1995
DOI: 10.1088/0741-3335/37/6/002
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Transport simulation on L-mode and improved confinement associated with current profile modification

Abstract: A unified model of the L-mode confinement i n t o k o d s and the improved modes associated with current profile modification is investigated by means of a onedimensional m s p o n simulation. The thermal transport coefficient employed is based on the theory of selfsustined turbulence due to the current-diffusivity-driven modes. In the case of low pp (& being the ratio of the plasma pressure to the pressure of the poloidal magnetic field), the simulation results show fairly good agreement with empirical L-modc… Show more

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Cited by 87 publications
(104 citation statements)
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“…In order to get high bootstrap current, the internal transport barrier (ITB) is required, and here we used current-diffusive ballooning mode (CDBM) model [4,5] as a heat transport model. Thermal diffusion coefficient χ is…”
Section: Analysis Methodsmentioning
confidence: 99%
“…In order to get high bootstrap current, the internal transport barrier (ITB) is required, and here we used current-diffusive ballooning mode (CDBM) model [4,5] as a heat transport model. Thermal diffusion coefficient χ is…”
Section: Analysis Methodsmentioning
confidence: 99%
“…The thermal diffusivity profile is computed using either a modified Coppi-Tang model 6 or the CDBM model 12 , which has been recently implemented in TSC.…”
Section: B Transport Modelsmentioning
confidence: 99%
“…represents the reduction in the thermal diffusivity due to weak or negative magnetic shear and large Shafranov shift 12 . It is a function of the magnetic shear s ≡ rq −1 (dq/dr) and of the normalized MHD pressure gradientα, which includes the fast ion contribution.…”
Section: B Transport Modelsmentioning
confidence: 99%
“…The mode growth rate γ nm is evaluated on the basis of analytical theory [14]. Since a particle is resonated with the modes at the velocity v // = v A (v A Alfven velocity) and the population of resonant particle decreases with decreasing in v from the birth velocity v α , a part of distribution function resonated with the modes f res is assumed as f Figure 3 shows (a) the time evolution of fusion gain Q and a growth rate of (n, m) = (3,3) mode, and (b) profile of pressure gradient of alpha particles at t = 30 s for three cases of transport model used in simulations with parameters similar to the ITER standard scenario, i.e., B t = 5.2 T, I p = 15 MA, R = 6.3 m, a = 2 m. In TOPICS-IB, the bulk plasma transport is calculated by a model of current diffusive ballooning mode [15]. A TAE mode with (n, m) = (3,3) is excited from t = 10 s in Fig.…”
Section: Integrated Model Of Anomalous Transport Of Alpha Particles Bmentioning
confidence: 99%