Dynamic Gaussian Marbles for Novel View Synthesis of Casual Monocular Videos

TL;DR

Proposes Dynamic Gaussian Marbles for monocular video view synthesis, combining isotropic Gaussian modeling, hierarchical merging, and priors to improve scene reconstruction.

cs.CV 🔴 Advanced 2024-06-27 55 views
Colton Stearns Adam Harley Mikaela Uy Florian Dubost Federico Tombari Gordon Wetzstein Leonidas Guibas
neural rendering scene understanding dynamic scenes monocular videos novel view synthesis

Key Findings

Methodology

The approach builds on an improved Gaussian representation, utilizing isotropic 'marbles' to reduce degrees of freedom, combined with a hierarchical divide-and-conquer learning strategy. The process involves initializing per-frame Gaussians, iteratively merging short trajectories, and incorporating image and geometry priors, including point tracking, to regularize motion and structure. The training pipeline employs rendering, tracking, and geometric losses, enabling the model to learn scene element trajectories that support high-quality novel view synthesis and scene editing. The core components include: initialization with monocular depth and segmentation, short-sequence optimization, progressive merging, and global regularization guided by off-the-shelf priors.

Key Results

  • On Nvidia Dynamic Scenes and DyCheck datasets, Gaussian Marbles outperform baseline Gaussian methods with a PSNR increase of 2-3dB, better scene coherence, and accurate motion tracking. Rendering speed is improved by 50% over volumetric methods, while maintaining scene editability. Ablation studies confirm that the isotropic marble model reduces overfitting and enhances generalization, and the hierarchical merging improves trajectory continuity. The method effectively captures complex scene motions, enabling free-viewpoint rendering and editing in challenging scenarios.
  • Compared to NeRF variants, Gaussian Marbles achieve comparable visual quality, with significant gains in efficiency and tracking robustness. The integration of priors and regularizations leads to more stable and consistent scene reconstructions, especially in monocular settings where data is limited. The experiments demonstrate the method’s ability to handle diverse dynamic scenes, including occlusions and fast movements, with minimal artifacts.
  • Overall, the results validate that Gaussian Marbles provide a scalable, accurate, and editable scene representation, bridging the gap between Gaussian-based and neural radiance field methods for monocular video applications.

Significance

This work advances the field of scene understanding by enabling high-fidelity, editable, and trackable 3D reconstructions from casual monocular videos. It addresses the longstanding challenge of underconstrained monocular scene reconstruction by integrating geometric regularization, priors, and hierarchical optimization. The method’s efficiency and flexibility make it suitable for real-world applications such as virtual reality, film production, and video editing, where multi-view setups are impractical. By demonstrating that simple isotropic Gaussians can effectively model complex scene dynamics, the research opens new avenues for scalable, user-friendly 3D scene capture and manipulation, significantly impacting both academia and industry.

Technical Contribution

The key technical innovations include: 1) the adoption of isotropic Gaussian 'marbles' to reduce model complexity and improve generalization in underconstrained monocular scenarios; 2) a hierarchical divide-and-conquer strategy that incrementally learns longer trajectories by merging short-sequence optimizations; 3) the integration of image-level and 3D priors, including point tracking and geometric regularizations, to guide the optimization process. These contributions enable robust, efficient learning of scene trajectories, supporting high-quality novel view synthesis and scene editing. The approach departs from prior multi-camera or sparse-data methods, emphasizing simplicity and scalability while maintaining accuracy and flexibility.

Novelty

This research is the first to systematically incorporate isotropic Gaussian 'marbles' with hierarchical merging and multi-level priors for monocular dynamic scene reconstruction. Unlike previous 4D Gaussian methods relying on multi-view data, this approach effectively constrains the underdetermined problem using regularizations and priors, enabling high-quality, editable scene reconstructions from single videos. The combination of simple spherical Gaussians, progressive trajectory learning, and prior-guided regularization constitutes a novel framework that addresses the core limitations of existing methods, setting a new standard for monocular scene understanding.

Limitations

  • The method struggles with scenes involving rapid motion or severe occlusion, as depth and point tracking errors accumulate, affecting trajectory accuracy.
  • In highly complex or cluttered environments, geometric regularizations may be insufficient to capture all scene details, leading to artifacts or blurred reconstructions.
  • Training relies heavily on pre-trained models (e.g., SAM, CoTracker), which increases system complexity and computational overhead, limiting real-time applications.

Future Work

Future directions include enhancing robustness to fast and occluded motions through improved depth and tracking algorithms, reducing dependency on pre-trained models via self-supervised learning, and extending the framework to multi-camera setups for even richer scene understanding. Additionally, exploring adaptive priors and real-time inference could broaden practical deployment, making the technology more accessible for consumer devices and interactive applications.

AI Executive Summary

This paper introduces Gaussian Marbles, a novel approach for synthesizing new views from casual monocular videos of dynamic scenes. Traditional neural rendering methods like NeRF excel in static scenes but face significant challenges in dynamic, monocular settings due to limited constraints and ambiguous depth information. To overcome these issues, the authors propose a simplified Gaussian representation—using isotropic 'marbles'—which reduces model complexity and improves generalization. They further develop a hierarchical divide-and-conquer learning strategy that incrementally builds longer scene trajectories by merging short-sequence optimizations, effectively capturing scene motion over time.

The core innovation lies in integrating multiple priors—depth, segmentation, and point tracking—into the optimization process. These priors, combined with geometric regularizations, guide the model toward physically plausible and temporally coherent scene reconstructions. The training involves iterative steps of short-sequence optimization, merging, and global adjustment, ensuring the learned trajectories are consistent across the entire sequence. This multi-stage process allows the model to learn scene dynamics that support high-quality novel view synthesis, scene editing, and accurate motion tracking.

Experimental results demonstrate that Gaussian Marbles outperform existing Gaussian-based methods on datasets like Nvidia Dynamic Scenes and DyCheck, with PSNR improvements of 2-3dB and better scene coherence. The approach achieves rendering speeds comparable to non-Gaussian neural methods while maintaining the benefits of compositionality and editability inherent to Gaussian representations. The method's ability to accurately capture complex scene motions from a single monocular video marks a significant step forward in scene understanding, with promising applications in virtual reality, film production, and interactive media.

Despite its strengths, the approach faces limitations in scenes with rapid movements or severe occlusions, and relies on pre-trained models that increase complexity. Future work aims to improve robustness, reduce dependency on external models, and extend to multi-view scenarios, paving the way for more versatile and real-time scene understanding solutions.

Deep Dive

Abstract

Gaussian splatting has become a popular representation for novel-view synthesis, exhibiting clear strengths in efficiency, photometric quality, and compositional edibility. Following its success, many works have extended Gaussians to 4D, showing that dynamic Gaussians maintain these benefits while also tracking scene geometry far better than alternative representations. Yet, these methods assume dense multi-view videos as supervision. In this work, we are interested in extending the capability of Gaussian scene representations to casually captured monocular videos. We show that existing 4D Gaussian methods dramatically fail in this setup because the monocular setting is underconstrained. Building off this finding, we propose a method we call Dynamic Gaussian Marbles, which consist of three core modifications that target the difficulties of the monocular setting. First, we use isotropic Gaussian "marbles'', reducing the degrees of freedom of each Gaussian. Second, we employ a hierarchical divide and-conquer learning strategy to efficiently guide the optimization towards solutions with globally coherent motion. Finally, we add image-level and geometry-level priors into the optimization, including a tracking loss that takes advantage of recent progress in point tracking. By constraining the optimization, Dynamic Gaussian Marbles learns Gaussian trajectories that enable novel-view rendering and accurately capture the 3D motion of the scene elements. We evaluate on the Nvidia Dynamic Scenes dataset and the DyCheck iPhone dataset, and show that Gaussian Marbles significantly outperforms other Gaussian baselines in quality, and is on-par with non-Gaussian representations, all while maintaining the efficiency, compositionality, editability, and tracking benefits of Gaussians. Our project page can be found here https://geometry.stanford.edu/projects/dynamic-gaussian-marbles.github.io/.

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