2248 IEEE TRANSACTIONS ON APPLIED SUPERCONDUCTIVITY, VOL. 17, NO. 2, JUNE 2007
Conduction-Cooled Brass Current Leads for
a Resistive Superconducting Fault Current
Limiter (SFCL) System
H. G. Lee, H. M. Kim, B. W. Lee, I. S. Oh, H.-R. Kim, O. B. Hyun, J. Sim, H. M. Chang, J. Bascunan, and
Y. Iwasa
Abstract—This paper presents the design and performance re-
sults of a pair of conduction-cooled brass current leads for a resis-
tive superconducting fault current limiter (SFCL) system. The 24
kV class SFCL, which has been recently developed by the KEPRI-
LSIS collaboration group in Korea, requires three pairs of con-
duction-cooled brass current leads operated continuously at 630
A. When the SFCL system is in the fault-mode, the current leads
have experienced a 60-Hz fault current of 10 kA at 24 kV for
3–5 cycles. In this paper, we present the performance results of the
conduction-cooled brass (commercial brass, 10% Zn) leads having
a rated current of 667 A operated in a bath of liquid nitrogen.
Index Terms—Brass current lead, superconducting fault current
limiter (SFCL).
I. INTRODUCTION
T
HE development of thermally-stable current leads for a su-
perconducting fault current limiter (SFCL) having a min-
imum heat input at the cold-end is very important because SFCL
has frequently experienced a fault current, that is 20 times
its rated current, when the SFCL system is in the fault-mode.
The 24 kV/630 A-SFCL is being developed by collaboration
between the Korea Electric Power Research Institute (KEPRI)
and LS Industrial Systems (LSIS), which is supported by a grant
from the Center for Applied Superconductivity Technology of
the 21st Century Frontier R&D Program funded by the Ministry
of Science and Technology, Korea. This resistive SFCL system
requires three pairs of conduction-cooled current leads.
Of the two main types of materials to be used for conduc-
tion-cooled current lead commonly, copper and brass, the brass
Manuscript received August 25, 2006. This work was supported in part by
a Korea University Grant and a grant from the Center for Applied Supercon-
ductivity Technology of the 21st Century Frontier R&D Program funded by the
Ministry of Science and Technology, Republic of Korea.
H. G. Lee and J. Sim are with the Division of Materials Science and Engi-
neering, Korea University, Seoul, Korea (e-mail: haigunlee@ korea.ac.kr).
H. M. Kim is with the Korea Electrotechnology Research Institute,
Changwon, Korea.
W. Lee and I. S. Oh are with the Electric Power Research Lab., LS Industrial
Systems Co., Ltd., Cheongju, Korea.
H.-R. Kim and O. B. Hyun are with the Superconductivity & Application
Group, Korea Electric Power Research Institute, Daejeon, Korea.
H. M. Chang is with the Department of Mechanical Engineering, Hong Ik
University, Seoul, Korea.
J. Bascunan and Y. Iwasa are with the MIT-FBML, Cambridge, MA USA.
Color versions of one or more of the figures in this paper are available online
at http://ieeexplore.ieee.org.
Digital Object Identifier 10.1109/TASC.2007.898146
could potentially be more effective in SFCL systems. The brass
lead heat input at the cold-end is smaller than that of the copper
lead at rated current, because of smaller product of the elec-
trical resistivity and thermal conductivity. Moreover, our recent
analysis has demonstrated that brass leads are operated stably in
over-current mode [1].
In this paper, we present the design/performance results of
the conduction-cooled type current lead using the brass (com-
mercial brass, 90% Cu 10% Zn), which is manufactured for
use in our resistive SFCL.
II. PROCEDURE FOR PAPER SUBMISSION
A. Conduction-Cooled Current Leads
Here we deal with the design of the conduction-cooled op-
timum leads. The thermal behavior of the conduction-cooled
current lead is analyzed by solving the one-dimensional steady-
state power density differential equation given by [2]
(1)
where is the current lead’s cross sectional area, is a position
along the current lead, and are, respectively, the temperature-
averaged thermal conductivity and electrical resistivity, and is
the rated transport current. Integrating (1) twice with respect to
and dividing the resulting equation by , and with appropriate
boundary conditions, and , the
solution of (1) is obtained as follow:
(2)
The heat input at the cold-end, is given by
(3)
Differentiating (3) with respect to and setting it to 0 for
shape factor, that minimizes and solving
for , we obtain:
(4)
From (3) and (4), we have an expression for the optimum heat
input to the cold-end at rated current of as follows:
(5)
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