploring chemistry with electronic structure methods , 1996 .

[16]  Shigeru Obara,et al.  General recurrence formulas for molecular integrals over Cartesian Gaussian functions , 1988 .

[17]  V. Hornak,et al.  Comparison of multiple Amber force fields and development of improved protein backbone parameters , 2006, Proteins.

[18]  Kaori Fukuzawa,et al.  Fragment molecular orbital method: use of approximate electrostatic potential , 2002 .

[19]  P. Bayley,et al.  The crystal structure of the globular domain of sheep prion protein. , 2004, Journal of molecular biology.

[20]  Junmei Wang,et al.  Development and testing of a general amber force field , 2004, J. Comput. Chem..

[21]  Kaori Fukuzawa,et al.  Large scale FMO-MP2 calculations on a massively parallel-vector computer , 2008 .

[22]  K Schulten,et al.  VMD: visual molecular dynamics. , 1996, Journal of molecular graphics.

[23]  B. Caughey,et al.  Potent Inhibition of Scrapie‐Associated PrP Accumulation by Congo Red , 1992, Journal of neurochemistry.

[24]  Shigenori Tanaka,et al.  Theoretical analysis of binding specificity of influenza viral hemagglutinin to avian and human receptors based on the fragment molecular orbital method , 2008, Comput. Biol. Chem..

[25]  B. Caughey,et al.  Lysosomotropic Agents and Cysteine Protease Inhibitors Inhibit Scrapie-Associated Prion Protein Accumulation , 2000, Journal of virology.

[26]  Kazuo Kitaura,et al.  On the accuracy of the 3-body fragment molecular orbital method (FMO) applied to density functional theory , 2004 .

[27]  Yuto Komeiji,et al.  Fragment molecular orbital method: analytical energy gradients , 2001 .

[28]  Kaori Fukuzawa,et al.  Molecular interactions between estrogen receptor and its ligand studied by the ab initio fragment molecular orbital method. , 2006, The journal of physical chemistry. B.

[29]  Junwei Zhang,et al.  VISCANA: Visualized Cluster Analysis of Protein-Ligand Interaction Based on the ab Initio Fragment Molecular Orbital Method for Virtual Ligand Screening , 2006, J. Chem. Inf. Model..

[30]  Takeshi Ishikawa,et al.  Ab initio fragment molecular orbital study of molecular interactions in liganded retinoid X receptor: specification of residues associated with ligand inducible information transmission. , 2008, The journal of physical chemistry. B.

[31]  S. Prusiner Novel proteinaceous infectious particles cause scrapie. , 1982, Science.

[32]  Kaori Fukuzawa,et al.  Ab initio fragment molecular orbital study of molecular interactions between liganded retinoid X receptor and its coactivator: roles of helix 12 in the coactivator binding mechanism. , 2007, The journal of physical chemistry. B.

[33]  Marat Valiev,et al.  Fast electron correlation methods for molecular clusters without basis set superposition errors. , 2008, The Journal of chemical physics.

[34]  Stanley B. Prusiner,et al.  Nobel Lecture: Prions , 1998 .

[35]  Shigeru Obara,et al.  Efficient recursive computation of molecular integrals over Cartesian Gaussian functions , 1986 .

[36]  Mark S. Gordon,et al.  A new hierarchical parallelization scheme: Generalized distributed data interface (GDDI), and an application to the fragment molecular orbital method (FMO) , 2004, J. Comput. Chem..

[37]  Kazuo Kitaura,et al.  Extending the power of quantum chemistry to large systems with the fragment molecular orbital method. , 2007, The journal of physical chemistry. A.

[38]  Kazuo Kuwata,et al.  Hot spots in prion protein for pathogenic conversion , 2007, Proceedings of the National Academy of Sciences.

[39]  Formulation of molecular integrals over Gaussian functions treatable by both the Laplace and Fourier transforms of spatial operators by using derivative of Fourier-kernel multiplied Gaussians , 1991 .

[40]  Masami Uebayasi,et al.  Pair interaction molecular orbital method: an approximate computational method for molecular interactions , 1999 .

[41]  Takayoshi Suzuki,et al.  New series of antiprion compounds: pyrazolone derivatives have the potent activity of inhibiting protease-resistant prion protein accumulation. , 2007, Journal of medicinal chemistry.

[42]  Martin Head-Gordon,et al.  A method for two-electron Gaussian integral and integral derivative evaluation using recurrence relations , 1988 .

[43]  J. Taylor,et al.  Calculation of the intensities of the vibrational components of the ammonia ultra-violet absorption bands , 1970 .

[44]  Yuto Komeiji,et al.  Change in a protein's electronic structure induced by an explicit solvent: An ab initio fragment molecular orbital study of ubiquitin , 2007, J. Comput. Chem..

[45]  Yutaka Akiyama,et al.  Fragment molecular orbital method: application to polypeptides , 2000 .

[46]  Yuji Mochizuki,et al.  Large scale MP2 calculations with fragment molecular orbital scheme , 2004 .

[47]  István Mayer,et al.  Hierarchy of counterpoise corrections for N-body clusters: generalization of the Boys-Bernardi scheme , 1997 .

[48]  T. Nakano,et al.  An application of fragment interaction analysis based on local MP2 , 2008 .

[49]  Hui Li,et al.  The polarizable continuum model (PCM) interfaced with the fragment molecular orbital method (FMO) , 2006, J. Comput. Chem..

[50]  Francesco Fiorito,et al.  Prion protein NMR structures of elk and of mouse/elk hybrids. , 2005, Proceedings of the National Academy of Sciences of the United States of America.

[51]  Kazuo Kitaura,et al.  Molecular recognition mechanism of FK506 binding protein: An all‐electron fragment molecular orbital study , 2007, Proteins.

[52]  K. Kitaura,et al.  Fragment molecular orbital method: an approximate computational method for large molecules , 1999 .

[53]  R. Riek,et al.  NMR structure of the mouse prion protein domain PrP(121–231) , 1996, Nature.

[54]  Kazuo Kitaura,et al.  Multiconfiguration self-consistent-field theory based upon the fragment molecular orbital method. , 2005, The Journal of chemical physics.