In this paper, we propose a novel {\em -exponentiated} transformation, , for loss functions. When the transformation is applied to a convex loss function, the transformed loss function become more robust to outliers. Using a novel generalization error bound, we have theoretically shown that the transforme…
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Learning with non-modular losses is an important problem when sets of predictions are made simultaneously. The main tools for constructing convex surrogate loss functions for set prediction are margin rescaling and slack rescaling. In this work, we show that these strategies lead to tight convex surrogates iff the unde…
Novel loss functions improve decision tree learning from noisy data.
New loss function reduces outage probability in ML-assisted resource allocation.
Modern applications in sensitive domains such as biometrics and medicine frequently require the use of non-decomposable loss functions such as precision@k, F-measure etc. Compared to point loss functions such as hinge-loss, these offer much more fine grained control over prediction, but at the same time present novel c…
Develops a new theory of loss functions for statistical machine learning.
Paper introduces new loss functions for multi-class abstention learning.
Introduces CHL, a new loss function for continuous similarity learning.
Empirical risk minimization frequently employs convex surrogates to underlying discrete loss functions in order to achieve computational tractability during optimization. However, classical convex surrogates can only tightly bound modular loss functions, sub-modular functions or supermodular functions separately while …
Causal machine-learning is about predicting the net-effect (true-lift) of treatments. Given the data of a treatment group and a control group, it is similar to a standard supervised-learning problem. Unfortunately, there is no similarly well-defined loss function due to the lack of point-wise true values in the data. M…
We consider the problem of learning a loss function which, when minimized over a training dataset, yields a model that approximately minimizes a validation error metric. Though learning an optimal loss function is NP-hard, we present an anytime algorithm that is asymptotically optimal in the worst case, and is provably…
A new loss function boosts AI's stock trading performance.
In this paper, we introduce a novel combined reward cum penalty loss function to handle the regression problem. The proposed combined reward cum penalty loss function penalizes the data points which lie outside the -tube of the regressor and also assigns reward for the data points which lie inside of the -tube of…
Paper introduces new loss functions for Siamese networks using FDA.
ED-NeRF efficiently edits 3D scenes using latent space NeRF and improved loss functions.
Deep learning has been shown to achieve impressive results in several domains like computer vision and natural language processing. A key element of this success has been the development of new loss functions, like the popular cross-entropy loss, which has been shown to provide faster convergence and to reduce the vani…
We introduce novel variants of momentum by incorporating the variance of the stochastic loss function. The variance characterizes the confidence or uncertainty of the local features of the averaged loss surface across the i.i.d. subsets of the training data defined by the mini-batches. We show two applications of the g…
Novel oracle-type inequality for logistic loss in DNNs achieves sharp convergence rates.
A new method, VIF, calculates influence for non-decomposable losses efficiently.
New loss functions based on f-divergences improve language model performance.
New PAC-Bayes bounds for unbounded loss functions.
Develops a new density ratio estimator for causal inference.
A novel gradient-based method optimizes decision trees for complex tasks.
In this paper we refine the process of computing calibration functions for a number of multiclass classification surrogate losses. Calibration functions are a powerful tool for easily converting bounds for the surrogate risk (which can be computed through well-known methods) into bounds for the true risk, the probabili…
Unified framework for fair regression under demographic parity.
New -divergence loss function improves neural density ratio estimation.
Adma proposes a flexible loss function for neural networks.
Paper introduces arctan pinball loss for XGBoost quantile regression.
In many scenarios of a language identification task, the user will specify a small set of languages which he/she can speak instead of a large set of all possible languages. We want to model such prior knowledge into the way we train our neural networks, by replacing the commonly used softmax loss function with a novel …
We consider the problem of training probabilistic conditional random fields (CRFs) in the context of a task where performance is measured using a specific loss function. While maximum likelihood is the most common approach to training CRFs, it ignores the inherent structure of the task's loss function. We describe alte…
Study improves -consistency bounds for regression analysis.
Exploits class similarity for better machine learning models with confidence labels and projective loss functions.
New loss function calibrates WW-hinge loss for multiclass SVM.
A novel framework for regression with multiple experts, addressing challenges in infinite and continuous label spaces.
Significant advances have been made recently on training neural networks, where the main challenge is in solving an optimization problem with abundant critical points. However, existing approaches to address this issue crucially rely on a restrictive assumption: the training data is drawn from a Gaussian distribution. …
In this work we consider the stochastic minimization of nonsmooth convex loss functions, a central problem in machine learning. We propose a novel algorithm called Accelerated Nonsmooth Stochastic Gradient Descent (ANSGD), which exploits the structure of common nonsmooth loss functions to achieve optimal convergence ra…
Paper proposes a new method to learn EBMs and their partition function.
This work introduces a new loss function to improve the efficiency of optimization-based PDE solvers.
New binary loss functions improve density ratio estimation accuracy.
In this paper, we introduce a novel and robust approach to Quantized Matrix Completion (QMC). First, we propose a rank minimization problem with constraints induced by quantization bounds. Next, we form an unconstrained optimization problem by regularizing the rank function with Huber loss. Huber loss is leveraged to c…
Study improves top-k set prediction with low cardinality.
Paper tackles tensor decomposition for unaligned observations using RKHS and novel loss functions.
Real-world large-scale datasets usually contain noisy labels and are imbalanced. Therefore, we propose derivative manipulation (DM), a novel and general example weighting approach for training robust deep models under these adverse conditions. DM has two main merits. First, loss function and example weighting are commo…
Evolutionary methods improve neural network loss functions, reducing overfitting.
A new method learns proper multiclass losses and probabilities.
In this paper, we propose a novel asymmetric -insensitive pinball loss function for quantile estimation. There exists some pinball loss functions which attempt to incorporate the -insensitive zone approach in it but, they fail to extend the -insensitive approach for quantile estimation in true sense. The propo…
EnsLoss combines multiple loss functions to prevent overfitting in classification.
Least squares kernel based methods have been widely used in regression problems due to the simple implementation and good generalization performance. Among them, least squares support vector regression (LS-SVR) and extreme learning machine (ELM) are popular techniques. However, the noise sensitivity is a major bottlene…