Using perturbation analysis, we study the behavior and propagation of finite-amplitude harmonic waves in the context of the poroacoustic version of Stokes' second problem. Low-and high-frequency expressions are derived, critical parameter values are determined, and we compare the solution obtained w
Remarks on critical phenomena
โ Scribed by R. Brout
- Publisher
- Elsevier Science
- Year
- 1970
- Weight
- 352 KB
- Volume
- 50
- Category
- Article
- ISSN
- 0031-8914
No coin nor oath required. For personal study only.
๐ SIMILAR VOLUMES
In the course of writing a chapter of a book we observed some simple facts dealing with the Palais SmaIe property and critical points of functions. Some of these facts turned out to be known, though not well-known, and we think it worthwhile to make them more available. In addition, we present some
The vertex-critical graph conjecture (critical graph conjecture respectively) states that every vertex-critical (critical) graph has an odd number of vertices. In this note we prove that if G is a critical graph of even order, then G has at least three vertices of less-than-maximum valency. In addit