We continue the study of the one-dimensional model for the vorticity equation considered in [4]. The partial differential equation u,, + uuXy = u,uy + vuyrr is deduced, which appears as a generalization of the Burgers' equation, with possibly some connection also to the K dV equation. Some propertie
On A Partial Differential Equation Arising in Electrodiffusion in Thin-Film Conductors
β Scribed by H.L. Li; P.Y.H. Pang; H.Y. Wang; J.X. Yin
- Publisher
- Elsevier Science
- Year
- 1999
- Tongue
- English
- Weight
- 98 KB
- Volume
- 232
- Category
- Article
- ISSN
- 0022-247X
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π SIMILAR VOLUMES
Investigations of scaling and equilibration of general matrices have been traditionally aimed at the effects on the stability and accuracy of LU factorizations-the so-called scaling problem. Notably, Skeel (1979) concludes that no systematic scaling procedure can be concocted for general matrices ex
## SUMMARY In this paper, we apply two optimization methods to solve an optimal control problem of a linear neutral differential equation (NDE) arising in economics. The first one is a variational method, and the second follows a dynamic programming approach. Because of the infinite dimensionality