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Neutron Scattering - JUWEL - Forschungszentrum Jülich

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12 H. Morhenn, S. Busch, G. Simeoni and T. Unruh<br />

4.3 The experiment itself<br />

We might either produce a sample together or fill an existing sample into the aluminium hollow<br />

cylindrical container or a flat aluminium container. This sample is then measured at TOFTOF<br />

with a vanadium standard and the empty aluminum container. The length and number of measurements<br />

will have to be adjusted to the available time, it will be necessary to use some measurements<br />

of the preceding groups.<br />

You will do all sample changes in the presence of a tutor who explains the procedure in detail.<br />

4.4 Data reduction<br />

The instrument saves the number of counts as a function of scattering angle and time-of-flight,<br />

N(2θ, tof). The next step is the data reduction which applies several corrections and transforms<br />

to get rid of many instrument-specific properties of the data and convert them to a scattering<br />

function S(Q, ω).<br />

Data reduction (and later on also data evaluation) is done with the program FRIDA [6]. Inside<br />

an X Terminal window, start FRIDA by entering ida. The question “Load file ?” has to be<br />

answered by simply pressing “Enter”. You can get an overview of the available commands in<br />

FRIDA by entering hc or looking into the online manual [3].<br />

As you can see there, the routine to load TOFTOF data is started with rtof. The values in<br />

square brackets are default values proposed by the program, they can be accepted by pressing<br />

“Enter”. You can find all the commands you have to enter in the online manual – they make the<br />

program do the following:<br />

While reading the raw data N(2θ, tof), all the given runs will be added up (which means that<br />

you will have to do this procedure for one sample temperature at a time) and normalized to the<br />

monitor counts. This is followed by the calculation of the energy transfer from the time-of-flight<br />

so that one obtains S(2θ, ω). The time-of-flight when the neutrons arrive which were scattered<br />

elastically by the vanadium is set as energy transfer zero for each detector independently.<br />

Now that the x-axis is energy transfer, FRIDA can correct for the neutron energy dependent<br />

efficiency of the detectors which was given by the manufacturer. Also the differences in sensitivity<br />

between the detectors will be corrected. To do that, all scattered intensities are normalized<br />

to the elastically scattered intensity of the vanadium standard. As vanadium is an incoherent<br />

scatterer, it should scatter the same intensity in all directions. The only effect which causes<br />

deviations from an isotropic scattering is the Debye-Waller-factor (DWF) which is well-known<br />

and can be corrected by the program as well.<br />

4.5 Data evaluation<br />

To get an impression how much coherent and incoherent scattering the sample produces and<br />

to check the existence of Bragg peaks, diffraction patterns have to be produced. To make<br />

diffraction patterns, stop here and extract the intensity at ω =0. Should you find Bragg peaks,<br />

delete all spectra which contain intensity from these peaks before continuing.

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