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A SOLUTION OF MULTI-DIMENSIONAL TRANSIENT INVERSE HEAT CONDUCTION PROBLEM USING THE LEAST SQUARE METHOD
Bai Bofeng, Guo Liejin, Chen Xuejun
CHINESE JOURNAL OF COMPUTATIONAL PHYSICS 1997, 14 (
S1
): 696-698.
Abstract
(
202
)
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(143KB)(
937
)
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The inverse problem of multi dimensional transient heat conduotion is studied with the least square method to determine the unknown boundary condition.The numerical tests show that this method has advantages of simple calculating, high precision and les effect of the measurement error.
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AN ACCURATE CALCULATION FOR IMPACT IONIZATION CROSS SECTIONS OF ATOMS BY ELECTRON
Chen Xuejun
CHINESE JOURNAL OF COMPUTATIONAL PHYSICS 1992, 9 (
3
): 241-249.
Abstract
(
206
)
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(449KB)(
633
)
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A theoretical method called multiple-scattering expansion was proposed and developed by author in the previous works
[1]
.This method has a few advantages, such as,high accuracy, simplicity for calculations and wide valid region. This method has been applied to calculations for the impact ionization cross sections of H-atoms, and the results are in agreement with the experimental data very well
[2]
. A detailed description for practical calculations based on this method is given in the present paper.
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ANALYTICAL CONTINUATION METHOD FOR EVALUATING HIGHLY OSCILLATORY INTEGRALS
Lo Bingbing, Wang Zhongxin, Chen Xuejun
CHINESE JOURNAL OF COMPUTATIONAL PHYSICS 1991, 8 (
1
): 23-29.
Abstract
(
241
)
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(427KB)(
785
)
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The analytical continuation method is used for evaluating efficiently and accuratyintegrals, such as∫
0
x
r
2
χ
1
(
kr
)χ
1
,(
k'r
)χ
L
(
pr
)
dr
, where χ
1
(
x
) can be a spherical Bessel function
j
l
(
x
), or a spherical Neumanm function
n
j
(
x
). In particular, a practical program based on the method mintioned above has been made and its results show that the present method is very efficient and highly accurate.
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