Sentence examples for minimum compliance problem from inspiring English sources

A phase-field based topology optimization approach is considered for the maximum stiffness or minimum compliance problem.

This new approach is then used to solve optimization problems, in which the stiffness of the structure is maximized (minimum compliance problem).

Topology optimization is applied in an idealized structural fire safety model, where the minimum compliance problem is constrained by temperature-controlled structural degradation.

The minimum compliance problem with multi-loading condition, the maximum fundamental frequency problem and the multi-objective optimization problem are studied.

The proposed method is applied to two-dimensional linear elastic and vibration optimization problems such as the minimum compliance problem, a compliant mechanism design problem and the eigenfrequency maximization problem.

Following the pattern emerging from the above mentioned considerations, our research starts from the minimum compliance problem of a structure made of two elastic materials whose volumetric fractions are fixed.

Most of the current designs were modeled by minimum compliance and achieved the desired results by solving the minimum compliance problems.

The classical minimum compliance design problem is formulated in the lamination parameters space.

With local ceramic volume fraction and lamella orientation chosen as the design variables, a minimum compliance optimization problem is solved based on topology optimization and finite element methods for metal ceramic samples with different geometries and boundary conditions.

Within this context, it is shown that for the minimum structural compliance problem, the optimal distribution of material properties depends on the loading history, even though the deformations are elastic.

This paper presents a novel method for including coated structures and prescribed material interface properties into the minimum compliance topology optimization problem.