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Motion Synthesis with Decoupled Parameterization

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To approximate the inverse function, scattered data interpolation techniques are ... Construction of the time-warp curves. Scheme for time-warping [Shin and Oh 06] ... – PowerPoint PPT presentation

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Title: Motion Synthesis with Decoupled Parameterization


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Computer Graphics International 2008
Motion Synthesis with Decoupled Parameterization
Dongwook Ha and JungHyun Han Korea University
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Motion blending
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Parameterization
  • Parameterization provides natural controls.
  • To approximate the inverse function, scattered
    data interpolation techniques are used.
  • Rose et al. 98 Rose et al. 01 Kovar and
    Gleicher 04

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Parameterization
Parameter space
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Basic Idea
  • In the previous approaches,
  • the number of required example motions is
    exponential in the dimensionality of the
    parameter space.
  • Our Solution - Decoupled parameterization

exponential growth
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Motion control with decoupled parameters
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Time-warping
  • Temporal alignment within the example motions
  • Scheme for time-warping Shin and Oh 06
  • computes the reference time for the current frame.

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Double-layered time-warping
  • 1st layer Time-warping for motion blending
  • 2nd layer Time-warping for splicing
  • 1st layer

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Double-layered time-warping
  • 2nd Layer
  • Temporal alignment between two reference motions
  • Scheme for time-warping

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Double-layered time-warping
  • without double-layered time-warping
  • with double-layered time-warping

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Re-composition of parameter space
  • The samples for the upper body are dynamic.
  • Moreover, our attaching operation changes the
    orientation of the pelvis adequately. Heck and
    Gleicher 06
  • But, the relative positions among samples are
    preserved.

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Re-composition of parameter space
  • The parameters of the samples are approximated.
  • The error range of the method is less than 1
    centimeter.

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Video
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Summary
  • Motion synthesis with decoupled parameterization
  • hybrid approach
  • blending-based parametric motion synthesis
  • motion splicing
  • reduction of the number of required motion data
  • allows high-dimensional parameterization.
  • can reuse the parametric motion spaces.

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