On the minimum and maximum averaged resistance problem of moving bodies
β Scribed by A. Yu. Plakhov
- Publisher
- Springer US
- Year
- 2007
- Tongue
- English
- Weight
- 141 KB
- Volume
- 145
- Category
- Article
- ISSN
- 1573-8795
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π SIMILAR VOLUMES
Let \(\lambda_{n}(q)\) be the \(n\)th eigenvalue of the Sturm-Liouville equation \(y^{\prime \prime}+(\lambda-q(x)) y=0\), \(y(-l / 2)=y(l / 2)=0\). With certain restrictions on the class of functions \(q\) we determine the shapes of the solutions of the extremal problems for the functionals \(\lamb
New numerical models for simulation of physical and chemical phenomena have to meet certain qualitative requirements, such as nonnegativity preservation, maximum-minimum principle, and maximum norm contractivity. For parabolic initial boundary value problems, these properties are generally guarantee