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Sound Field Reproduction of a Virtual Source Inside a Loudspeaker Array With Minimal External Radiation

机译:具有最小外部辐射的扬声器阵列内部虚拟源的声场再现

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We derived an integral equation for reproducing the sound field of a virtual source inside an array of loudspeakers with reduced radiation to the outside. Reproduction of a sound field over a finite interior region inevitably generates sound waves that propagate outside the region. This undesirable radiation is reflected from walls and can induce artifacts in the interior region. In principle, the Kirchhoff-Helmholtz (KH) integral can be used to reproduce the interior sound field from an exterior virtual source without any external radiation. However, if there is a virtual source inside the array, the integral formula does not explicitly demonstrate how one can reproduce the sound field or minimize the external radiation. In this work, we derive an explicit formula for reproducing a sound field with minimal external radiation when a virtual source is located inside a loudspeaker array. The theory shows that external radiation can be effectively reduced without solving any inverse problem. The proposed formula follows the form of the KH integral and thus requires monopole and dipole sources. Although dipole sources are difficult to build in practice, the theory predicts that sound field reproduction with minimal external radiation is possible and that the room dependency of the sound field reproduction system can be decreased.
机译:我们导出了一个积分方程,用于再现扬声器阵列内部的虚拟源的声场,同时减少了向外部的辐射。在有限的内部区域上再现声场不可避免地会产生在该区域外传播的声波。这种不希望有的辐射会从墙壁反射回来,并会在内部区域产生伪影。原则上,基尔霍夫-亥姆霍兹(KH)积分可用于从外部虚拟源重现内部声场而没有任何外部辐射。但是,如果阵列内部存在虚拟源,则积分公式不会明确说明如何重现声场或将外部辐射最小化。在这项工作中,我们导出了一个明确的公式,当虚拟声源位于扬声器阵列内部时,可以用最小的外部辐射来再现声场。该理论表明,可以在不解决任何逆问题的情况下有效地减少外部辐射。提议的公式遵循KH积分的形式,因此需要单极和偶极子源。尽管在实践中很难建立偶极子声源,但该理论预测在最小外部辐射的情况下进行声场再现是可能的,并且声场再现系统的空间依赖性可以降低。

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