This chapter explains that precision instrument design involves scientific disciplines such as mechanics, materials, optics, electronics, control, thermo-mechanics, dynamics and software engineering.
Efficient load balancing and scheduling methods are employed for scientific applications from various fields, such as mechanics, materials, physics, chemistry, biology, applied mathematics, etc.
We first discuss computationally based microstructure-sensitive fatigue modeling in the context of recent initiatives in accelerated insertion of materials and integration of computational mechanics, materials science, and systems engineering in design of materials and structures.
The present paper, as a first of its kind, proposes a radical approach to address the problems of material improvement, namely: numerical-based, fracture and damage mechanics materials optimisation engineering.
Figure 1 shows a scheme for the systematic approach to wheel rail interface research and development: the figure illustrates that it is essential to take into account the combination of all the following aspects: contact mechanics, materials, dynamics, as well as friction.
The terminal ballistics of long-rod penetrators is a very complex field of research involving high pressure physics, continuum mechanics, material science and high strain rate phenomena.
Different levels of pre-straining do affect the fracture mechanics material parameters and subsequently can deteriorate the fatigue performance of these joints under operational cyclic loads.
Since the beginning of hydraulic fracturing, many modeling efforts have been made to understand the operation on all disciplines related to the process such as reservoir engineering, fluid mechanics, rock mechanics, material science, and chemistry.
The technical communities of solid mechanics, mechanical engineering, computational mechanics, and materials science and engineering invest significant effort to develop physically-based models of material plasticity.
[2]] and the fractal approach [Carpinteri A. Fractal nature of material microstructure and size effects on apparent mechanical properties. Mechanics of Materials 1994 18 89 101.
