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Trading Representability for Scalability: Adaptive Multi-Hyperplane Machine for Nonlinear Classification ABSTRACT

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by Zhuang Wang , Koby Crammer
Citations:10 - 3 self
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@MISC{Wang_tradingrepresentability,
    author = {Zhuang Wang and Koby Crammer},
    title = {Trading Representability for Scalability: Adaptive Multi-Hyperplane Machine for Nonlinear Classification ABSTRACT},
    year = {}
}

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Abstract

Support Vector Machines (SVMs) are among the most popular and successful classification algorithms. Kernel SVMs often reach state-of-the-art accuracies, but suffer from the curse of kernelization due to linear model growth with data size on noisy data. Linear SVMs have the ability to efficiently learn from truly large data, but they are applicable to a limited number of domains due to low representational power. To fill the representability and scalability gap between linear and nonlinear SVMs, we propose the Adaptive Multi-hyperplane Machine (AMM) algorithm that accomplishes fast training and prediction and has capability to solve nonlinear classification problems. AMM model consists of a set of hyperplanes (weights), each assigned to one of the multiple classes, and predicts based on the associated class of the weight that provides the largest prediction. The

Keyphrases

adaptive multi-hyperplane machine    nonlinear classification abstract    trading representability    scalability gap    nonlinear svms    linear model growth    associated class    nonlinear classification problem    linear svms    amm model    kernel svms    support vector machine    noisy data    large data    multiple class    state-of-the-art accuracy    low representational power    data size    successful classification algorithm    limited number   

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