Glycosylation of cellobiose hydrolase I (CBHI), is a key step in the processing and degradation of cellulose. Here the pathways and barriers of the reaction are explored using the free energy from adaptive reaction coordinate forces (FEARCF) reaction dynamics method coupled with SCC-DFTB/MM. In many respects CBHI follows the expected general GH7 family mechanism that involves the Glu-X-Asp-X-X-Glu motif. However, critical electronic and conformational details, previously not known, were discovered through our computations. The central feature that ensures the success of the glycosylation reaction are the Glu212 nucleophile's hydrogen bond to the hydroxyl on C2, of the glucose in the -1 position of the cellulosic strand. This Glu212 function restricts the C2 hydroxyl in such a way as to favor the formation of the (4)E ring pucker of the -1 position glucose. A frontier molecular orbital analysis of the structures along the reaction surface proves the existence of an oxocarbenium ion, which has both transition state and intermediate character. The transition state structure is able to descend down the glycosylation pathway through the critical combination of Asp214 (HOMO), ring oxygen (LUMO), and Glu212 (HOMO), anomeric carbon (LUMO) interactions. Using the fully converged FEARCF SCC-DFTB/MM reaction surface, we find a barrier of 17.48 kcal/mol separating bound cellulose chain from the glycosylated CBHI. Taking recrossing into account gives k(cat) = 0.415 s(-1) for cellobiohydrolase glycosylation.
Patterns of communication: Reinitzer's discovery of liquid crystals in 1888 was followed by 30 years of scholarly dispute. One hundred years later, Pierre‐Gilles de Gennes was awarded the Nobel Prize in Physics for his contribution to this scientific revolution. The commercial success of liquid crystals was achieved in display applications. Today more than 4 billion people use them in mobile communication devices. Painting: Detail from Raphael's School of Athens fresco.
We present a hybrid MPI-OpenMP implementation of Linear-Scaling Density Functional Theory within the ONETEP code. We illustrate its performance on a range of high performance computing (HPC) platforms comprising shared-memory nodes with fast interconnect.Our work has focused on applying OpenMP parallelism to the routines which dominate the computational load, attempting where possible to parallelise different loops from those already parallelised within MPI. This includes 3D FFT box operations, sparse matrix algebra operations, calculation of integrals, and Ewald summation. Whilst the underlying numerical methods are unchanged, these developments represent significant changes to the algorithms used within ONETEP to distribute the workload across CPU cores. The new hybrid code exhibits much-improved strong scaling relative to the MPI-only code, and permits calculations with a much higher ratio of cores to atoms. These developments result in a significantly shorter time to solution than was possible using MPI alone, and facilitate the application of the ONETEP code to systems larger than previously feasible. We illustrate this with benchmark calculations from an amyloid fibril trimer containing 41,907 atoms. We use the code to * To whom correspondence should be addressed † School of Chemistry, University of Southampton, Southampton, SO17 1BJ, UK ‡ TCM Group, Cavendish Laboratory, University of Cambridge, JJ Thomson Avenue, Cambridge, CB3 0HE, United Kingdom 1 study the mechanism of delamination of cellulose nano-fibrils when undergoing sonification, a process which is controlled by a large number of interactions that collectively determine the structural properties of the fibrils. Many energy evaluations were needed for these simulations and as these systems comprise up to 21,276 atoms this would not have been feasible without the developments described here.
The approach used to calculate the two-electron integral by many electronic structure packages including generalized atomic and molecular electronic structure system-UK has been designed for CPU-based compute units. We redesigned the two-electron compute algorithm for acceleration on a graphical processing unit (GPU). We report the acceleration strategy and illustrate it on the (ss|ss) type integrals. This strategy is general for Fortran-based codes and uses the Accelerator compiler from Portland Group International and GPU-based accelerators from Nvidia. The evaluation of (ss|ss) type integrals within calculations using Hartree Fock ab initio methods and density functional theory are accelerated by single and quad GPU hardware systems by factors of 43 and 153, respectively. The overall speedup for a single self consistent field cycle is at least a factor of eight times faster on a single GPU compared with that of a single CPU.
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