SEARCH RESULTS:
Search: smola - Matches: 21
Author: |
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| Alexander J. Smola | |||
Invited talks: |
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Alexander J. Smola:
Fast Food: Approximating Kernel Expansion in Loglinear Time The ability to evaluate nonlinear function classes rapidly is crucial for nonparametric estimation. We propose an improvement to random kitchen sinks that offers O(n log d) computation and O(n) storage for n basis functions in d dimensions without sacrificing accuracy. ... | |||
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Alexander J. Smola:
Learning Graph Matching As a fundamental problem in pattern recognition, graph matching has found a variety of applications in the field of computer vision. In graph matching, patterns are modeled as graphs and pattern recognition amounts to finding a correspondence between the nodes ... | |||
| Alexander J. Smola: Scaling Latent Variable Models | |||
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Alexander J. Smola:
The Parameter Server In this talk I will discuss a number of vignettes on scaling optimization and inference. Despite arising from very different contexts (graphical models inference, convex optimization, neural networks), they all share a common design pattern - a synchronization mechanism in ... | |||
Lectures: |
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| Alexander J. Smola: Bayesian Kernel Methods | |||
| Yee Whye Teh: Discussion of Alex Smola's talk: Remarks on parallelised MCMC | |||
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Alexander J. Smola:
Exponential Families in Feature Space In this introductory course we will discuss how log linear models can be extended to feature space. These log linear models have been studied by statisticians for a long time under the name of exponential family of probability distributions. We ... | |||
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Alexander J. Smola:
Exponential Families in Feature Space In this course I will discuss how exponential families, a standard tool in statistics, can be used with great success in machine learning to unify many existing algorithms and to invent novel ones quite effortlessly. In particular, I will show ... | |||
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Alexander J. Smola:
From collaborative filtering to multitask learning Recent work on collaborative filtering has led to a large number of both scalable and theoretically well founded algorithms. In this paper, we show that collaborative filtering and multitask learning are innately closely connected. In particular, the 'learning the kernel' ... | |||
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Alexander J. Smola:
Introduction to kernel methods This lecture given by Mr. Smola is combined with Mr. Bernhard Schoelkopf and will encopass Part 1, Part 5, Part 6 of the complete lecture. Part 2, 3 and 4 of this lecture can be found here at Bernhard Schoelkopf's ... | |||
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Alexander J. Smola:
Kernel Methods In this short course I will discuss exponential families, density estimation, and conditional estimators such as Gaussian Process classification, regression, and conditional random fields. The key point is that I will be providing a unified view of these estimation methods. ... | |||
| Alexander J. Smola: Mixed Norm Kernels, Hyperkernels and Other Variants | |||
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Alexander J. Smola:
Nonparametric Tests between Distributions Reproducing Kernel Hilbert Spaces have been mainly used for estimation. Distributional tests in this area were mainly concerned with tests for independence of random variables. We give concentration of measure bounds for the latter using an easy to compute criterion ... | |||
| Alexander J. Smola: Parallel Topic Models | |||
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Alexander J. Smola:
Unifying Divergence Minimization and Statistical Inference via Convex Duality We unify divergence minimization and statistical inference by means of convex duality. In the process of doing so, we prove that the dual of approximate maximum entropy estimation is maximum a posteriori estimation. Moreover, our treatment leads to stability and ... | |||
| Alexander J. Smola: Unsupervised Learning with Kernels | |||
| Alexander J. Smola: Using features of probability distributions to achieve covariate shift | |||
Panel: |
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| Shai Ben-David, Edwin Hancock, Alexander J. Smola, Joachim M. Buhmann: Is non-(geo)metricity an issue for machine learning? | |||
Tutorials: |
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Alexander J. Smola:
Exponential Families In this introductory course we will discuss how log linear models can be extended to feature space. These log linear models have been studied by statisticians for a long time under the name of exponential family of probability distributions. We ... | |||
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Alexander J. Smola:
Kernel methods and Support Vector Machines The tutorial will introduce the main ideas of statistical learning theory, support vector machines, and kernel feature spaces. This includes a derivation of the support vector optimization problem for classification and regression, the v-trick, various kernels and an overview over ... | |||








