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On the perceptual organization and computational representation of natural planar shape.

机译:关于自然平面形状的感知组织和计算表示。

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摘要

Planar shape plays an important role in human vision. However, the way in which the human visual system groups stimuli into shape percepts, and how these percepts are represented, is not fully understood. This thesis aims to advance our understanding of both these issues.;This non-local shape information could therefore condition early visual grouping processes by means of a generative shape model. However, a review of existing shape frameworks finds that no existing representation is suitable for generative modelling. The primary contribution of this thesis is thus a computational investigation into a new representation of natural planar shape based on the composition of primitive wavelet-like shape transformations called formlets. Each formlet subjects the space in which a shape is embedded to a localized isotropic radial deformation tuned in location and scale. By constraining these transformations to be diffeomorphisms of the plane, the topology of shape is preserved over composition. We present a formlet pursuit algorithm for constructing sparse multi-scale approximations of arbitrary shape by composing formlets over a shape prototype, e.g. an ellipse. Evaluation of the formlet representation against competing methods on a shape completion task suggests that formlets are well-suited for the generative modeling of natural planar shape.;Although the role of local geometric information in perceptual grouping is fairly well understood, debate exists concerning the effects of non-local shape geometry. This thesis presents a psychophysical investigation into the role of non-local geometric shape cues, reporting evidence that geometric information, beyond local pair-wise statistics, facilitates the perceptual organization of natural planar shape.
机译:平面形状在人类视觉中起着重要作用。但是,人类视觉系统将刺激分为形状感知的方式以及这些感知的表示方式尚不完全清楚。本文旨在增进我们对这两个问题的理解。因此,这种非局部形状信息可以通过生成形状模型来调节早期的视觉分组过程。但是,对现有形状框架的审查发现,没有现有的表示形式适合生成模型。因此,本论文的主要贡献是基于称为小波的原始小波状形状变换的组成,对自然平面形状的新表示进行了计算研究。每个小模板都将形状嵌入其中的空间置于位置和比例调整的局部各向同性径向变形中。通过将这些变换约束为平面的微晶,可以在合成上保留形状的拓扑。我们提出了一种Formlet追踪算法,该算法通过在形状原型上组合小形来构造任意形状的稀疏多尺度近似值。椭圆形。根据形状完成任务上的竞争方法对形式表示进行评估表明,形式模板非常适合自然平面形状的生成建模。;尽管对局部几何信息在感知分组中的作用已相当了解,但有关效果的争论仍在非局部形状几何。本论文对非局部几何形状线索的作用进行了心理物理学的研究,报告了证据,即几何信息,除了局部成对统计之外,还促进了自然平面形状的感知组织。

著录项

  • 作者

    Oleskiw, Timothy D.;

  • 作者单位

    York University (Canada).;

  • 授予单位 York University (Canada).;
  • 学科 Psychology Experimental.;Computer Science.
  • 学位 M.Sc.
  • 年度 2010
  • 页码 140 p.
  • 总页数 140
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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