Abstract:This paper addresses a few issues related to the active structural acoustic control (ASAC) of a baffled plate. The first part proposes a feedback control strategy according to which a SISO control system is built by using a volume displacement sensor and a set of actuators driven with a single amplifier. The location of the actuators is then optimized to achieve an open‐loop transfer function with alternating poles and zeros, as for systems with co‐located actuators and sensors. This important feature allows t… Show more
“…Figure 5 shows the results for the radiation efficiency of the first six axisymmetric modes for a clamped plate predicted using Eqs. (11), (14), (36), and (37). Figure 6 presents the same results for a simply-supported plate.…”
Section: Radiation From the Structural Axisymmetric Modesmentioning
confidence: 73%
“…Therefore, comparing with Eq. (14), Eq. (20) is identified as a quantity proportional to the sound radiation efficiency of the sound source.…”
Section: Eigenanalysis Of the Resistance Matrixmentioning
confidence: 99%
“…However, this matrix has been mainly used for active structural acoustical control of low-frequency noise radiated by vibrating structures. 14 Associated to the radiation resistance matrix are the radiation modes. These modes are related with surface velocity distributions that produce orthogonal sound pressure radiation fields.…”
The sound power radiated by a plane vibrating structure can be calculated by numerical integration of the Rayleigh integral or by means of finite and boundary element methods. However, these methods are usually time-consuming due to the numerical evaluation of surface integrals. This paper reviews and discusses an alternative numerical method (the lumped parameter model) to compute the sound radiation from planar structures which is based just on surface velocity information and a direct numerical evaluation of the radiation resistance matrix of the structure. As an example, the technique is applied to estimate the sound radiated from the structural axisymmetric modes of both clamped and simply-supported circular baffled plates.
“…Figure 5 shows the results for the radiation efficiency of the first six axisymmetric modes for a clamped plate predicted using Eqs. (11), (14), (36), and (37). Figure 6 presents the same results for a simply-supported plate.…”
Section: Radiation From the Structural Axisymmetric Modesmentioning
confidence: 73%
“…Therefore, comparing with Eq. (14), Eq. (20) is identified as a quantity proportional to the sound radiation efficiency of the sound source.…”
Section: Eigenanalysis Of the Resistance Matrixmentioning
confidence: 99%
“…However, this matrix has been mainly used for active structural acoustical control of low-frequency noise radiated by vibrating structures. 14 Associated to the radiation resistance matrix are the radiation modes. These modes are related with surface velocity distributions that produce orthogonal sound pressure radiation fields.…”
The sound power radiated by a plane vibrating structure can be calculated by numerical integration of the Rayleigh integral or by means of finite and boundary element methods. However, these methods are usually time-consuming due to the numerical evaluation of surface integrals. This paper reviews and discusses an alternative numerical method (the lumped parameter model) to compute the sound radiation from planar structures which is based just on surface velocity information and a direct numerical evaluation of the radiation resistance matrix of the structure. As an example, the technique is applied to estimate the sound radiated from the structural axisymmetric modes of both clamped and simply-supported circular baffled plates.
“…The distribution of the effective piezoelectric properties to achieve a volume velocity sensor has been computed according to the theory described in. 2,6,7 Like in the previous example, the electrode density has been taken proportional to the effective piezoelectric properties, without correction to account for tridimensional effects in the electric field distribution within the thickness of the piezo film. The test plate is mounted in an aluminium frame and the simply supported boundary conditions are materialized by a dual elastomer joint (on both sides) with a circular cross section.…”
Section: Test 2: Volume Velocity Sensor Of a Simply Supported Platementioning
confidence: 99%
“…Although the spatial filtering of plates and shells with two-dimensional PVDF films has been suggested, 5 it has never been implemented in practice, for lack of capability of continuously shaping the piezoelectric properties of the sensor material. A way to turn around this difficulty by a proper electrode design was proposed by the present authors, [6][7][8] and applied to a cantilever beam covered with a two-dimensional PVDF film (copolymer) 2 ; this test compared the classical modal filter of the beam theory with the corresponding profile obtained with the new porous electrode; it showed that (i) the two electrodes give the same result, but (ii) none of them constitutes a good modal filter when the piezoelectric film is isotropic (d 31 = d 32 ). This somewhat puzzling result has been confirmed with finite element calculations using shell elements.…”
This paper describes and demonstrates a technology for making distributed sensors with spatial filtering properties. The concept is based on a porous electrode with variable porosity, which allows to tailor the effective piezoelectric coefficients in two dimensions. Two applications are considered: (i) a modal filter for a cantilever beam, and (ii) a volume displacement sensor for a simply supported plate.
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