Akamatsu et al., 2003 - Google Patents
Numerical computation on the control of aerial flow by the magnetizing force in gravitational and nongravitational fieldsAkamatsu et al., 2003
- Document ID
- 1141082214193258583
- Author
- Akamatsu M
- Higano M
- Takahashi Y
- Ozoe H
- Publication year
- Publication venue
- Numerical Heat Transfer: Part A: Applications
External Links
Snippet
Two-dimensional numerical computations were carried out in order to examine the effect of magnetizing force for the air in a cylindrical container with thermal and magnetic field gradients. In a gravitational field, the air was driven by both gravitational and magnetizing …
- 230000005291 magnetic 0 abstract description 74
Similar Documents
| Publication | Publication Date | Title |
|---|---|---|
| Bég et al. | Numerical simulation of hydromagnetic Marangoni convection flow in a Darcian porous semiconductor melt enclosure with buoyancy and heat generation effects | |
| Wrobel et al. | Experimental and numerical analysis of thermo-magnetic convection in a vertical annular enclosure | |
| Tagawa et al. | Numerical computation for Rayleigh–Benard convection of water in a magnetic field | |
| Jani et al. | Magnetohydrodynamic free convection in a square cavity heated from below and cooled from other walls | |
| Song et al. | Thermomagnetic convection of oxygen in a square enclosure under non-uniform magnetic field | |
| Shigemitsu et al. | Numerical computation for natural convection of air in a cubic enclosure under combination of magnetizing and gravitational forces | |
| Akamatsu et al. | Numerical computation on the control of aerial flow by the magnetizing force in gravitational and nongravitational fields | |
| Teimouri et al. | Natural convection of liquid metal in a horizontal cylindrical annulus under radial magnetic field | |
| Venkatadri et al. | Magneto-thermo-gravitational Rayleigh–Bénard convection of an electro-conductive micropolar fluid in a square enclosure: Finite volume computation | |
| Lan et al. | Three-dimensional simulation of heat flow, segregation, and zone shape in floating-zone silicon growth under axial and transversal magnetic fields | |
| Wrobel et al. | Analysis of the influence of a strong magnetic field gradient on convection process of paramagnetic fluid in the annulus between horizontal concentric cylinders | |
| Tagawa et al. | Convective and diffusive phenomena of air in a vertical cylinder under a strong magnetic field | |
| Fukui | The convection under an axial magnetic field in a Czochralski configuration | |
| Volz et al. | An experimental study of the influence of a rotating magnetic field on Rayleigh–Bénard convection | |
| Hoyas et al. | Bifurcation diversity of dynamic thermocapillary liquid layers | |
| Song et al. | A boundary/finite element analysis of magnetic levitation systems: surface deformation and thermal phenomena | |
| Wang et al. | Linear instability analysis of convection in a laterally heated cylinder | |
| Bakhtiyarov et al. | Electromagnetic levitation part I: Theoretical and experimental considerations | |
| Akamatsu et al. | Numerical prediction on heat transfer phenomenon in paramagnetic and diamagnetic fluids under a vertical magnetic field gradient | |
| Akamatsu et al. | Heat transfer rate characteristics of the magnetothermal Rayleigh–Benard convection of paramagnetic air | |
| Akamatsu et al. | Aerial flow in a vertical cylindrical container with thermal gradient under a vertical magnetic field | |
| Won et al. | Transient three-dimensional flow characteristics of Si melt in a Czochralski configuration under a cusp-shaped magnetic field | |
| Chandra Dash | CFD analysis of Joule heating effect in a confined axi-symmetric swilling flow under the influence of axial magnetic field | |
| Akamatsu et al. | Numerical computation of magnetothermal convection of water in a vertical cylindrical enclosure | |
| Al-Mudhaf et al. | Natural convection of liquid metals in an inclined enclosure in the presence of a magnetic field |