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Advanced Electrostatic Computation in Molecular Dynamics

Advanced Electrostatic Computation in Molecular Dynamics
分子动力学中的高级静电计算
批准号:
7804128
负责人:
ALEXANDER H BOSCHITSCH
金额:
$38.16万
依托单位:
依托单位国家:
美国
项目类别:
财政年份:
2005
资助国家:
美国
项目状态:
已结题
起止时间:
2005-05-01 至 2012-02-28

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中文摘要
翻译
描述(由申请人提供):计算硬件和分子建模技术的进步已经彻底改变了我们模拟静电相互作用的能力,静电相互作用在生物分子的构象稳定性、结构、折叠和功能中起着重要作用。这些发展的一个重要的近期应用吸引了理论和商业利益是药物设计,成功的对接需要形状和静电互补。目前,基于Poisson- Boltzmann方程(PBE)的连续体静电描述提供了建模保真度和计算成本的最佳组合,然而,与高电荷系统中的非线性行为和介电界面处的解收敛相关联的数值问题损害了精度和计算时间。因此,采用PBE为基础的求解器在能量最小化,蒙特卡罗和分子动力学代码已受到限制。 在第一阶段,静电解决方案的数值稳定性,特别是从表面的梯度贡献,成功地解决了使用边界一致的网格,使可靠的收敛和准确的力的预测实现。高电荷系统可靠收敛的挑战也得到了解决。这些进展是在自适应笛卡尔网格结构上实现的,该结构在多重网格实现、网格生成和解决方案适应方面提供了优于竞争网格安排(即格子和非结构化四面体网格)的独特内在优势。第二阶段的工作建立在这些成功的基础上,提供了更多的能力,重点是药物设计和包装,以促进软件工具的过渡和分发给最终用户在医疗和制药行业。为支持这一目标而设想的主要技术发展是:(i)将制定和实施各种方法,以更高的准确度和/或速度计算静电相互作用或结合势和能量,从而促进药物筛选和设计工作的更高可靠性和通量。(ii)短程力将被纳入模型分子的灵活性,从而提供了一个更完整的描述分子动力学药物设计应用和生物功能的理解。(iii)评估对接概率和拒绝诱饵的评估指标的新方法将与用于估计这些指标的梯度/灵敏度的有效公式一起沿着开发。在药物设计的背景下,这些梯度将指示药物几何形状和电荷分布的变化,有利于选择性结合。我们的生物分子应用将建立在我们目前最先进的PBE求解器的优势之上,为高电荷和大规模系统(如核酸及其组装体,如核小体和核糖体)提供静电溶剂化自由能,结合自由能,表面静电势和衍生定量指标的准确和快速预测。 公共卫生相关性:该研究工作将开发并提供软件工具以及分析和可视化技术,这些技术:(i)针对改进的蛋白质和药物设计进行定制,以及(ii)可用于将溶剂化生物分子的生物功能与其几何、结构和静电特性联系起来。对于药物应用,分析将为设计人员提供增强药物亲和力和特异性所需的信息,确保其与靶位点结合并拒绝诱饵位置,从而最终降低药物开发成本和时间,并提高药物疗效,减少副作用。对生物分子的物理化学和几何性质及其环境与生物功能之间关系的深入了解有助于增强生物信息学工具,并在分子水平上更好地了解疾病的进展以及对抗疾病的方法。
英文摘要
DESCRIPTION (provided by applicant): Advances in computational hardware and molecular modeling techniques have revolutionized our ability to simulate electrostatic interactions, which play a fundamental role in the conformational stability, structure, folding and function of biomolecules. One important near-term application of these developments drawing both theoretical and commercial interests is drug design where successful docking requires both shape and electrostatic complementarity. Currently, the continuum electrostatic description based upon the Poisson- Boltzmann Equation (PBE) offers the best combination of modeling fidelity and computational cost, however, numerical issues associated with nonlinear behavior in highly charged systems and solution convergence at the dielectric interface, have impaired accuracy and calculation time. As a result, adoption of PBE-based solvers in energy minimization, Monte Carlo and molecular dynamics codes has been limited. In Phase I, the numerical stability of the electrostatic solution, particularly the gradient contributions from the surface, were successfully addressed using a boundary-conforming mesh so that reliably convergent and accurate force predictions are achieved. The challenge of reliable convergence for highly charged systems was also resolved. These advances were implemented on an adaptive Cartesian mesh structure that offers unique intrinsic advantages over competing grid arrangements (i.e. lattices and unstructured tetrahedral grids) with regard to multigrid implementation, mesh generation and solution adaptation. The Phase II effort builds upon these successes by providing additional capabilities focused on drug design and packaged to facilitate transition and distribution of the software tools to end-users in the medical and pharmaceutical industries. The main technical developments envisioned to support this goal are: (i) Methods will be formulated and implemented to calculate the electrostatic interaction or binding potential and energy with greater accuracy and/or speed, thus promoting higher reliability and throughput in drug screening and design efforts. (ii) Short- range forces will be incorporated to model molecular flexibility thus providing a more complete description of the molecular dynamics for drug design application and understanding of biologicial function. (iii) New methods for evaluating metrics to assess docking probability and reject decoys will be developed along with an efficient formulation for estimating the gradients/sensitivities of these metrics. In the context of drug design these gradients would indicate changes to the drug geometry and charge distribution favorable for selective binding. Our biomolecular applications will build upon strengths of our current state-of-the-art PBE solver in providing accurate and fast predictions of electrostatic solvation free energies, binding free energies, surface electrostatic potential and derived quantitative metrics for highly charged and large-scale systems such as nucleic acids and its assemblies such as nucleosome and ribosome. PUBLIC HEALTH RELEVANCE: The research effort will develop and provide software tools and analysis and visualization techniques that: (i) are tailored towards improved protein and drug design and (ii) can be used to relate biological function of solvated biomolecules to its geometric, structural and electrostatic properties. For drug applications, the analysis will provide designers with the information needed to enhance drug affinity and specificity, ensuring it binds to target sites and rejects decoy locations, thus, ultimately, lowering drug development costs and times, and improving drug efficacy with reduced side-effects. Improved insights into the relationship between the physiochemical and geometric properties of biomolecules and their environment to biological function are useful for enhancing bioinformatics tools and achieving a better foundational understanding of the progression of diseases at the molecular level and the means to counter them.
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Numerical Methods that Solve the PBE for Biomolecular Electrostatics
  • 批准号:
    7155012
  • 项目类别:
  • 资助金额:
    $9.98万
  • 财政年份:
    2007
  • 负责人:
    ALEXANDER H BOSCHITSCH
  • 依托单位:
Advanced Electrostatic Computation in Molecular Dynamics
  • 批准号:
    6882566
  • 项目类别:
  • 资助金额:
    $9.98万
  • 财政年份:
    2005
  • 负责人:
    ALEXANDER H BOSCHITSCH
  • 依托单位:
Advanced Electrostatic Computation in Molecular Dynamics
  • 批准号:
    8042691
  • 项目类别:
  • 资助金额:
    $35.73万
  • 财政年份:
    2005
  • 负责人:
    ALEXANDER H BOSCHITSCH
  • 依托单位:
FAST INTEGRAL METHOD FOR THE POISSON-BOLTZMANN EQUATION
  • 批准号:
    6015317
  • 项目类别:
  • 资助金额:
    $36.94万
  • 财政年份:
    1998
  • 负责人:
    ALEXANDER H BOSCHITSCH
  • 依托单位:
海外基金