Fast approximations of the rotational diffusion tensor and their application to structural assembly of molecular complexes
暂无分享,去创建一个
[1] F. Perrin,et al. Mouvement brownien d'un ellipsoide - I. Dispersion diélectrique pour des molécules ellipsoidales , 1934 .
[2] F. Perrin,et al. Mouvement Brownien d'un ellipsoide (II). Rotation libre et dépolarisation des fluorescences. Translation et diffusion de molécules ellipsoidales , 1936 .
[3] E. L. Lawler,et al. Branch-and-Bound Methods: A Survey , 1966, Oper. Res..
[4] D. O’Leary. Robust regression computation computation using iteratively reweighted least squares , 1990 .
[5] Frederick P. Brooks,et al. Fast analytical computation of Richard's smooth molecular surface , 1993, Proceedings Visualization '93.
[6] Frederick P. Brooks,et al. Computing smooth molecular surfaces , 1994, IEEE Computer Graphics and Applications.
[7] A. Bax,et al. Rotational diffusion anisotropy of human ubiquitin from 15N NMR relaxation , 1995 .
[8] P E Wright,et al. Long-range motional restrictions in a multidomain zinc-finger protein from anisotropic tumbling. , 1995, Science.
[9] P. Kollman,et al. A Second Generation Force Field for the Simulation of Proteins, Nucleic Acids, and Organic Molecules , 1995 .
[10] J H Prestegard,et al. Nuclear magnetic dipole interactions in field-oriented proteins: information for structure determination in solution. , 1995, Proceedings of the National Academy of Sciences of the United States of America.
[11] T. Yamazaki,et al. Three‐dimensional solution structure of the HIV‐1 protease complexed with DMP323, a novel cyclic urea‐type inhibitor, determined by nuclear magnetic resonance spectroscopy , 1996, Protein science : a publication of the Protein Society.
[12] A. Bax,et al. Anisotropic rotational diffusion of perdeuterated HIV protease from 15N NMR relaxation measurements at two magnetic fields , 1996, Journal of biomolecular NMR.
[13] D. S. Garrett,et al. Defining long range order in NMR structure determination from the dependence of heteronuclear relaxation times on rotational diffusion anisotropy , 1997, Nature Structural Biology.
[14] Frederick P. Brooks,et al. Linearly Scalable Computation of Smooth Molecular Surfaces , 1997 .
[15] A. Bax,et al. Direct measurement of distances and angles in biomolecules by NMR in a dilute liquid crystalline medium. , 1997, Science.
[16] J. García de la Torre,et al. Hydrodynamic properties of rigid particles: comparison of different modeling and computational procedures. , 1999, Biophysical journal.
[17] D. Cowburn,et al. Direct determination of changes of interdomain orientation on ligation: use of the orientational dependence of 15N NMR relaxation in Abl SH(32). , 1999, Biochemistry.
[18] N. Tjandra,et al. The Use of Residual Dipolar Coupling in Concert with Backbone Relaxation Rates to Identify Conformational Exchange by NMR , 1999 .
[19] J. Prestegard,et al. Domain orientation and dynamics in multidomain proteins from residual dipolar couplings. , 1999, Biochemistry.
[20] J. Hus,et al. Efficient analysis of macromolecular rotational diffusion from heteronuclear relaxation data , 2000, Journal of biomolecular NMR.
[21] L. Kay,et al. Global folds of proteins with low densities of NOEs using residual dipolar couplings: application to the 370-residue maltodextrin-binding protein. , 2000, Journal of molecular biology.
[22] J. García de la Torre,et al. HYDRONMR: prediction of NMR relaxation of globular proteins from atomic-level structures and hydrodynamic calculations. , 2000, Journal of magnetic resonance.
[23] G M Clore,et al. Accurate and rapid docking of protein-protein complexes on the basis of intermolecular nuclear overhauser enhancement data and dipolar couplings by rigid body minimization. , 2000, Proceedings of the National Academy of Sciences of the United States of America.
[24] L. Kay,et al. Orienting domains in proteins using dipolar couplings measured by liquid-state NMR: differences in solution and crystal forms of maltodextrin binding protein loaded with beta-cyclodextrin. , 2000, Journal of molecular biology.
[25] D. Cowburn,et al. Determination of the rotational diffusion tensor of macromolecules in solution from nmr relaxation data with a combination of exact and approximate methods--application to the determination of interdomain orientation in multidomain proteins. , 2001, Journal of magnetic resonance.
[26] J. Hus,et al. A novel interactive tool for rigid-body modeling of multi-domain macromolecules using residual dipolar couplings , 2001, Journal of biomolecular NMR.
[27] D. Cowburn,et al. Characterization of Inter-Domain Orientations in Solution Using the NMR Relaxation Approach , 2002 .
[28] D. Fushman,et al. Structural properties of polyubiquitin chains in solution. , 2002, Journal of molecular biology.
[29] Charles D Schwieters,et al. Docking of protein-protein complexes on the basis of highly ambiguous intermolecular distance restraints derived from 1H/15N chemical shift mapping and backbone 15N-1H residual dipolar couplings using conjoined rigid body/torsion angle dynamics. , 2003, Journal of the American Chemical Society.
[30] C. Dominguez,et al. HADDOCK: a protein-protein docking approach based on biochemical or biophysical information. , 2003, Journal of the American Chemical Society.
[31] A. Bax. Weak alignment offers new NMR opportunities to study protein structure and dynamics , 2003, Protein science : a publication of the Protein Society.
[32] Charles D Schwieters,et al. The Xplor-NIH NMR molecular structure determination package. , 2003, Journal of magnetic resonance.
[33] D. Fushman,et al. Determining domain orientation in macromolecules by using spin-relaxation and residual dipolar coupling measurements , 2004 .
[34] D. Fushman,et al. Efficient and accurate determination of the overall rotational diffusion tensor of a molecule from (15)N relaxation data using computer program ROTDIF. , 2004, Journal of magnetic resonance.
[35] M. Blackledge. Recent progress in the study of biomolecular structure and dynamics in solution from residual dipolar couplings , 2005 .
[36] Alexandre M J J Bonvin,et al. Various strategies of using residual dipolar couplings in NMR‐driven protein docking: Application to Lys48‐linked di‐ubiquitin and validation against 15N‐relaxation data , 2005, Proteins.
[37] Z. Weng,et al. Protein–protein docking benchmark 2.0: An update , 2005, Proteins.
[38] Lincong Wang,et al. Residual Dipolar Couplings: Measurements and Applications to Biomolecular Studies ☆ , 2006 .
[39] D. Fushman,et al. An efficient computational method for predicting rotational diffusion tensors of globular proteins using an ellipsoid representation. , 2006, Journal of the American Chemical Society.
[40] Yaroslav Ryabov,et al. Structural assembly of multidomain proteins and protein complexes guided by the overall rotational diffusion tensor. , 2007, Journal of the American Chemical Society.
[41] D. Fushman,et al. Affinity makes the difference: nonselective interaction of the UBA domain of Ubiquilin-1 with monomeric ubiquitin and polyubiquitin chains. , 2008, Journal of molecular biology.
[42] G. Clore,et al. Using the experimentally determined components of the overall rotational diffusion tensor to restrain molecular shape and size in NMR structure determination of globular proteins and protein-protein complexes. , 2009, Journal of the American Chemical Society.
[43] D. O’Leary,et al. Improvement and analysis of computational methods for prediction of residual dipolar couplings. , 2009, Journal of magnetic resonance.
[44] M. Blackledge,et al. Accurate characterization of weak macromolecular interactions by titration of NMR residual dipolar couplings: application to the CD2AP SH3-C:ubiquitin complex , 2009, Nucleic acids research.
[45] Konstantin Berlin,et al. Structural assembly of molecular complexes based on residual dipolar couplings. , 2010, Journal of the American Chemical Society.
[46] G. Clore,et al. Direct use of 15N relaxation rates as experimental restraints on molecular shape and orientation for docking of protein-protein complexes. , 2010, Journal of the American Chemical Society.
[47] Dianne P. O’LEARYt. ROBUST REGRESSION COMPUTATION USING ITERATIVELY REWEIGHTED LEAST SQUARES * , 2022 .