用计算机方法解决力学规律所支配的科学和工程问题,是20世纪下半叶的重大科学和工程成就之一,对科学技术产生了深远的影响。这是通过先进的数学建模和数值解来实现的,这些数学模型和数值解反映了概念、方法和原理的组合,这些概念、方法和原理通常是跨学科的,跨越了力学、数学、计算机科学和其他科学学科的多个领域。应用力学与工程中的计算机方法建立于三十多年前,为发表这一重要科学与工程领域的论文提供了一个平台。适当捐款的范围很广。它包括任何类型的计算方法,用于模拟复杂物理问题,从而进行工程产品和系统的分析和设计。这包括以下计算科学和工程领域中与有限元、边界元、有限差分、有限体积和无网格离散化方法相关的数学模型、变分公式和数值算法的理论发展和合理应用:?固体和结构力学?流体力学?材料力学?传热?动力学?地质力学?声学?生物力学?纳米力学?分子动力学?量子力学?电磁学,还包括虚拟设计、多尺度现象、从纳米尺度到宏观尺度、多物理问题、并行计算、优化、概率和随机方法。CMAME在现代研究前沿发表原创论文,描述了计算方法在解决应用力学和工程问题方面的重大发展。
The development of computer methods for the solution of scientific and engineering problems governed by the laws of mechanics was one of the great scientific and engineering achievements of the second half of the 20th century, with a profound impact on science and technology. This is accomplished through advanced mathematical modeling and numerical solutions reflecting a combination of concepts, methods and principles that are often interdisciplinary in nature and span several areas of mechanics, mathematics, computer science and other scientific disciplines as well.Computer Methods in Applied Mechanics and Engineering was founded over three decades ago, providing a platform for the publication of papers in this important field of science and engineering. The range of appropriate contributions is very wide. It covers any type of computational method for the simulation of complex physical problems leading to the analysis and design of engineering products and systems. This includes theoretical development and rational applications of mathematical models, variational formulations, and numerical algorithms related to finite element, boundary element, finite difference, finite volume, and meshless discretization methods in the following fields of computational science and engineering:? Solid and structural mechanics? Fluid mechanics? Mechanics of materials? Heat transfer? Dynamics? Geomechanics? Acoustics? Biomechanics? Nanomechanics? Molecular dynamics? Quantum mechanics? Electromagnetics,and also includes virtual design, multiscale phenomena, from nanoscale to macroscale, multiphysics problems, parallel computing, optimization, probabilistic and stochastic approaches.CMAME publishes original papers at the forefront of modern research describing significant developments of computational methods in solving problems of applied mechanics and engineering.
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