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2005
DOI: 10.1007/s10765-005-6709-5
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Homogeneity in a Metal Wire under Melting

Abstract: Results of numerical simulations of the melting wave in a tungsten wire heated by a high-power nanosecond current pulse are presented. To take into account the hydrodynamic effects under melting, a semiempirical multiphase equation of state for tungsten is used. The structure of the melting wave at different parameters of the heating is studied, and a theoretical evaluation for the thickness of this wave, δ m , is proposed. The homogeneity of the distribution of parameters over the wire can be expected in the … Show more

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Cited by 10 publications
(5 citation statements)
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References 12 publications
(14 reference statements)
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“…In such a case, vaporization of the liquid will progress from the liquid/gas interface to the center of the liquid cylinder, creating a vaporization wave. This process is similar to the one described in [21] for the liquefaction of a solid metallic wire. So, the energy received by the gas due to Joule heating also provides the energy for vaporization of the inner liquid core by means of this vaporization wave.…”
Section: Resistivity Limit Valuessupporting
confidence: 58%
“…In such a case, vaporization of the liquid will progress from the liquid/gas interface to the center of the liquid cylinder, creating a vaporization wave. This process is similar to the one described in [21] for the liquefaction of a solid metallic wire. So, the energy received by the gas due to Joule heating also provides the energy for vaporization of the inner liquid core by means of this vaporization wave.…”
Section: Resistivity Limit Valuessupporting
confidence: 58%
“…Recent high-resolution x-ray radiography also supported the 1D calculation results [101]. Nevertheless, one should be aware that the 0D simplification of the EP is valid provided for the uniform heating along the wire radius, and additional caution should be taken for very high current densities as significant inhomogeneity will occur during melting [78,102].…”
Section: Numerical Modellingmentioning
confidence: 75%
“…using the experimental dependencies I(t) and U (t) [3] except for the stage of heating up to T = 10 kK. In case of EOS1 at low temperatures we used the semiempirical formulas [9][10][11] for the electrical conductivity σ = σ(ρ, T ) taking into account melting effect instead of experimental functions because of noise on the measured time dependence of voltage at the initial stage. The thermal conductivity in case of EOS1 was calculated according to the Wiedemann-Franz law, κ = k W F T σ, where k W F is the Wiedemann-Franz constant.…”
Section: Modelingmentioning
confidence: 99%