. Some of these previous studies investigated plate wave’s propagation in paper, in an attempt to obtain correlations with mechanical properties using contactless methods due to the impossibility of using traditional contact techniques [1,2,7] . Other researchers have developed on-line systems that can measure certain properties in a moving web [3,8-10] . Ultrasonic analysis is a very interesting technique because it is fast, non-destructive and is very sensitive to the cellulose-fibre-based structure of the paper . In this paper a computer-controlled, fully-automated ultrasonicbased system composed of a measuring head and peripheral hardware was conceived. The system performs ultrasonic velocity measurements in the plane of the paper sheet which can be used to establish the tensile stiffness index (TSI). This parameter has an increased acceptance as a measure of paper strength properties [2] . Once TSI for the different orientations is known, the tensile stiffness orientation angle (TSO), defined by the orientation of the maximum of the TSI plot and the paper machine direction, can be evaluated. Another important factor in the paper industry is the use of mineral fillers that are applied for economic reasons, because fillers impart to paper specific properties. Bulk, air permeability, porosity, light scattering, stiffness, gloss and printability are some of the paper properties that are dependent on mineral fillers and on filler level [10] . Paper strength is reduced by filler incorporation, due to the reduction in bonded area of cellulose fibres. Mineral fillers have very different elastic properties from cellulose fibre, so the overall elastic property of the paper with fillers is different from a paper that has only cellulose fibres. Due to the good linear correlation between the mineral filler content in paper and ultrasonic velocities, the prediction of the elastic properties variation can be achieved. 2. Background The measurement of ultrasonic velocities is a powerful technique for non-destructive analysis of the mechanical properties of materials. Typically, the propagation velocity of a plane wave through a material is equal to the square root of the Young’s modulus divided by the mass density. So, the Young’s modulus can be obtained from velocity measurements. In our case we are interested in the analysis of planar materials. These are defined as plates that have lateral dimensions larger than the wavelength of in-plane bulk waves and whose thickness is small compared to the wavelength of out-ofplane bulk waves [11]