你将学到什么
The behavior of linear elastic materials
The atomic basis for linear elasticity
How to solve mechanics problems relating to stress, strain, and strain energy
课程概况
All around us, engineers are creating materials whose properties are exactly tailored to their purpose. This course is the first of three in a series of mechanics courses from the Department of Materials Science and Engineering at MIT. Taken together, these courses provide similar content to the MIT subject 3.032: Mechanical Behavior of Materials.
The 3.032x series provides an introduction to the mechanical behavior of materials, from both the continuum and atomistic points of view. At the continuum level, we learn how forces and displacements translate into stress and strain distributions within the material. At the atomistic level, we learn the mechanisms that control the mechanical properties of materials. Examples are drawn from metals, ceramics, glasses, polymers, biomaterials, composites and cellular materials.
Part 1 covers stress-strain behavior, topics in linear elasticity and the atomic basis for linear elasticity, and composite materials.
Part 2 covers stress transformations, beam bending, column buckling, and cellular materials.
Part 3 covers viscoelasticity (behavior intermediate to that of an elastic solid and that of a viscous fluid), plasticity (permanent deformation), creep in crystalline materials (time dependent behavior), brittle fracture (rapid crack propagation) and fatigue (failure due to repeated loading of a material).
课程大纲
Week 1: Normal and shear stress Normal and shear strain Hooke's law for isotropic materialsWeek 2: 3D stress states Stress strain curves for engineering materials Strain energyWeek 3: Anisotropic materials and symmetry Composite materialsWeek 4: Bonding between atoms; energetic basis for linear elasticity; Thermal strain; origins of thermal strain Rubber elasticity: entropic basis for non-linear elasticityWeek 5: Final Quiz
预备知识
Classical mechanics (or statics)
Chemistry at the first-year university level
Differential equations





