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[PDF] Top 20 Dimension-Free Error Bounds from Random Projections

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Dimension-Free Error Bounds from Random Projections

Dimension-Free Error Bounds from Random Projections

... of error bounds for learning settings where such dependence is known to be essential in ...of random projections to take advan- tage of benign low complexity geometry – leveraged here in a ... See full document

8

Dimension-free Concentration Bounds on Hankel Matrices for Spectral Learning

Dimension-free Concentration Bounds on Hankel Matrices for Spectral Learning

... these dimension-free inequalities is that the spectral learning algorithm is consistent, even if the whole empirical Hankel matrix is used, suggesting that the choice of relevant sets of rows and columns is ... See full document

32

Refined Error Bounds for Several Learning Algorithms

Refined Error Bounds for Several Learning Algorithms

... the error rates of certain learning al- gorithms, with particular focus on refining logarithmic ...obtaining bounds on the error rates of sample-consistent classifiers with monotonic error ... See full document

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Nonlinear Estimators and Tail Bounds for Dimension Reduction in l1 Using Cauchy Random Projections

Nonlinear Estimators and Tail Bounds for Dimension Reduction in l1 Using Cauchy Random Projections

... linear random projections is to multiply the original data matrix A ∈ R n × D with a random projection matrix R ∈ R D × k , resulting in a projected matrix B = AR ∈ R n × k ...distances) from ... See full document

36

Dimension conservation for self similar sets and fractal percolation

Dimension conservation for self similar sets and fractal percolation

... using random subsets In this section we present a general formulation of our method for obtaining lower bounds for the dimensions of sections of a set given a knowledge of the dimensions of ... See full document

23

On the Importance of Small Coordinate Projections

On the Importance of Small Coordinate Projections

... a random subclass of ...coordinate projections of this random subclass. Sharp generalization bounds can be obtained when the “size” of the set of coordinate projections of the ... See full document

20

Eigenvalues of complementary Lidstone boundary value problems

Eigenvalues of complementary Lidstone boundary value problems

... where the last equality follows from (3.11). This immediately implies that the opera- tor S maps K* into K*. Moreover, the operator S is continuous and completely contin- uous. Schauder ’ s fixed point theorem ... See full document

21

Diophantine approximation on manifolds and lower bounds for Hausdorff dimension

Diophantine approximation on manifolds and lower bounds for Hausdorff dimension

... The new approach developed in this paper is simple and easy to apply. It is based on first establishing an appropriate Dirichlet-type result (assuming it does not already exist) and then applying the Mass Transference ... See full document

21

Application of Fixed Point Theorem and Error Bounds

Application of Fixed Point Theorem and Error Bounds

... Proof: Suppose that d x g x ( , ( ) ) = − x g x ( ) for x ∈ k . By the mean-value theorem and the given condi- tion , g x ( ) is a contraction mapping of the complete metric space k into itself . Hence , by Corollary 1.4 ... See full document

6

Best Error Bounds of Quartic Spline Interpolation

Best Error Bounds of Quartic Spline Interpolation

... best error bound for quartic spline ...uniqueness, error bounds and convergence properties of deficient quartic spline interpolation which matches the given function of mesh points and mid points, ... See full document

5

Error bounds for general mixed quasivariational inequalities

Error bounds for general mixed quasivariational inequalities

... the free, mov- ing, unilateral, and equilibrium problems arising in elasticity, fluid flow through porous media, finance, economics, transportation, circuit, and structural analysis in a unified framework; see [1, ... See full document

16

Estimating view parameters from random projections for Tomography using spherical MDS

Estimating view parameters from random projections for Tomography using spherical MDS

... parameters from the observed ...of projections from different view angles are identical to each ...the projections with different view angles because the projec- tion data themselves are not ... See full document

9

Bounds on the conductivity of a random array of cylinders

Bounds on the conductivity of a random array of cylinders

... The JSTOR Archive is a trusted digital repository providing for long-term preservation and access to leading academic journals and scholarly literature from around the world. The Archive is supported by libraries, ... See full document

23

Random  Projections,  Graph  Sparsification,   and  Differential  Privacy

Random Projections, Graph Sparsification, and Differential Privacy

... Abstract. This paper initiates the study of preserving differential pri- vacy (DP) when the data-set is sparse. We study the problem of con- structing efficient sanitizer that preserves DP and guarantees high utility for ... See full document

20

Computable error bounds for collocation methods

Computable error bounds for collocation methods

... This paper deals with error bounds for numerical solutions of linear ordinary differential equations by global or piecewise polynomial collocation methods which are based on consideratio[r] ... See full document

8

<p>Random error units, extension of a novel method to express random error in epidemiological studies</p>

<p>Random error units, extension of a novel method to express random error in epidemiological studies</p>

... much random error there is in a given ...distance from the equator to the North ...of random error that may be present in a study and how common pitfalls of handling random ... See full document

6

A survey on error bounds for lower semicontinuous functions

A survey on error bounds for lower semicontinuous functions

... Theorem 2.4 says that [f ≤ α] 6 = ∅ whenever τ := inf x∈[α<f<β] d ∗ (0, ∂f(x)) > 0 and that τ is the greatest positive number such that (GE) γβ holds for all α ≤ γ < β. Moreover, in that case, one has (GE) γβ ... See full document

17

Generalization Error Bounds for Threshold Decision Lists

Generalization Error Bounds for Threshold Decision Lists

... Shawe-Taylor and Cristianini (1998) and Bennett et al. (2000) obtain a generalization error bound for the special case in which the margin error is zero. The following theorem improves that bound and ... See full document

29

Generalization Error Bounds for Bayesian Mixture Algorithms

Generalization Error Bounds for Bayesian Mixture Algorithms

... Bayesian approaches to learning and estimation have played a significant role in the Statistics lit- erature over many years. While they are often provably optimal in a frequentist setting, and lead to excellent ... See full document

22

Accurate Error Bounds for the Eigenvalues of the Kernel Matrix

Accurate Error Bounds for the Eigenvalues of the Kernel Matrix

... results from the perturbation theory of symmetric matrices which are collected in the Appendix, while the estimates of the norm of the error matrices in Section 4 and 5 rely on standard large deviation ... See full document

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