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Through-Wall Imaging With UWB Radar System - KEMT FEI TUKE

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4.1 <strong>Through</strong>-<strong>Wall</strong> TOA Estimation 49<br />

Z<br />

<strong>Wall</strong><br />

� rw = 8<br />

Antenna<br />

d = ?<br />

H X = 3 m<br />

W di = 0.5 m<br />

D w = 0.5 m<br />

X<br />

H Z = 1.5 m<br />

Fig. 4.1.4: Simulated scenario of object behind the wall.<br />

Table 4.2: Dependence of d on number of iterations. dinit ≈ � εa HXDW<br />

εw HZ<br />

Iterations 0 1 2 3 4 5 6 7<br />

d[cm] 35.355 20.828 17.857 17.674 17.673 17.673 17.673 17.673<br />

Errd[%] 100.051 17.852 1.041 0.006 0.000 0.000 0.000 0.000<br />

The computation complexity of TOA estimation is a very important aspect,<br />

e.g. in order to compute migration from SAR scanning consisting from N = 300<br />

scans and with final image resolution Nx = 500 × Nz = 500 pixels, the parameter<br />

d has to be computed Nc = 150 millions times.<br />

Nc = NxNzN. (4.1.13)<br />

The computation method of dinit should be therefore chosen with sophisticated<br />

trade-off between precision and complexity, and with regard to the hardware performance.<br />

In Table 4.3 precisions of several TOA methods are compared. Firstly, the TOA<br />

is computed as a straight line between the antenna and the target according to the<br />

(2.5.1) (one way antenna - target only) with no wall compensation. Secondly, a<br />

simple wall compensation method (Section 2.5.3) is used to compute TOA. Finally,<br />

the TOA is computed according to the proposed precise method. ErrT OA[%]<br />

represents a relative error of TOA estimation in percentage.<br />

The shown precision is obtained only in case of homogeneous walls. In addition,<br />

the velocity of the wave propagation depends also on conductivity, permeability,

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