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Modeling Bidirectional Texture Functions with Multivariate Spherical Radial Basis Functions

机译:使用多元球形径向基函数对双向纹理函数建模

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摘要

This paper presents a novel parametric representation for bidirectional texture functions. Our method mainly relies on two original techniques, namely, multivariate spherical radial basis functions (SRBFs) and optimized parameterization. First, since the surface appearance of a real-world object is frequently a mixed effect of different physical factors, the proposed sum-of-products model based on multivariate SRBFs especially provides an intrinsic and efficient representation for heterogenous materials. Second, optimized parameterization particularly aims at overcoming the major disadvantage of traditional fixed parameterization. By using a parametric model to account for variable transformations, the parameterization process can be tightly integrated with multivariate SRBFs into a unified framework. Finally, a hierarchical fitting algorithm for bidirectional texture functions is developed to exploit spatial coherence and reduce computational cost. Our experimental results further reveal that the proposed representation can easily achieve high-quality approximation and real-time rendering performance.
机译:本文提出了一种用于双向纹理函数的新颖参数表示。我们的方法主要依靠两种原始技术,即多元球面径向基函数(SRBF)和优化的参数化。首先,由于现实世界对象的表面外观通常是不同物理因素的混合影响,因此,基于多元SRBF的产品总和模型特别为异质材料提供了一种内在且有效的表示方法。其次,优化的参数化尤其旨在克服传统固定参数化的主要缺点。通过使用参数模型来解释变量转换,可以将参数化过程与多元SRBF紧密集成到一个统一的框架中。最后,开发了一种用于双向纹理函数的分层拟合算法,以利用空间一致性并降低计算成本。我们的实验结果进一步表明,提出的表示形式可以轻松实现高质量的逼近和实时渲染性能。

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