On the use of recombination rate coefficients in hydrogen transport calculations

被引:14
|
作者
Schmid, K. [1 ]
Zibrov, M. [1 ]
机构
[1] Max Planck Inst Plasma Phys, Boltzmannstr 2, D-85748 Garching, Germany
关键词
hydrogen transport modelling; surface models; diffusion trapping; DRIVEN PERMEATION; GAS-DRIVEN; TUNGSTEN; DEUTERIUM; ISOTOPES; MODELS;
D O I
10.1088/1741-4326/ac07b2
中图分类号
O35 [流体力学]; O53 [等离子体物理学];
学科分类号
070204 ; 080103 ; 080704 ;
摘要
The commonly accepted picture for the uptake of hydrogen isotopes (HIs) from the gas phase across the surface into a metal with an endothermic heat of solution for HIs is that of dissociation followed by thermalisation in a chemisorbed surface state and finally overcoming a surface barrier to enter the metal bulk where the HIs occupy interstitial solute sites. To leave the metal bulk the HIs first transition to the chemisorbed surface state from which they then enter gas phase by recombining into a diatomic molecule. This model is generally attributed to the work of Pick and Sonnenberg from 1985. They clearly distinguish surface states and subsurface solute sites where the recombination flux is proportional to the square of the concentration of chemisorbed atoms due the diatomic nature of this Langmuir-Hinshelwood process. In an effort to compare their extended model with an earlier surface model by Waelbroeck, which uses an expression for the recombination flux proportional to the square of the sub-surface interstitial solute concentration, they derive an effective recombination coefficient. However, also with the so-derived Pick and Sonnenberg recombination coefficient, the Waelbroeck model is only applicable under certain conditions. But, due to its simplicity, it is often used in boundary conditions of diffusion trapping type calculations, generally ignoring whether or not these conditions are met. This paper will use the full Pick and Sonnenberg model implemented in the TESSIM-X code and in simplified algebraic approximations, to show the limits of applicability of the Waelbroeck-Ansatz in modelling hydrogen transport in metals foreseen for the first wall of magnetic confinement fusion devices.
引用
收藏
页数:14
相关论文
共 50 条
  • [31] Dielectronic recombination rate coefficients for the NiI isoelectronic sequence
    Zhang, Y.
    Chen, C. Y.
    Huang, M.
    Wang, Y. S.
    Zou, Y. M.
    EUROPEAN PHYSICAL JOURNAL D, 2010, 56 (02): : 157 - 166
  • [32] Dielectronic recombination rate coefficients for the CoI isoelectronic sequence
    Meng, Fan-Chang
    Zhou, Li
    Huang, Min
    Chen, Chong-Yang
    Wang, Yan-Sen
    Zou, Ya-Ming
    JOURNAL OF PHYSICS B-ATOMIC MOLECULAR AND OPTICAL PHYSICS, 2009, 42 (10)
  • [33] RECOMBINATION RATE COEFFICIENTS OF BORON-LIKE Ne
    Mahmood, S.
    Orban, I.
    Ali, S.
    Glans, P.
    Bleda, E. A.
    Altun, Z.
    Schuch, R.
    ASTROPHYSICAL JOURNAL, 2013, 771 (02):
  • [34] RECENT CALCULATIONS ON HYDROGEN RADIO RECOMBINATION LINE SPECTRUM
    DYSON, JE
    ASTRONOMICAL JOURNAL, 1968, 73 (2P2): : S11 - &
  • [35] Energy transfer rate coefficients from trajectory calculations and contributions of supercollisions to reactive rate coefficients
    Bernshtein, V
    Oref, I
    Lendvay, G
    JOURNAL OF PHYSICAL CHEMISTRY, 1996, 100 (23): : 9738 - 9744
  • [36] THE EQUIVALENCE OF 2 RECENT AUGER RECOMBINATION RATE CALCULATIONS
    ROBBINS, DJ
    YOUNG, A
    PHYSICA STATUS SOLIDI B-BASIC RESEARCH, 1980, 102 (02): : K143 - K147
  • [37] CALCULATIONS OF COEFFICIENT OF VISCOSITY AND COEFFICIENTS OF DIFFUSION FOR DISSOCIATING HYDROGEN
    CLIFTON, DG
    JOURNAL OF CHEMICAL PHYSICS, 1961, 35 (04): : 1417 - &
  • [38] INVERSE PROBLEM TRANSPORT CALCULATIONS FOR ANISOTROPIC SCATTERING COEFFICIENTS
    MCCORMICK, NJ
    SANCHEZ, R
    JOURNAL OF MATHEMATICAL PHYSICS, 1981, 22 (01) : 199 - 208
  • [39] Transport coefficients from first-principles calculations
    Scheidemantel, TJ
    Ambrosch-Draxl, C
    Thonhauser, T
    Badding, JV
    Sofo, JO
    PHYSICAL REVIEW B, 2003, 68 (12)
  • [40] MOLECULAR-DYNAMICS CALCULATIONS OF TRANSPORT-COEFFICIENTS
    LEVESQUE, D
    VERLET, L
    MOLECULAR PHYSICS, 1987, 61 (01) : 143 - 159