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Airborne ultrasonic sensors are widely used in industry for detecting movement of targets and measuring their distances to the sensor. More complex object localization is usually done with optical systems, yet their application is limited. In this work an airborne ultrasound imaging system is developed, which reconstructs an image of the region-of-interest (ROI) with multiple objects. With further image processing, this system allows more sophisticated object localization. The proposed optimization method results in a sensor system with minimum number of sensors and improved sensor distribution for maximum coverage of the ROI and homogeneous performance.

For iterative image reconstruction of transmission tomography we apply the paraxial approximation of the Helmholtz equation for a spherical transducer arrangement. We choose this approach due to its three order of magnitude lower complexity than full wave solutions with the same precision for transmission tomography. In homogeneous media we prove that our forward solution is exact. With the help of this forward solution 2D and 3D ultrasound measurements could be simulated for transmission tomography. 2D reconstructions of a breast-like numerical phantom had a deviation in sound speed of 0.14 m/s and a deviation in attenuation of 6.5% from the ground truth. Applications up to now are breast cancer diagnostics and non-destructive testing.

A promising candidate for breast cancer imaging is ultrasound computer tomography (USCT). At Karlsruhe Institute of Technology (KIT) a 3D USCT with a semiellipsoidal aperture consisting of several hundreds of US transducers was built. The utilized imaging methods require accurate and reliable temperature information over the measured space and acquisition time. Several methods were applied which improved the temperature accuracy and reliability beyond the hardware defaults by one order of magnitude from ±1°C to approx. 0.005°C beyond the requirement of 0.1°C.