possible via the top and bottom of the machine since the
liquid lithium liner will block the view to the plasma from
the sides. As compression proceeds, the liner will occlude
an increasing number of sight lines. An example
compression trajectory is given in Fig. 2.
Fig. 2. Example compression trajectory with liquid lithium liner
and poloidal flux contours shown as solid lines. Neutron emission
spectrometer line of sight is dashed. This shows a time sequence
during the compression from left to right of t = 0, 1.7, 2.95, 3.6,
and 3.8 ms, respectively.
II. Neutron Emission Spectroscopy
Fusion neutrons emerging from an MTF plasma will have a
Gaussian energy distribution that is a function [4] [5] of the
temperature of the reacting ions:
where is the standard deviation of the neutron energy
distribution in keV and is in keV. A neutron emission
spectrometer (NES) measures the spread in the neutron
energy distribution to estimate .
Neutrons that have scattered before reaching the NES will
contaminate the measurement with a low-energy population
of detection events. A neutron collimator, consisting of a
thick neutron absorbing material with a long central hole, is
needed to shield the NES from this background of lower
energy scattered neutrons; so what reaches the NES is
predominantly a beam of directed neutrons sourced from the
unobstructed line of sight passing through the plasma.
Design of neutron collimators that sufficiently reduce the
ambient background of scattered neutrons is well
understood in the field of radiography [6] and for fusion
diagnostic applications [7] [8].
In the case of a deuterium plasma, the collimated neutron
beam has an average energy of 2.45 MeV with a thermal
spread due to plasma ion temperature. An advantage of this
MTF scheme is that the neutron energy spectrum should be
a simple Gaussian since the FDP has no neutral beam or
radio-frequency heating.
There are several possible NES techniques [9] [10], some of
which are briefly highlighted below.
A compact detector (e.g. diamond) is a device in which an
incident neutron deposits some of its energy and generates
a pulse of some height and shape that can be measured. The
properties of a given pulse depend on the incident neutron
energy, the deposited energy, and type of interaction
between the neutron and detector material. The pulse height
is related to the incident neutron energy but, to be useful as
a spectrometer, the detector’s complex response must be
characterized over the range of possible incident neutron
energies and deposited energies.
In a magnetic proton recoil (MPR) neutron spectrometer, a
hydrogen-rich thin foil is placed in the path of a collimated
neutron beam originating from the plasma. Neutron
collisions with the foil generate recoil protons that can be
deflected by a magnetic field to an array of detectors to
analyze their momentum.
A time-of-flight (TOF) neutron emission spectrometer [7]
consists of a neutron collimator and two groups of
scintillators, Layer 1 and Layer 2 as shown in Fig. 4. The
beam of fusion neutrons is first incident on scintillator(s) in
Layer 1, and neutrons either pass through the material
undetected, or collide with a scintillator proton creating a
burst of light that is detected. A deflected neutron heading
toward the ring of detectors in Layer 2 has some chance of
scattering again within Layer 2. The time between
correlated scattering events in Layers 1 and 2 is related to
incident neutron energy. After some integration time, a
distribution of neutron energies will emerge.
In several previous TOF spectrometer designs, Layer 2
scintillators are positioned tangent to the surface of the
sphere of constant TOF [7] [8]. When a neutron collides
with a proton in Layer 1, the neutron will exit with an energy
that depends on its angle of deflection. Large-angle
deflections result in low exit-energies making it so that a
trajectory in any direction will intersect the surface of this
special sphere after a fixed period of time. The transit time
to pass across the sphere of constant TOF will only depend
on the incident energy of the neutron before the first
scattering. Positioning moderately large detector plates
tangent to this sphere will result in very small errors in the
estimate of the original neutron energy because scintillation
hits anywhere in that large detector plate are nearly
equivalent to each other in terms of the transit time across
the sphere. With this simplifying principle it is possible to
construct a high-resolution spectrometer with only a modest
number of detectors.
Diagnostic complications arise in a successful MTF
compression scenario, where the ion temperature and
neutron yield will rapidly increase many orders of
magnitude during compression (Fig. 3). This poses a very
different diagnostic challenge compared to the nearly steady
state fusion rate in a tokamak. To understand the conditions
achieved near peak compression, it is required to
accumulate neutron energy spectra on a timescale of 10 μs
and have good enough statistics in each spectrum to
estimate with a 10% uncertainty or less. The expected
high count rate at peak neutron yield requires a strategy that