Test case for DTT (2019)

DTT, the Divertor Tokamak Test facility, is the new plasma physics research device under construction in Italy, which will benefit from a substantial support from EUROfusion to specifically address the problem of heating and power exhaust in ITER and DEMO devices. DTT characteristic parameters are: toroidal field B_0 = 6.0T, major radius R_0 = 2.08m, aspect ratio A ≈ 3.2, plasma current I_p=5.5 MA, additional power P_Tot=45 MW.

In this page the equilibrium and plasma parameters for the Single Null (SN) original baseline scenario (2018) will be given.

In the following Figure, the bulk ion and energetic particle density profiles considered are shown

profili_n_bulk_n_H_new.png. The normalised buk ion density profile is given here, rhomass_181.data, as a function of the normalized poloidal flux s (s being the square root of the normalized poloidal flux function, with s=0 being the magnetic axis, s=1 being the edge of the plasma): in this file, the bulk ion density profile, assumed to be n_bulk,i=n_e as given by METIS has been interpolated and given as a function of s by using the map of rho_tor=rho_tor(s) given by the euilibrium conde CHEASE. The normalized Energetic Particle density profile (taken from the ITER SC2 scenario) is given here, n_H_dens_ITER_SC2.txt.

In the following Table 1, some physical values characterizing the equilibrium and the plasma to be used for hybrid MHD-gyrokinetic simulations will be summarized. Note that some of the normalized quantities used, e.g., by CHEASE and HYMAGYC, depend on how the EQDSK file has been written: in particular, the quantities used to scale the lengths and the magnetic field, here indicated, respectively, with R0 and B0. For the EQDSK file EQDSK_COCOS_02_POS.OUT those quantities correspond, respectively, to the geometrical major radius R_geo and vacuum magnetic field B_geo=B_vacuum(R_geo).

Quantity Value Data definition/Origin
B_geo [T] 5.9994 EQDSK, vacuum magnetic field at R=R_geo
R_geo [m] 2.0802 geometric major radius (R_LCMS_max+R_LCMS_min)/2
B0 [T] B0=B_geo normalization coefficient for the magnetic field
R0 [m] R0=R_geo normalization coefficient for the lengths
a [m] 0.65 minor radius (R_LCMS_max-R_LCMS_min)/2
epsilon_dev [m] 0.31247 inverse Aspect ratio (a/R_geo)
n_i0 [10^20/m^3] 2.0739 from METIS simulation
n_EP0/n_i0 0.05 EP density/bulk ion density
m_i/Z_i 2/1 bulk ion mass/charge (D) (in units of proton mass/electron charge)
m_EP/Z_EP 1/1 EP mass/charge (H) (in units of proton mass/electron charge)
m_EP/m_i 0.5 mass ratio (EP/bulk ion)
T_EP0 [MeV] 0.45 on-axis EP Temperature (constant on radius), Maxwellian distribution
v_A0 [m/s] 6.42242x10^6 on-axis Alfvén velocity => 2.18x10^6 B0[T]/sqrt(m_i n_i0[10^20/m^3])
tau_A0 [s] 3.23865x10^-7 R0/v_A0
omega_A0 [rad/s] 3.08770x10^6 1/tau_A0
v_EPth0 [m/s] 6.92258x10^6 sqrt(T_EP0/m_EP) => 9.79x10^6 sqrt(T_EP0[MeV]/m_EP)
note the definition w/o sqrt(2)!
v_EPth0/v_A0 1.07788
omega_ci [rad/s] 5.747425x10^8 EP gyrofrequency => 9.58x10^7 Z_EP B0[T]/m_EP
rho_EP0 [m] 0.01204466 on-axis EP Larmor radius (v_EPth0/omega_ci) =>
0.102 sqrt(m_EP T_EP0[MeV])/Z_EP/B_mag[T]
rho_EP0/R0 0.00577926 on-axis EP Larmor radius/R0
rho_EP0/a 0.0184954 on-axis EP Larmor radius/a
Table 1.