Application of Gaussian process regression to plasma turbulent transport model validation via integrated modelling
Application of Gaussian process regression to plasma turbulent transport model validation via integrated modelling
复制标题
通过集成建模将高斯过程回归应用于等离子体湍流输运模型验证
DOI:
10.1088/1741-4326/ab065a
复制
发表时间:
2019
期刊:
影响因子:
3.3
通讯作者:
Epfl
中科院分区:
文献类型:
--
作者:
A. Ho;J. Citrin;F. Auriemma;C. Bourdelle;F. Casson;Hyun;P. Manas;G. Szepesi;H. Weisen;Jet Contributors Differ;Rfx;Cea;Ccfe;Ipp Garching;Epfl
This paper outlines an approach towards improved rigour in tokamak turbulence transport model validation within integrated modelling. Gaussian process regression (GPR) techniques were applied for profile fitting during the preparation of integrated modelling simulations allowing for rigourous sensitivity tests of prescribed initial and boundary conditions as both fit and derivative uncertainties are provided. This was demonstrated by a JETTO integrated modelling simulation of the JET ITER-like-wall H-mode baseline discharge #92436 with the QuaLiKiz quasilinear turbulent transport model, which is the subject of extrapolation towards a deuterium–tritium plasma. The simulation simultaneously evaluates the time evolution of heat, particle, and momentum fluxes over ∼10 confinement times, with a simulation boundary condition at . Routine inclusion of momentum transport prediction in multi-channel flux-driven transport modelling is not standard and is facilitated here by recent developments within the QuaLiKiz model. Excellent agreement was achieved between the fitted and simulated profiles for ne, Te, Ti, and within , but the simulation underpredicts the mid-radius Ti and overpredicts the core ne and Te profiles for this discharge. Despite this, it was shown that this approach is capable of deriving reasonable inputs, including derivative quantities, to tokamak models from experimental data. Furthermore, multiple figures-of-merit were defined to quantitatively assess the agreement of integrated modelling predictions to experimental data within the GPR profile fitting framework.
影响因子:
3.3
作者:
Litaudon, X.;Abduallev, S.;Zychor, I.
通讯作者:
Zychor, I.