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International Conference
                 Nuclear Energy in Central Europe 2001
                 Hoteli Bernardin, Portorož, Slovenia, September 10-13, 2001
                 www: http://www.drustvo-js.si/port2001/       e-mail: PORT2001@ijs.si
                 tel.:+ 386 1 588 5247, + 386 1 588 5311       fax:+ 386 1 561 2335
                 Nuclear Society of Slovenia, PORT2001, Jamova 39, SI-1000 Ljubljana, Slovenia



    APPLICATION OF REACTIVITY METHOD TO MTR FUEL
               BURN-UP MEASUREMENT

                                       Agustin Zúñiga
                            Peruvian Institute for Nuclear Energy, IPEN
                                 General Direction of Installations
                                 Av. Canadá 1470, Lima 41, Peru
                                       azuniga@ipen.gob.pe

                                      Matjaž Ravnik
                                      Jozef Stefan Institute
                                   Reactor Physics Division
                             Jamova 39, SI-1000 Ljubljana, Slovenia
                                     matjaz.ravnik@ijs.si

                                       Ricardo Cuya
                           Peruvian Institute for Nuclear Energy, IPEN
                                General Direction of Installations
                           Analysis, Safety and Calculations Department
                                 Av. Canadá 1470, Lima 41, Peru
                                        rcuya@ipen.gob.pe

ABSTRACT

Fuel element burn-up has been measured for the first time by reactivity method in a MTR
reactor. The measurement was performed in RP-10 reactor of Peruvian Institute for Nuclear
Energy (IPEN) in Lima. It is a pool type 10MW material testing reactor using standard 20%
enriched uranium plate type fuel elements. A fresh element and an element with well defined
burn-up were selected as reference elements. Several elements in the core were selected for
burn-up measurement. Each of them was replaced in its original position by both reference
elements. Change in excess reactivity was measured using control rod calibration curve. The
burn-up reactivity worth of fuel elements was plotted as a function of their calculated burn-
up. Corrected burn-up values of the measured fuel elements were calculated using the fitting
function at experimental reactivity for all elements. Good agreement between measured and
calculated burn-up values was observed indicating that the reactivity method can be
successfully applied also to MTR fuel element burn-up determination.

1    INTRODUCTION

      The most usual non destructive methods for burn up determination are reactor
calculations and gamma spectrometry. As an alternative, a semi-experimental method for
determining TRIGA reactor fuel burn-up was proposed [1]. It is based on theoretical
background that the reactivity has a linear (or at least simple polynomial) dependence on the
burn-up. Burn-up of selected fuel elements can be determined by measuring their reactivity
                                                102.1
102.2

worth at a selected position in the core and comparing them to reactivity worth of reference
elements with known burn-up. The method was originally developed in TRIGA reactors. By
the original method the measured fuel elements are not part of the experimental core
configuration. For application in RP-10 reactor, this method was modified. The reactivity
worth of measured fuel elements was measured in their original positions while the elements
remained part of the experimental core. Each of them was replaced in its original position by
two reference elements and the reactivity change was measured. Change in excess reactivity
was measured using control rod calibration curve.

2      RP-10 REACTOR AND EXPERIMENT DESCRIPTION

The RP-10 reactor has 10 MW nominal thermal power. It is a typical pool type material
testing reactor using standard 20% enriched uranium plate type fuel elements. The core has
rectangular shape. It contains 24 fuel and 5 control elements, surrounded by graphite elements
and water reflector. The standard fuel elements have 16 plates. The control fuel elements have
12 plates [2]. The start-up of the reactor was in 1988. Operating core configuration is
changed every 12 months. The experiment was performed in core number 20, slightly
modified for this purpose (Core 20a, Figure 1).

      A         B           C           D           E             F          G           H           I           J

 1                                      NG-004      IR.001        NG-029     IR-002      NG-012      NG-011

 2              NG-005      NG-004      NN-024      NN-017        NN-007     NN-018      NN-021      NB-002

 3                          NG-004      NN.006      BS2           NN-001     BC1         NN-005      NB-004 NG-003


 4              NG-007      NG-004      NN-013      NN-002                   NN-003      NN-015      IR-004

 5                          NG-004      NN-014      BC2           NN-004     BS3         NN-016      NG-022


 6                          NG-004      NN-011      NN-023        NN-009     NN-010      NN-012      NB-006

 7              IR-006      NG-004                  NN-019        BS1        NN-020      NN-022      NB-008

 8                          NG-004      NG-008      IR-008        NG-028     IR-009      BCF         NG-023

 9

 10


NN     = fuel element
BS, BC= control elements
BCF = fine control rod
NG     = graphite element
NB     = beryllium element
IR     = irradiation element
Other positions = water
                                Figure 1: Experimental core configuration 20a



Proceedings of the International Conference Nuclear Energy in Central Europe, Portorož, Slovenia, Sept. 10-13, 2001
102.3

The experiment was performed at zero power and xenon free conditions. Normal operating
core configuration (N°20) was used, except that one element was extracted from the core in
order to reduce the excess reactivity. The calibration curve of the control rod BC1 was
measured before the experiment by standard rod exchange method and using in-hour
equation. The experimental conditions of the reactor are presented in Table 1.

Table 1. Summary of the experimental conditions for measuring the burn-up in RP-10 by
reactivity method

            Power,        Burn-up,         Burn-up,        Time after last       Water inlet      Water outlet
             (W)          Reference        Reference          power             temperature       temperature
                          element 1        Element 2         operation             (ºC)              (ºC)
                             (RF)            (RB)               (h)
                           NN-025           NN-008
                              (%)             (%)
              100              0             41.96                93.5               24               25.5


Two reference elements were selected: one fresh (NN-025, denoted RF) and one with well
defined and high burn-up (NN-008, denoted RB). The burn-up of all fuel elements was
determined before the experiment by reactor calculations. Fuel management computer code
package based on WIMS and CITATION [3], which is normally used for fuel management
calculations in RP-10, was applied. It was calculated in two group approximation by
considering entire reactor burn-up history (20 operating cores, actual burn-up cores 14-20). It
was considered that the control rods are withdrawn during reactor operation. Total reactor
burn-up was obtained from reactor operation log-book in terms of total energy produced
(2032.41 MWd). The burn-up of fuel elements selected for the measurement was in the
interval between 0 to 50 % (Table 2)

Table 2. Experimental core fuel element burn-up calculated with WIMS/CITATION package


                                             Fuel Element         %U-235
                                                                  burned
                                                NN-001             41.85
                                                NN-002             47.01
                                                NN-003             46.73
                                                NN-004             50.04
                                                NN-005             29.81
                                                NN-006             29.45
                                                NN-007             29.27
                                                NN-008             41.96
                                                NN-009             43.13
                                                NN-010             40.89
                                                NN-011             33.57
                                                NN-012             33.75
                                                NN-013             35.91
                                                NN-014             36.62
                                                NN-015             35.31
                                                NN-016             35.57
                                                NN-017             22.60
                                                NN-018             22.62


Proceedings of the International Conference Nuclear Energy in Central Europe, Portorož, Slovenia, Sept. 10-13, 2001
102.4

                                                NN-019              26.90
                                                NN-020              26.24
                                                NN-021              14.67
                                                NN-022               6.25
                                                NN-023               4.75
                                                NN-024               2.00

3      EXPERIMENTAL RESULTS

Thirteen fuel elements (denoted ME) were selected for measurement. Their positions in the
core, identification numbers and WIMS/CITATION calculated burn-up are presented in first
columns of Table 3. Control rod BC1 critical position and corresponding reactivity for
reference elements RF and RB inserted in the location of each measured fuel element ME are
presented in next four columns for all measured elements. Reactivity difference between fresh
(RF) and burned (RB) reference element is calculated in next column for all measured
positions. Note that it varies for different positions in proportion to their neutron importance
in the reactor. Normalized reactivity difference presented in the last column is proportional to
neutron importance distribution.

Note that excess reactivity with measured fuel element in its original position is the same for
all measured elements. Consequently, the BC1 control rod reactivity was the same in all steps
for measured elements (1.578$). Using the excess reactivity values corresponding to the fresh
RF and burned RB reference elements at the location of the measured fuel element ME one
can determine the burn-up of the measured element by linear interpolation for each location.
However, the accuracy of the measurement can be improved if the reactivity differences are
normalized to eliminate the effect of neutron importance of measuring position such that the
differences in reactivity worth between measured and reference fuel elements are only due to
burn-up. The reactivity difference between measured and reference elements is divided by
relative importance for given location (i.e., by normalized reactivity difference in last column
of table 3). Results are presented in Figure 2.

                                      Table 3. Results of the measurements

Step   Position Measured Calculated      Critical position    Control rod      Reactivity change   Reactivity Normalized
                   fuel   burn-up,            (BC1),          reactivity,       with respect to    difference   reactivity
                 element    (%)             reference         reference         measured fuel        RF-RB      difference
                                        elements inserted elements inserted        element             ($)    (RF−RB)/1.21
                                              (steps)             ($)                 ($)                           ($)
                    ME                     RF        RB      RF        RB        RF         RB
 1       F-5     NN-004        50.0      10.0      43.1     0.082     1.287     1.496      0.291     1.21         1.00
 2       F-6     NN-009        43.1      21.3      46.1     0.367     1.436     1.211      0.142     1.07         0.89
 3       D-4     NN-013        35.9      36.5      49.0     0.970     1.583     0.608     -0.005     0.61         0.51
 4       E-2     NN-017        22.6      41.8      51.6     1.223     1.715     0.355     -0.137     0.49         0.41
 5       H-2     NN-021        14.7      46.0      52.3     1.431     1.750     0.147     -0.172     0.32         0.26
 6       E-4     NN-002        47.1      24.0      46.5     0.452     1.456     1.126      0.122     1.00         0.83
 7       H-4     NN-015        35.3      36.5      49.7     0.970     1.618     0.608     -0.040     0.65         0.54
 8       D-3     NN-006        29.5      39.5      50.6     1.111     1.664     0.467     -0.086     0.55         0.46
 9       H-5     NN-016        35.6      32.9      49.1     0.808     1.588     0.770     -0.010     0.78         0.65
 10      H-6     NN-012        32.8      35.0      50.5     0.901     1.659     0.677     -0.081     0.76         0.63
 11      G-4     NN-003        46.7      24.0      45.2     0.452     1.391     1.126      0.187     0.94         0.78
 12      G-2     NN-018        22.6      43.4      51.6     1.302     1.715     0.276     -0.137     0.41         0.34
 13      H-7     NN-022        6.3       46.4      54.8     1.451     1.877     0.127     -0.299     0.43         0.35


Proceedings of the International Conference Nuclear Energy in Central Europe, Portorož, Slovenia, Sept. 10-13, 2001
102.5

Discrete dots in Fig. 2 correspond to normalized reactivity plotted against calculated
(WIMS/CITATION) burn-up for all measured fuel elements. Theoretically, the reactivity
ρ(BU) depends on burn-up BU approximately as a linear function (or low order polynomial)
with short exponential contribution at low burn-up due to samarium build-up:

       ρ(BU) = α+ β.BU + γ . exp (-δ.BU)




      Figure 2. Measured fuel element reactivity as a function of their WIMS/CITATION
                                     calculated burn-up

Solid line in Fig. 2 corresponds to this function in which the coefficients were determined by
least square fitting to experimental points. Note that the curve is determined in semi-
experimental way as the burn-up is its independent variable. Deviations of the discrete
measured points from the least square fitting curve are due to
        - experimental error in reactivity measurement and
        - error in burn-up distribution calculation.

The experimental error in reactivity was estimated by repeating certain measurements
(reproducibility), measuring reactivity of the same element in original position and rotated for
1800 around its vertical axis (influence of flux and burn-up gradient) and by evaluating the
control rod calibration curve. The estimated error in measured relative reactivity is in the
order of +/- 0.05$ (less than 0.05 relative error).

The burn-up error depends on the accuracy of WIMS/CITATION calculations. As the
calculation model is relatively simple (two-group diffusion approximation in X-Y geometry,
control rods not considered) it is estimated that the burn-up relative error significantly
exceeds the reactivity measurement relative error. According to the experience with similar
computer code packages it is estimated to be 0.10.
Proceedings of the International Conference Nuclear Energy in Central Europe, Portorož, Slovenia, Sept. 10-13, 2001
102.6



Assuming that the deviation of the measured points from the fitting curve are due to burn-up
errors, one can make corrections to the burn-up of particular elements by adjusting their
measured reactivity to the fitting curve. The burn-up values obtained in this way are
compared to WIMS/CITATION calculated values in Table 4 for all measured elements.
Relative discrepancy between calculated and measured burn-up values is less than 0.05 for
almost all elements. Larger deviations are observed for fuel elements that spent their burn-up
life near control rods or other core irregularities not considered in the burn-up calculations. In
their case the measurements significantly improve the information on their actual burn-up.

Table 4. Comparison of calculated (WIMS/CITATION) and measured burn-up values

                              Position      Fuel  Calculated          Measured          Relative
                                          element burn-up              burn-up         Difference
                                                     (%)                 (%)
                                F-5       NN-004     50.0               50.04             0.00
                        1
                                F-6       NN-009          43.1           44.44            0.03
                        2
                                D-4       NN-013          35.9           37.16            0.03
                        3
                                E-2       NN-017          22.6           23.78            0.05
                        4
                                H-2       NN-021          14.7           13.02            -0.13
                        5
                                E-4       NN-002          47.1           44.00            -0.07
                        6
                                H-4       NN-015          35.3           34.64            -0.02
                        7
                                D-3       NN-006          29.5           29.69            0.01
                        8
                                H-5       NN-016          35.6           38.74            0.03
                        9
                                H-6       NN-012          32.8           32.15            -0.02
                       10
                                G-4       NN-003          46.7           47.90            0.02
                       11
                                G-2       NN-018          22.6           21.52            -0.05
                       12
                                H-7       NN-022           6.3           7.40             0.16
                       13


4      CONCLUSIONS

Good agreement between measured and calculated burn-up values was observed indicating
that the reactivity method can be successfully applied also to MTR fuel element burn-up
determination. In future, we expect to compare the results of this method with gamma
scanning for general validation.

ACKNOWLEDGMENTS

The authors acknowledge the IAEA for their support (technical assistance project PER/4/021
- 01) that made possible cooperation between the authors at IPEN in Peru and at J. Stefan
Institute.

Proceedings of the International Conference Nuclear Energy in Central Europe, Portorož, Slovenia, Sept. 10-13, 2001
102.7




REFERENCES

[1] Ravnik, M., et al., Determination of the burn-up of TRIGA fuel elements by calculation
    and reactivity experiments. Kerntechnik, 57, N° 5, 1992.
[2] IPEN, Informe de Seguridad N° 5 del RP-10, Centro Nuclear RACSO, Lima-Perú,
    2000, pp. 01.
[3] Cuya, R., Determinacion de quemado por calculo para la configuracion 20. Informe
    Interno, IPEN, Huarangal, 2000.




Proceedings of the International Conference Nuclear Energy in Central Europe, Portorož, Slovenia, Sept. 10-13, 2001
Quemado del Combustible Medicion

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Quemado del Combustible Medicion

  • 1. International Conference Nuclear Energy in Central Europe 2001 Hoteli Bernardin, Portorož, Slovenia, September 10-13, 2001 www: http://www.drustvo-js.si/port2001/ e-mail: PORT2001@ijs.si tel.:+ 386 1 588 5247, + 386 1 588 5311 fax:+ 386 1 561 2335 Nuclear Society of Slovenia, PORT2001, Jamova 39, SI-1000 Ljubljana, Slovenia APPLICATION OF REACTIVITY METHOD TO MTR FUEL BURN-UP MEASUREMENT Agustin Zúñiga Peruvian Institute for Nuclear Energy, IPEN General Direction of Installations Av. Canadá 1470, Lima 41, Peru azuniga@ipen.gob.pe Matjaž Ravnik Jozef Stefan Institute Reactor Physics Division Jamova 39, SI-1000 Ljubljana, Slovenia matjaz.ravnik@ijs.si Ricardo Cuya Peruvian Institute for Nuclear Energy, IPEN General Direction of Installations Analysis, Safety and Calculations Department Av. Canadá 1470, Lima 41, Peru rcuya@ipen.gob.pe ABSTRACT Fuel element burn-up has been measured for the first time by reactivity method in a MTR reactor. The measurement was performed in RP-10 reactor of Peruvian Institute for Nuclear Energy (IPEN) in Lima. It is a pool type 10MW material testing reactor using standard 20% enriched uranium plate type fuel elements. A fresh element and an element with well defined burn-up were selected as reference elements. Several elements in the core were selected for burn-up measurement. Each of them was replaced in its original position by both reference elements. Change in excess reactivity was measured using control rod calibration curve. The burn-up reactivity worth of fuel elements was plotted as a function of their calculated burn- up. Corrected burn-up values of the measured fuel elements were calculated using the fitting function at experimental reactivity for all elements. Good agreement between measured and calculated burn-up values was observed indicating that the reactivity method can be successfully applied also to MTR fuel element burn-up determination. 1 INTRODUCTION The most usual non destructive methods for burn up determination are reactor calculations and gamma spectrometry. As an alternative, a semi-experimental method for determining TRIGA reactor fuel burn-up was proposed [1]. It is based on theoretical background that the reactivity has a linear (or at least simple polynomial) dependence on the burn-up. Burn-up of selected fuel elements can be determined by measuring their reactivity 102.1
  • 2. 102.2 worth at a selected position in the core and comparing them to reactivity worth of reference elements with known burn-up. The method was originally developed in TRIGA reactors. By the original method the measured fuel elements are not part of the experimental core configuration. For application in RP-10 reactor, this method was modified. The reactivity worth of measured fuel elements was measured in their original positions while the elements remained part of the experimental core. Each of them was replaced in its original position by two reference elements and the reactivity change was measured. Change in excess reactivity was measured using control rod calibration curve. 2 RP-10 REACTOR AND EXPERIMENT DESCRIPTION The RP-10 reactor has 10 MW nominal thermal power. It is a typical pool type material testing reactor using standard 20% enriched uranium plate type fuel elements. The core has rectangular shape. It contains 24 fuel and 5 control elements, surrounded by graphite elements and water reflector. The standard fuel elements have 16 plates. The control fuel elements have 12 plates [2]. The start-up of the reactor was in 1988. Operating core configuration is changed every 12 months. The experiment was performed in core number 20, slightly modified for this purpose (Core 20a, Figure 1). A B C D E F G H I J 1 NG-004 IR.001 NG-029 IR-002 NG-012 NG-011 2 NG-005 NG-004 NN-024 NN-017 NN-007 NN-018 NN-021 NB-002 3 NG-004 NN.006 BS2 NN-001 BC1 NN-005 NB-004 NG-003 4 NG-007 NG-004 NN-013 NN-002 NN-003 NN-015 IR-004 5 NG-004 NN-014 BC2 NN-004 BS3 NN-016 NG-022 6 NG-004 NN-011 NN-023 NN-009 NN-010 NN-012 NB-006 7 IR-006 NG-004 NN-019 BS1 NN-020 NN-022 NB-008 8 NG-004 NG-008 IR-008 NG-028 IR-009 BCF NG-023 9 10 NN = fuel element BS, BC= control elements BCF = fine control rod NG = graphite element NB = beryllium element IR = irradiation element Other positions = water Figure 1: Experimental core configuration 20a Proceedings of the International Conference Nuclear Energy in Central Europe, Portorož, Slovenia, Sept. 10-13, 2001
  • 3. 102.3 The experiment was performed at zero power and xenon free conditions. Normal operating core configuration (N°20) was used, except that one element was extracted from the core in order to reduce the excess reactivity. The calibration curve of the control rod BC1 was measured before the experiment by standard rod exchange method and using in-hour equation. The experimental conditions of the reactor are presented in Table 1. Table 1. Summary of the experimental conditions for measuring the burn-up in RP-10 by reactivity method Power, Burn-up, Burn-up, Time after last Water inlet Water outlet (W) Reference Reference power temperature temperature element 1 Element 2 operation (ºC) (ºC) (RF) (RB) (h) NN-025 NN-008 (%) (%) 100 0 41.96 93.5 24 25.5 Two reference elements were selected: one fresh (NN-025, denoted RF) and one with well defined and high burn-up (NN-008, denoted RB). The burn-up of all fuel elements was determined before the experiment by reactor calculations. Fuel management computer code package based on WIMS and CITATION [3], which is normally used for fuel management calculations in RP-10, was applied. It was calculated in two group approximation by considering entire reactor burn-up history (20 operating cores, actual burn-up cores 14-20). It was considered that the control rods are withdrawn during reactor operation. Total reactor burn-up was obtained from reactor operation log-book in terms of total energy produced (2032.41 MWd). The burn-up of fuel elements selected for the measurement was in the interval between 0 to 50 % (Table 2) Table 2. Experimental core fuel element burn-up calculated with WIMS/CITATION package Fuel Element %U-235 burned NN-001 41.85 NN-002 47.01 NN-003 46.73 NN-004 50.04 NN-005 29.81 NN-006 29.45 NN-007 29.27 NN-008 41.96 NN-009 43.13 NN-010 40.89 NN-011 33.57 NN-012 33.75 NN-013 35.91 NN-014 36.62 NN-015 35.31 NN-016 35.57 NN-017 22.60 NN-018 22.62 Proceedings of the International Conference Nuclear Energy in Central Europe, Portorož, Slovenia, Sept. 10-13, 2001
  • 4. 102.4 NN-019 26.90 NN-020 26.24 NN-021 14.67 NN-022 6.25 NN-023 4.75 NN-024 2.00 3 EXPERIMENTAL RESULTS Thirteen fuel elements (denoted ME) were selected for measurement. Their positions in the core, identification numbers and WIMS/CITATION calculated burn-up are presented in first columns of Table 3. Control rod BC1 critical position and corresponding reactivity for reference elements RF and RB inserted in the location of each measured fuel element ME are presented in next four columns for all measured elements. Reactivity difference between fresh (RF) and burned (RB) reference element is calculated in next column for all measured positions. Note that it varies for different positions in proportion to their neutron importance in the reactor. Normalized reactivity difference presented in the last column is proportional to neutron importance distribution. Note that excess reactivity with measured fuel element in its original position is the same for all measured elements. Consequently, the BC1 control rod reactivity was the same in all steps for measured elements (1.578$). Using the excess reactivity values corresponding to the fresh RF and burned RB reference elements at the location of the measured fuel element ME one can determine the burn-up of the measured element by linear interpolation for each location. However, the accuracy of the measurement can be improved if the reactivity differences are normalized to eliminate the effect of neutron importance of measuring position such that the differences in reactivity worth between measured and reference fuel elements are only due to burn-up. The reactivity difference between measured and reference elements is divided by relative importance for given location (i.e., by normalized reactivity difference in last column of table 3). Results are presented in Figure 2. Table 3. Results of the measurements Step Position Measured Calculated Critical position Control rod Reactivity change Reactivity Normalized fuel burn-up, (BC1), reactivity, with respect to difference reactivity element (%) reference reference measured fuel RF-RB difference elements inserted elements inserted element ($) (RF−RB)/1.21 (steps) ($) ($) ($) ME RF RB RF RB RF RB 1 F-5 NN-004 50.0 10.0 43.1 0.082 1.287 1.496 0.291 1.21 1.00 2 F-6 NN-009 43.1 21.3 46.1 0.367 1.436 1.211 0.142 1.07 0.89 3 D-4 NN-013 35.9 36.5 49.0 0.970 1.583 0.608 -0.005 0.61 0.51 4 E-2 NN-017 22.6 41.8 51.6 1.223 1.715 0.355 -0.137 0.49 0.41 5 H-2 NN-021 14.7 46.0 52.3 1.431 1.750 0.147 -0.172 0.32 0.26 6 E-4 NN-002 47.1 24.0 46.5 0.452 1.456 1.126 0.122 1.00 0.83 7 H-4 NN-015 35.3 36.5 49.7 0.970 1.618 0.608 -0.040 0.65 0.54 8 D-3 NN-006 29.5 39.5 50.6 1.111 1.664 0.467 -0.086 0.55 0.46 9 H-5 NN-016 35.6 32.9 49.1 0.808 1.588 0.770 -0.010 0.78 0.65 10 H-6 NN-012 32.8 35.0 50.5 0.901 1.659 0.677 -0.081 0.76 0.63 11 G-4 NN-003 46.7 24.0 45.2 0.452 1.391 1.126 0.187 0.94 0.78 12 G-2 NN-018 22.6 43.4 51.6 1.302 1.715 0.276 -0.137 0.41 0.34 13 H-7 NN-022 6.3 46.4 54.8 1.451 1.877 0.127 -0.299 0.43 0.35 Proceedings of the International Conference Nuclear Energy in Central Europe, Portorož, Slovenia, Sept. 10-13, 2001
  • 5. 102.5 Discrete dots in Fig. 2 correspond to normalized reactivity plotted against calculated (WIMS/CITATION) burn-up for all measured fuel elements. Theoretically, the reactivity ρ(BU) depends on burn-up BU approximately as a linear function (or low order polynomial) with short exponential contribution at low burn-up due to samarium build-up: ρ(BU) = α+ β.BU + γ . exp (-δ.BU) Figure 2. Measured fuel element reactivity as a function of their WIMS/CITATION calculated burn-up Solid line in Fig. 2 corresponds to this function in which the coefficients were determined by least square fitting to experimental points. Note that the curve is determined in semi- experimental way as the burn-up is its independent variable. Deviations of the discrete measured points from the least square fitting curve are due to - experimental error in reactivity measurement and - error in burn-up distribution calculation. The experimental error in reactivity was estimated by repeating certain measurements (reproducibility), measuring reactivity of the same element in original position and rotated for 1800 around its vertical axis (influence of flux and burn-up gradient) and by evaluating the control rod calibration curve. The estimated error in measured relative reactivity is in the order of +/- 0.05$ (less than 0.05 relative error). The burn-up error depends on the accuracy of WIMS/CITATION calculations. As the calculation model is relatively simple (two-group diffusion approximation in X-Y geometry, control rods not considered) it is estimated that the burn-up relative error significantly exceeds the reactivity measurement relative error. According to the experience with similar computer code packages it is estimated to be 0.10. Proceedings of the International Conference Nuclear Energy in Central Europe, Portorož, Slovenia, Sept. 10-13, 2001
  • 6. 102.6 Assuming that the deviation of the measured points from the fitting curve are due to burn-up errors, one can make corrections to the burn-up of particular elements by adjusting their measured reactivity to the fitting curve. The burn-up values obtained in this way are compared to WIMS/CITATION calculated values in Table 4 for all measured elements. Relative discrepancy between calculated and measured burn-up values is less than 0.05 for almost all elements. Larger deviations are observed for fuel elements that spent their burn-up life near control rods or other core irregularities not considered in the burn-up calculations. In their case the measurements significantly improve the information on their actual burn-up. Table 4. Comparison of calculated (WIMS/CITATION) and measured burn-up values Position Fuel Calculated Measured Relative element burn-up burn-up Difference (%) (%) F-5 NN-004 50.0 50.04 0.00 1 F-6 NN-009 43.1 44.44 0.03 2 D-4 NN-013 35.9 37.16 0.03 3 E-2 NN-017 22.6 23.78 0.05 4 H-2 NN-021 14.7 13.02 -0.13 5 E-4 NN-002 47.1 44.00 -0.07 6 H-4 NN-015 35.3 34.64 -0.02 7 D-3 NN-006 29.5 29.69 0.01 8 H-5 NN-016 35.6 38.74 0.03 9 H-6 NN-012 32.8 32.15 -0.02 10 G-4 NN-003 46.7 47.90 0.02 11 G-2 NN-018 22.6 21.52 -0.05 12 H-7 NN-022 6.3 7.40 0.16 13 4 CONCLUSIONS Good agreement between measured and calculated burn-up values was observed indicating that the reactivity method can be successfully applied also to MTR fuel element burn-up determination. In future, we expect to compare the results of this method with gamma scanning for general validation. ACKNOWLEDGMENTS The authors acknowledge the IAEA for their support (technical assistance project PER/4/021 - 01) that made possible cooperation between the authors at IPEN in Peru and at J. Stefan Institute. Proceedings of the International Conference Nuclear Energy in Central Europe, Portorož, Slovenia, Sept. 10-13, 2001
  • 7. 102.7 REFERENCES [1] Ravnik, M., et al., Determination of the burn-up of TRIGA fuel elements by calculation and reactivity experiments. Kerntechnik, 57, N° 5, 1992. [2] IPEN, Informe de Seguridad N° 5 del RP-10, Centro Nuclear RACSO, Lima-Perú, 2000, pp. 01. [3] Cuya, R., Determinacion de quemado por calculo para la configuracion 20. Informe Interno, IPEN, Huarangal, 2000. Proceedings of the International Conference Nuclear Energy in Central Europe, Portorož, Slovenia, Sept. 10-13, 2001