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Ronen Basri

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13 papers
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13

ICLR Conference 2025 Conference Paper

RESfM: Robust Deep Equivariant Structure from Motion

  • Fadi Khatib
  • Yoni Kasten
  • Dror Moran
  • Meirav Galun
  • Ronen Basri

Multiview Structure from Motion is a fundamental and challenging computer vision problem. A recent deep-based approach utilized matrix equivariant architectures for simultaneous recovery of camera pose and 3D scene structure from large image collections. That work, however, made the unrealistic assumption that the point tracks given as input are almost clean of outliers. Here, we propose an architecture suited to dealing with outliers by adding a multiview inlier/outlier classification module that respects the model equivariance and by utilizing a robust bundle adjustment step. Experiments demonstrate that our method can be applied successfully in realistic settings that include large image collections and point tracks extracted with common heuristics that include many outliers, achieving state-of-the-art accuracies in almost all runs, superior to existing deep-based methods and on-par with leading classical (non-deep) sequential and global methods.

NeurIPS Conference 2024 Conference Paper

CALVIN: Improved Contextual Video Captioning via Instruction Tuning

  • Gowthami Somepalli
  • Arkabandhu Chowdhury
  • Ronen Basri
  • Jonas Geiping
  • Tom Goldstein
  • David Jacobs

The recent emergence of powerful Vision-Language models (VLMs) has significantly improved image captioning. Some of these models are extended to caption videos as well. However, their capabilities to understand complex scenes are limited, and the descriptions they provide for scenes tend to be overly verbose and focused on the superficial appearance of objects. Scene descriptions, especially in movies, require a deeper contextual understanding, unlike general-purpose video captioning. To address this challenge, we propose a model, CALVIN, a specialized video LLM that leverages previous movie context to generate fully "contextual" scene descriptions. To achieve this, we train our model on a suite of tasks that integrate both image-based question-answering and video captioning within a unified framework, before applying instruction tuning to refine the model's ability to provide scene captions. Lastly, we observe that our model responds well to prompt engineering and few-shot in-context learning techniques, enabling the user to adapt it to any new movie with very little additional annotation.

NeurIPS Conference 2024 Conference Paper

Consensus Learning with Deep Sets for Essential Matrix Estimation

  • Dror Moran
  • Yuval Margalit
  • Guy Trostianetsky
  • Fadi Khatib
  • Meirav Galun
  • Ronen Basri

Robust estimation of the essential matrix, which encodes the relative position and orientation of two cameras, is a fundamental step in structure from motion pipelines. Recent deep-based methods achieved accurate estimation by using complex network architectures that involve graphs, attention layers, and hard pruning steps. Here, we propose a simpler network architecture based on Deep Sets. Given a collection of point matches extracted from two images, our method identifies outlier point matches and models the displacement noise in inlier matches. A weighted DLT module uses these predictions to regress the essential matrix. Our network achieves accurate recovery that is superior to existing networks with significantly more complex architectures.

TMLR Journal 2024 Journal Article

Controlling the Inductive Bias of Wide Neural Networks by Modifying the Kernel’s Spectrum

  • Amnon Geifman
  • Daniel Barzilai
  • Ronen Basri
  • Meirav Galun

Wide neural networks are biased towards learning certain functions, influencing both the rate of convergence of gradient descent (GD) and the functions that are reachable with GD in finite training time. As such, there is a great need for methods that can modify this bias according to the task at hand. To that end, we introduce Modified Spectrum Kernels (MSKs), a novel family of constructed kernels that can be used to approximate kernels with desired eigenvalues for which no closed form is known. We leverage the duality between wide neural networks and Neural Tangent Kernels and propose a preconditioned gradient descent method, which alters the trajectory of GD. As a result, this allows for a polynomial and, in some cases, exponential training speedup without changing the final solution. Our method is both computationally efficient and simple to implement.

ICLR Conference 2024 Conference Paper

Likelihood Training of Cascaded Diffusion Models via Hierarchical Volume-preserving Maps

  • Henry Li
  • Ronen Basri
  • Yuval Kluger

Cascaded models are multi-scale generative models with a marked capacity for producing perceptually impressive samples at high resolutions. In this work, we show that they can also be excellent likelihood models, so long as we overcome a fundamental difficulty with probabilistic multi-scale models: the intractability of the likelihood function. Chiefly, in cascaded models each intermediary scale introduces extraneous variables that cannot be tractably marginalized out for likelihood evaluation. This issue vanishes by modeling the diffusion process on latent spaces induced by a class of transformations we call hierarchical volume-preserving maps, which decompose spatially structured data in a hierarchical fashion without introducing local distortions in the latent space. We demonstrate that two such maps are well-known in the literature for multiscale modeling: Laplacian pyramids and wavelet transforms. Not only do such reparameterizations allow the likelihood function to be directly expressed as a joint likelihood over the scales, we show that the Laplacian pyramid and wavelet transform also produces significant improvements to the state-of-the-art on a selection of benchmarks in likelihood modeling, including density estimation, lossless compression, and out-of-distribution detection. Investigating the theoretical basis of our empirical gains we uncover deep connections to score matching under the Earth Mover's Distance (EMD), which is a well-known surrogate for perceptual similarity.

JMLR Journal 2024 Journal Article

Spectral Analysis of the Neural Tangent Kernel for Deep Residual Networks

  • Yuval Belfer
  • Amnon Geifman
  • Meirav Galun
  • Ronen Basri

Deep residual network architectures have been shown to achieve superior accuracy over classical feed-forward networks, yet their success is still not fully understood. Focusing on massively over-parameterized, fully connected residual networks with ReLU activation through their respective neural tangent kernels (ResNTK), we provide here a spectral analysis of these kernels. Specifically, we show that, much like NTK for fully connected networks (FC-NTK), for input distributed uniformly on the hypersphere $S^d$, the eigenvalues of ResNTK corresponding to their spherical harmonics eigenfunctions decay polynomially with frequency $k$ as $k^{-d}$. These in turn imply that the set of functions in their Reproducing Kernel Hilbert Space are identical to those of both FC-NTK as well as the standard Laplace kernel. Our spectral analysis allows us to highlight several additional properties of ResNTK, which depend on the choice of a hyper-parameter that balances between the skip and residual connections. Specifically, (1) with no bias, deep ResNTK is significantly biased toward even frequency functions; (2) unlike FC-NTK for deep networks, which is spiky and therefore yields poor generalization, ResNTK is stable and yields small generalization errors. We finally demonstrate these with experiments showing further that these phenomena arise in real networks. [abs] [ pdf ][ bib ] &copy JMLR 2024. ( edit, beta )

ICLR Conference 2023 Conference Paper

A Kernel Perspective of Skip Connections in Convolutional Networks

  • Daniel Barzilai
  • Amnon Geifman
  • Meirav Galun
  • Ronen Basri

Over-parameterized residual networks (ResNets) are amongst the most successful convolutional neural architectures for image processing. Here we study their properties through their Gaussian Process and Neural Tangent kernels. We derive explicit formulas for these kernels, analyze their spectra, and provide bounds on their implied condition numbers. Our results indicate that (1) with ReLU activation, the eigenvalues of these residual kernels decay polynomially at a similar rate compared to the same kernels when skip connections are not used, thus maintaining a similar frequency bias; (2) however, residual kernels are more locally biased. Our analysis further shows that the matrices obtained by these residual kernels yield favorable condition numbers at finite depths than those obtained without the skip connections, enabling therefore faster convergence of training with gradient descent.

ICML Conference 2020 Conference Paper

Frequency Bias in Neural Networks for Input of Non-Uniform Density

  • Ronen Basri
  • Meirav Galun
  • Amnon Geifman
  • David W. Jacobs
  • Yoni Kasten
  • Shira Kritchman

Recent works have partly attributed the generalization ability of over-parameterized neural networks to frequency bias – networks trained with gradient descent on data drawn from a uniform distribution find a low frequency fit before high frequency ones. As realistic training sets are not drawn from a uniform distribution, we here use the Neural Tangent Kernel (NTK) model to explore the effect of variable density on training dynamics. Our results, which combine analytic and empirical observations, show that when learning a pure harmonic function of frequency $\kappa$, convergence at a point $x \in \S^{d-1}$ occurs in time $O(\kappa^d/p(x))$ where $p(x)$ denotes the local density at $x$. Specifically, for data in $\S^1$ we analytically derive the eigenfunctions of the kernel associated with the NTK for two-layer networks. We further prove convergence results for deep, fully connected networks with respect to the spectral decomposition of the NTK. Our empirical study highlights similarities and differences between deep and shallow networks in this model.

ICML Conference 2020 Conference Paper

Learning Algebraic Multigrid Using Graph Neural Networks

  • Ilay Luz
  • Meirav Galun
  • Haggai Maron
  • Ronen Basri
  • Irad Yavneh

Efficient numerical solvers for sparse linear systems are crucial in science and engineering. One of the fastest methods for solving large-scale sparse linear systems is algebraic multigrid (AMG). The main challenge in the construction of AMG algorithms is the selection of the prolongation operator—a problem-dependent sparse matrix which governs the multiscale hierarchy of the solver and is critical to its efficiency. Over many years, numerous methods have been developed for this task, and yet there is no known single right answer except in very special cases. Here we propose a framework for learning AMG prolongation operators for linear systems with sparse symmetric positive (semi-) definite matrices. We train a single graph neural network to learn a mapping from an entire class of such matrices to prolongation operators, using an efficient unsupervised loss function. Experiments on a broad class of problems demonstrate improved convergence rates compared to classical AMG, demonstrating the potential utility of neural networks for developing sparse system solvers.

ICML Conference 2019 Conference Paper

Learning to Optimize Multigrid PDE Solvers

  • Daniel Greenfeld
  • Meirav Galun
  • Ronen Basri
  • Irad Yavneh
  • Ron Kimmel

Constructing fast numerical solvers for partial differential equations (PDEs) is crucial for many scientific disciplines. A leading technique for solving large-scale PDEs is using multigrid methods. At the core of a multigrid solver is the prolongation matrix, which relates between different scales of the problem. This matrix is strongly problem-dependent, and its optimal construction is critical to the efficiency of the solver. In practice, however, devising multigrid algorithms for new problems often poses formidable challenges. In this paper we propose a framework for learning multigrid solvers. Our method learns a (single) mapping from discretized PDEs to prolongation operators for a broad class of 2D diffusion problems. We train a neural network once for the entire class of PDEs, using an efficient and unsupervised loss function. Our tests demonstrate improved convergence rates compared to the widely used Black-Box multigrid scheme, suggesting that our method successfully learned rules for constructing prolongation matrices.

ICRA Conference 1999 Conference Paper

Image-Based Robot Navigation Under the Perspective Model

  • Ronen Basri
  • Ehud Rivlin
  • Ilan Shimshoni

In a previous paper (1998) we presented a method for image-based navigation by which a robot can navigate to desired positions and orientations in 3D space specified by single images taken from these positions. In this paper we further investigate the method and develop robust algorithms for navigation assuming the perspective projection model. In particular, we develop a tracking algorithm that exploits our knowledge of the motion performed by the robot at every step. This algorithm allows us to maintain correspondences between frames and eliminate false correspondences. We combine this tracking algorithm with an iterative optimization procedure to accurately recover the displacement of the robot from the target. Our method for navigation is attractive since it does not require a 3D model of the environment. We demonstrate the robustness of our method by applying it to a six degree of freedom robot arm.

AIJ Journal 1995 Journal Article

Localization and homing using combinations of model views

  • Ronen Basri
  • Ehud Rivlin

Navigation involves recognizing the environment, identifying the current position within the environment, and reaching particular positions. We present a method for localization (the act of recognizing the environment), positioning (the act of computing the exact coordinates of a robot in the environment), and homing (the act of returning to a previously visited position) from visual input. The method is based on representing the scene as a set of 2D views and predicting the appearances of novel views by linear combinations of the model views. The method accurately approximates the appearance of scenes under weak-perspective projection. Analysis of this projection as well as experimental results demonstrate that in many cases this approximation is sufficient to accurately describe the scene. When weak-perspective approximation is invalid, either a larger number of models can be acquired or an iterative solution to account for the perspective distortions can be employed. The method has several advantages over other approaches. It uses relatively rich representations; the representations are 2D rather than 3D; and localization can be done from only a single 2D view without calibration. The same principal method is applied for both the localization and positioning problems, and a simple “qualitative” algorithm for homing is derived from this method.

NeurIPS Conference 1991 Conference Paper

Linear Operator for Object Recognition

  • Ronen Basri
  • Shimon Ullman

Visual object recognition involves the identification of images of 3-D ob(cid: 173) jects seen from arbitrary viewpoints. We suggest an approach to object recognition in which a view is represented as a collection of points given by their location in the image. An object is modeled by a set of 2-D views together with the correspondence between the views. We show that any novel view of the object can be expressed as a linear combination of the stored views. Consequently, we build a linear operator that distinguishes between views of a specific object and views of other objects. This opera(cid: 173) tor can be implemented using neural network architectures with relatively simple structures.

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