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JAEA-Data/Code 2007-004 - Welcome to Research Group for ...

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triangular grid points .<br />

Difference from IGT=14 is that 1) coolant regions are divided by<br />

triangular meshes, 2) each pin rod can have the particular size, and 3).<br />

trapezoidal shape regions near the outer boundary of the assembly can<br />

simulate the wrapper tube and inter-assembly gap.<br />

As the perfect reflective boundary condition is not supported, the<br />

isotropically reflective condition is applied.<br />

S-Regions are numbered by the rules: 1) coolant regions ahead of pin<br />

rod regions. For coolant regions, 2.1) from inner <strong>to</strong> outer measured from<br />

the central axis, 2.2) small Y-abscissa <strong>to</strong> large Y-abscissa, For pin rod<br />

regions, 3.1) inner <strong>to</strong> outer in a pin rod, 3.2) small Y-abscissa <strong>to</strong> large<br />

Y-abscissa, 3.3) inner <strong>to</strong> outer measured from the central axis.<br />

= 16 Rectangular pillar divided by X-Y coordinates of quadrant symmetry<br />

with pin rods on grid points.<br />

This type permits the placement of pin rods on any grid point of an<br />

x-y division of a rectangular lattice cell. Every pin rod has its own radius<br />

with annular sub-division. This model differs from the model IGT=13 by<br />

applying the perfect reflective boundary conditions always on the left<br />

surface and on the lower surface.<br />

When IBOUND=1 is specified as the outer boundary condition, the<br />

perfect reflective condition is applied on the right and the upper surfaces.<br />

S-Regions are numbered by the rules 1) coolant regions ahead of pin<br />

rod regions, 2) small Y-abscissa <strong>to</strong> large abscissa, 3) small X-abscissa <strong>to</strong><br />

large abscissa, 4) inner <strong>to</strong> outer in a pin rod.<br />

2 NZ Total number of Sub-Regions<br />

3 NR Total number of T-Regions<br />

4 NRR Total number of R-Regions<br />

5 NXR Total number of X-Regions<br />

6 IBOUND Outer boundary condition of the cell calculation<br />

48

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