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Awesome GitHub RepositoriesMotion Simulation Toolkits

Sets of tools for driving value transitions using non-linear physics and velocity coordination.

Distinct from Physics Simulation Toolkits: Focuses on value-driving toolkits for UI motion rather than rigid body physics engines for games.

Explore 2 awesome GitHub repositories matching user interface & experience · Motion Simulation Toolkits. Refine with filters or upvote what's useful.

Awesome Motion Simulation Toolkits GitHub Repositories

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  • timdonnelly/advancetimdonnelly 的头像

    timdonnelly/Advance

    4,471在 GitHub 上查看↗

    Advance is a physics-based animation library and motion simulation toolkit for iOS, tvOS, and macOS. It provides a framework for driving value transitions using non-linear physics functions and a spring physics engine to produce natural, bouncy movements. The library distinguishes itself through a vector-based animation framework that allows custom data types to be animated by converting them into vector representations. It also implements velocity-preserving state handoffs to maintain a consistent rate of change when transitioning between different animation modes. The toolkit covers both t

    Provides a toolkit for driving value transitions using non-linear physics functions and velocity coordination.

    Swift
    在 GitHub 上查看↗4,471
  • qishaoxuan/css_tricksQiShaoXuan 的头像

    QiShaoXuan/css_tricks

    4,103在 GitHub 上查看↗

    该项目是实现 CSS 布局、排版和视觉效果的参考指南和可复用模式集合。它作为一个样式片段库和实现指南,用于构建网页并创建常见的用户界面模式。 该仓库为视觉效果和 UI 组件模式提供了专门的展示库。这些包括创建玻璃拟态、复杂几何形状以及交互式元素(如手风琴、工具提示和动画标签指示器)的技术。 该项目涵盖了广泛的前端能力,包括响应式设计、灵活的网格布局系统以及排版优化。它还包括用于构建交互式运动效果、颜色混合和图像过滤的资源,以解决常见的渲染问题并增强界面美观度。

    Implements curved movement paths using CSS timing functions to simulate parabolic motion.

    CSScsscss3
    在 GitHub 上查看↗4,103
  1. Home
  2. User Interface & Experience
  3. Motion Simulation Toolkits

探索子标签

  • Parabolic Motion PathsAnimations that follow a curved, parabolic trajectory using CSS timing and transforms. **Distinct from Motion Simulation Toolkits:** Specifically focuses on the geometric parabolic path rather than general non-linear value transitions.