Innovative developments in science and technology require a thorough knowledge of applied mathematics, particularly in the field of differential equations and special functions. These are relevant in modeling and computing applications of electromagnetic theory and quantum theory, e.g. in photonics
A Boundary Value Problem in the Micropolar Theory
β Scribed by K.W. Tomantschger
- Publisher
- John Wiley and Sons
- Year
- 2002
- Tongue
- English
- Weight
- 57 KB
- Volume
- 82
- Category
- Article
- ISSN
- 0044-2267
No coin nor oath required. For personal study only.
β¦ Synopsis
This problem describes the motion of a micropolar suspension between two coaxial cylinders. The two unknown functions are the velocity and the velocity of microrotation of the micropolar theory. The general and special solution of two ordinary second-order differential equations, which are coupled, are derived. These solutions are modified Bessel functions of the first and second kind, and powers of the variable.
π SIMILAR VOLUMES
Innovative developments in science and technology require a thorough knowledge of applied mathematics, particularly in the field of differential equations and special functions. These are relevant in modeling and computing applications of electromagnetic theory and quantum theory, e.g. in photonics
## Communicated by W. SproΒ¨Γig In this paper, we study a system of biharmonic equations coupled by the boundary conditions. These boundary conditions contain some combinations of the values, div, curl, and grad. Applications in mathematical physics are possible and the investigations will be done
Innovative developments in science and technology require a thorough knowledge of applied mathematics, particularly in the field of differential equations and special functions. These are relevant in modeling and computing applications of electromagnetic theory and quantum theory, e.g. in photonics
Innovative developments in science and technology require a thorough knowledge of applied mathematics, particularly in the field of differential equations and special functions. These are relevant in modeling and computing applications of electromagnetic theory and quantum theory, e.g. in photonics
Innovative developments in science and technology require a thorough knowledge of applied mathematics, particularly in the field of differential equations and special functions. These are relevant in modeling and computing applications of electromagnetic theory and quantum theory, e.g. in photonics