Arrow Research search

Author name cluster

Peder Olsen

Possible papers associated with this exact author name in Arrow. This page groups case-insensitive exact name matches and is not a full identity disambiguation profile.

5 papers
1 author row

Possible papers

5

AAAI Conference 2020 Conference Paper

Crowd Counting with Decomposed Uncertainty

  • Min-hwan Oh
  • Peder Olsen
  • Karthikeyan Natesan Ramamurthy

Research in neural networks in the field of computer vision has achieved remarkable accuracy for point estimation. However, the uncertainty in the estimation is rarely addressed. Uncertainty quantification accompanied by point estimation can lead to a more informed decision, and even improve the prediction quality. In this work, we focus on uncertainty estimation in the domain of crowd counting. With increasing occurrences of heavily crowded events such as political rallies, protests, concerts, etc. , automated crowd analysis is becoming an increasingly crucial task. The stakes can be very high in many of these real-world applications. We propose a scalable neural network framework with quantification of decomposed uncertainty using a bootstrap ensemble. We demonstrate that the proposed uncertainty quantification method provides additional insight to the crowd counting problem and is simple to implement. We also show that our proposed method exhibits state-of-the-art performances in many benchmark crowd counting datasets.

NeurIPS Conference 2018 Conference Paper

Improving Simple Models with Confidence Profiles

  • Amit Dhurandhar
  • Karthikeyan Shanmugam
  • Ronny Luss
  • Peder Olsen

In this paper, we propose a new method called ProfWeight for transferring information from a pre-trained deep neural network that has a high test accuracy to a simpler interpretable model or a very shallow network of low complexity and a priori low test accuracy. We are motivated by applications in interpretability and model deployment in severely memory constrained environments (like sensors). Our method uses linear probes to generate confidence scores through flattened intermediate representations. Our transfer method involves a theoretically justified weighting of samples during the training of the simple model using confidence scores of these intermediate layers. The value of our method is first demonstrated on CIFAR-10, where our weighting method significantly improves (3-4\%) networks with only a fraction of the number of Resnet blocks of a complex Resnet model. We further demonstrate operationally significant results on a real manufacturing problem, where we dramatically increase the test accuracy of a CART model (the domain standard) by roughly $13\%$.

NeurIPS Conference 2014 Conference Paper

QUIC & DIRTY: A Quadratic Approximation Approach for Dirty Statistical Models

  • Cho-Jui Hsieh
  • Inderjit Dhillon
  • Pradeep Ravikumar
  • Stephen Becker
  • Peder Olsen

In this paper, we develop a family of algorithms for optimizing superposition-structured” or “dirty” statistical estimators for high-dimensional problems involving the minimization of the sum of a smooth loss function with a hybrid regularization. Most of the current approaches are first-order methods, including proximal gradient or Alternating Direction Method of Multipliers (ADMM). We propose a new family of second-order methods where we approximate the loss function using quadratic approximation. The superposition structured regularizer then leads to a subproblem that can be efficiently solved by alternating minimization. We propose a general active subspace selection approach to speed up the solver by utilizing the low-dimensional structure given by the regularizers, and provide convergence guarantees for our algorithm. Empirically, we show that our approach is more than 10 times faster than state-of-the-art first-order approaches for the latent variable graphical model selection problems and multi-task learning problems when there is more than one regularizer. For these problems, our approach appears to be the first algorithm that can extend active subspace ideas to multiple regularizers. "

NeurIPS Conference 2012 Conference Paper

Newton-Like Methods for Sparse Inverse Covariance Estimation

  • Figen Oztoprak
  • Jorge Nocedal
  • Steven Rennie
  • Peder Olsen

We propose two classes of second-order optimization methods for solving the sparse inverse covariance estimation problem. The first approach, which we call the Newton-LASSO method, minimizes a piecewise quadratic model of the objective function at every iteration to generate a step. We employ the fast iterative shrinkage thresholding method (FISTA) to solve this subproblem. The second approach, which we call the Orthant-Based Newton method, is a two-phase algorithm that first identifies an orthant face and then minimizes a smooth quadratic approximation of the objective function using the conjugate gradient method. These methods exploit the structure of the Hessian to efficiently compute the search direction and to avoid explicitly storing the Hessian. We show that quasi-Newton methods are also effective in this context, and describe a limited memory BFGS variant of the orthant-based Newton method. We present numerical results that suggest that all the techniques described in this paper have attractive properties and constitute useful tools for solving the sparse inverse covariance estimation problem. Comparisons with the method implemented in the QUIC software package are presented.

NeurIPS Conference 2006 Conference Paper

Single Channel Speech Separation Using Factorial Dynamics

  • John Hershey
  • Trausti Kristjansson
  • Steven Rennie
  • Peder Olsen

Human listeners have the extraordinary ability to hear and recognize speech even when more than one person is talking. Their machine counterparts have historically been unable to compete with this ability, until now. We present a modelbased system that performs on par with humans in the task of separating speech of two talkers from a single-channel recording. Remarkably, the system surpasses human recognition performance in many conditions. The models of speech use temporal dynamics to help infer the source speech signals, given mixed speech signals. The estimated source signals are then recognized using a conventional speech recognition system. We demonstrate that the system achieves its best performance when the model of temporal dynamics closely captures the grammatical constraints of the task. One of the hallmarks of human perception is our ability to solve the auditory cocktail party problem: we can direct our attention to a given speaker in the presence of interfering speech, and understand what was said remarkably well. Until now the same could not be said for automatic speech recognition systems. However, we have recently introduced a system which in many conditions performs this task better than humans [1][2]. The model addresses the Pascal Speech Separation Challenge task [3], and outperforms all other published results by more than 10% word error rate (WER). In this model, dynamics are modeled using a layered combination of one or two Markov chains: one for long-term dependencies and another for short-term dependencies. The combination of the two speakers was handled via an iterative Laplace approximation method known as Algonquin [4]. Here we describe experiments that show better performance on the same task with a simpler version of the model. The task we address is provided by the PASCAL Speech Separation Challenge [3], which provides standard training, development, and test data sets of single-channel speech mixtures following an arbitrary but simple grammar. In addition, the challenge organizers have conducted human-listening experiments to provide an interesting baseline for comparison of computational techniques. The overall system we developed is composed of the three components: a speaker identification and gain estimation component, a signal separation component, and a speech recognition system. In this paper we focus on the signal separation component, which is composed of the acoustic and grammatical models. The details of the other components are discussed in [2]. Single-channel speech separation has previously been attempted using Gaussian mixture models (GMMs) on individual frames of acoustic features. However such models tend to perform well only when speakers are of different gender or have rather different voices [4]. When speakers have similar voices, speaker-dependent mixture models cannot unambiguously identify the component speakers. In such cases it is helpful to model the temporal dynamics of the speech. Several models in the literature have attempted to do so either for recognition [5, 6] or enhancement [7, 8] of speech. Such models have typically been based on a discrete-state hidden Markov model (HMM) operating on a frame-based acoustic feature vector. Modeling the dynamics of the log spectrum of speech is challenging in that different speech components evolve at different time-scales. For example the excitation, which carries mainly pitch, versus the filter, which consists of the formant structure, are somewhat independent of each other. The formant structure closely follows the sequences of phonemes in each word, which are pronounced at a rate of several per second. In non-tonal languages such as English, the pitch fluctuates with prosody over the course of a sentence, and is not directly coupled with the words being spoken. Nevertheless, it seems to be important in separating speech, because the pitch harmonics carry predictable structure that stands out against the background. We address the various dynamic components of speech by testing different levels of dynamic constraints in our models. We explore four different levels of dynamics: no dynamics, low-level acoustic dynamics, high-level grammar dynamics, and a layered combination, dual dynamics, of the acoustic and grammar dynamics. The grammar dynamics and dual dynamics models perform the best in our experiments. The acoustic models are combined to model mixtures of speech using two methods: a nonlinear model known as Algonquin, which models the combination of log-spectrum models as a sum in the power spectrum, and a simpler max model that combines two log spectra using the max function. It turns out that whereas Algonquin works well, our formulation of the max model does better overall. With the combination of the max model and grammar-level dynamics, the model produces remarkable results: it is often able to extract two utterances from a mixture even when they are from the same speaker 1. Overall results are given in Table 1, which shows that our closest competitors are human listeners. Table 1: Overall word error rates across all conditions on the challenge task. Human: average human error rate, IBM: our best result, Next Best: the best of the eight other published results on this task, and Chance: the theoretical error rate for random guessing. System: Word Error Rate: Human 22. 3% IBM 22. 6% Next Best 34. 2% Chance 93. 0%

v2026.09.13