Sentence examples for properties closures from inspiring English sources

From these intersections, combined properties closures have been constructed using conventional methods of linear programming.

This gives rise to (combined) properties closures, from which second-order microstructure design can proceed.

We present a new algorithm called hierarchical simplex sampling (HSS) that approximates properties closures more efficiently and faithfully than traditional optimization based approaches.

Properties closures delineate the theoretical objective space for materials design problems, allowing designers to make informed trade-offs between competing constraints and target properties.

Based upon existing homogenization relations, relating the first-order representation of microstructure (the local state distribution function) to elastic and yield properties, the paper describes the construction of properties closures.

These orbits and their laminations are described primarily in the (yield strength vs. inverse Young's modulus) properties closure.

We construct the first materials properties closure to comprise grain boundary network sensitive properties and identify an optimal microstructure that is predicted to outperform an undesigned isotropic material.

The main challenges include the r-interdependence of the 2-point correlation functions of lattice orientation, construction of the corresponding microstructure hull, and its corresponding properties closure(s).

The principal conclusion is that rotation and lamination is capable of accessing a substantial subset of the complete properties closure when the initial polycrystal lamina possesses a strong crystallographic texture.

This new framework is then used to design and optimize a microstructure for a selected set of three material properties on the edge of the 1st order properties closure (the theoretical envelope of all possible property combinations for a given combination of materials and homogenization method) resulting in only 0.1 5.8% difference from the desired properties.

on the property closures.