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Methods for the Determination of Currents and Fields in Steady Two-Dimensional MHD Flow With Tensor Conductivity

Abstract

Rigorous derivations are given of the basic equations and methods available for the analysis of transverse MHD flow when Hall currents are not suppressed. The gas flow is taken to be incompressible and viscous with uniform tensor conductivity and arbitrary magnetic Reynold's number. The magnetic field is perpendicular to the flow and has variable strength. Analytical solutions can be obtained either in terms of the induced magnetic field or from two types of electric potential. The relevant set of suitable simplifications, restrictive conditions and boundary value considerations for each method is given.
Authors:
Publication Date:
Dec 15, 1965
Product Type:
Technical Report
Report Number:
AE-210
Resource Relation:
Other Information: 15 refs., 1 fig.
Subject:
30 DIRECT ENERGY CONVERSION; TENSOR FIELDS; INCOMPRESSIBLE FLOW; MAGNETIC FIELDS; MHD GENERATORS; ANALYTICAL SOLUTION
OSTI ID:
20949527
Research Organizations:
AB Atomenergi, Nykoeping (Sweden)
Country of Origin:
Sweden
Language:
English
Other Identifying Numbers:
TRN: SE0708502
Availability:
Commercial reproduction prohibited; OSTI as DE20949527
Submitting Site:
SWDN
Size:
18 pages
Announcement Date:
Dec 17, 2007

Citation Formats

Witalis, E A. Methods for the Determination of Currents and Fields in Steady Two-Dimensional MHD Flow With Tensor Conductivity. Sweden: N. p., 1965. Web.
Witalis, E A. Methods for the Determination of Currents and Fields in Steady Two-Dimensional MHD Flow With Tensor Conductivity. Sweden.
Witalis, E A. 1965. "Methods for the Determination of Currents and Fields in Steady Two-Dimensional MHD Flow With Tensor Conductivity." Sweden.
@misc{etde_20949527,
title = {Methods for the Determination of Currents and Fields in Steady Two-Dimensional MHD Flow With Tensor Conductivity}
author = {Witalis, E A}
abstractNote = {Rigorous derivations are given of the basic equations and methods available for the analysis of transverse MHD flow when Hall currents are not suppressed. The gas flow is taken to be incompressible and viscous with uniform tensor conductivity and arbitrary magnetic Reynold's number. The magnetic field is perpendicular to the flow and has variable strength. Analytical solutions can be obtained either in terms of the induced magnetic field or from two types of electric potential. The relevant set of suitable simplifications, restrictive conditions and boundary value considerations for each method is given.}
place = {Sweden}
year = {1965}
month = {Dec}
}