Minimizing Nonconvex, Simple Integrals of Product Type
β Scribed by Pietro Celada; Stefania Perrotta
- Publisher
- Elsevier Science
- Year
- 2001
- Tongue
- English
- Weight
- 181 KB
- Volume
- 171
- Category
- Article
- ISSN
- 0022-0396
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π SIMILAR VOLUMES
## Existence of AC minimizers under the general hypotheses of lower semicontinuity, boundedness below, and superlinear growth at inΓΏnity in x (β’). Any nonconvex function h : R β [0; + β] will do, provided it is convex at = 0. Moreover, minimizers are shown to satisfy several regularity properties
This paper presents concepts of two-dimensional reduced minimization of product type and non-product type: the analytical reduced minimization theory in one dimension when extended to that of Mindlin plate elements reveals that the two-dimensional reduced minimization for Lagrangian plate elements c
In the present paper, we use a generalization of the Euler-Maclaurin summation formula for integrals of the form b a F 0 (x)g(x)dx where F 0 (x) (the weight) is a continuous and positive function and g(x) is twice continuously differentiable function in the interval [a, b]. Numerical examples are g