A way to gain insight into the flow field conditions in turbomachinery is by carrying out a series of point measurements in a cross section of the flow, for example, with a miniature multihole pressure probe. A problem commonly encountered in situations like these is the selection of a suitable measurement grid layout and density for obtaining all essential information in a cost-effective and timely manner. In order to achieve the latter, a novel adaptive multidimensional data sampling technique has been developed at Cranfield University. This paper describes the underlying principles of this technique, the algorithms utilized, and the results obtained during its successful application to data sets of two different flow fields in a high-speed research compressor.

1.
Franken
,
A. R. C.
, and
Ivey
,
P. C.
, 2004, “
Accelerating the Calibration of Multi-Hole Pressure Probes by Applying Advanced Computational Methods
,” ASME Paper No. GT2004-53434.
2.
Garcia
,
M. A.
, 1994, “
Efficient Surface Reconstruction From Scattered Points Through Geometric Data Fusion
,”
Proc., 1994 IEEE International Conference on Multi-Sensor Fusion and Integration for Intelligent Systems
, IEEE, New York, pp.
559
566
.
3.
Garcia
,
M. A.
, 1995, “
Fast Approximation of Range Images by Triangular Meshes Generated Through Adaptive Randomized Sampling
,”
Proc., 1995 IEEE International Conference on Robotics and Automation
, IEEE, New York, Vol.
2
, pp.
2043
2048
.
4.
Huang
,
H-L
, and
Ho
,
S-Y.
, 2001, “
Mesh Optimization for Surface Approximation Using an Efficient Coarse-to-Fine Evolutionary Algorithm
,”
Proc., 2001 IEEE Congress on Evolutionary Computation
, IEEE, New York, Vol.
1
, pp.
584
591
.
5.
Unser
,
M.
, 1995, “
Multi-Grid Adaptive Image Processing
,”
Proc., 1995 IEEE International Conference on Image Processing
, IEEE, New York, Vol.
1
, pp.
49
52
.
6.
Marsh
,
L. C.
, and
Cormier
,
D. R.
, 2002,
Spline Regression Models
,
Sage Publications
, University of Iowa.
7.
Bookstein
,
F. L.
, 1989, “
Principal Warps: Thin-Plate Splines and the Decomposition of Deformations
,”
IEEE Trans. Pattern Anal. Mach. Intell.
0162-8828,
11
, pp.
567
585
.
8.
Franke
,
R.
, 1982, “
Smooth Interpolation of Scattered Data by Local Thin-Plate Splines
,”
Comput. Math. Appl.
0898-1221,
8
, pp.
273
281
.
9.
Foley
,
T. A.
, and
Lane
,
D. A.
, 1990, “
Visualization of Irregular Multivariate Data
,”
Proc., First IEEE Conference on Visualization
, IEEE, New York, pp.
247
254
.
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