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A note on error bounds for pseudo skeleton approximations of matrices

Linear algebra and its applications, 2023-07, Vol.669, p.102-117

2023

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Dilational interpolatory inequalities

Mathematics of computation, 2011-05, Vol.80 (274), p.1019-1133

2011

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Numerical integration of particle orbits in discontinuous fields using VENUS-LEVIS and SPEC

Computer physics communications, 2022-02, Vol.271, p.108191, Article 108191

2022

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Sparse grid quadrature on products of spheres

Numerical algorithms, 2015-11, Vol.70 (3), p.485-517

2015

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Old wine in fractal bottles I: Orthogonal expansions on self-referential spaces via fractal transformations

Chaos, solitons and fractals, 2016-10, Vol.91, p.478-489

2016

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The Sparse Grid Combination Technique for Computing Eigenvalues in Linear Gyrokinetics

Procedia computer science, 2013, Vol.18, p.449-458

2013

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Fault Tolerant Computation with the Sparse Grid Combination Technique

SIAM journal on scientific computing, 2015-01, Vol.37 (3), p.C331-C353

2015

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A FINITE ELEMENT METHOD FOR DENSITY ESTIMATION WITH GAUSSIAN PROCESS PRIORS

SIAM journal on numerical analysis, 2010-01, Vol.47 (6), p.4759-4792

2010

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For numerical differentiation, dimensionality can be a blessing

Mathematics of computation, 1999-07, Vol.68 (227), p.1121-1141

1999

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Guest Editors’ Preface

Journal of Complexity, 2010-10, Vol.26 (5), p.407-407

2010

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Convergence rates in l 1 -regularization when the basis is not smooth enough

Applicable analysis, 2015-03, Vol.94 (3), p.464-476

2015

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Convergence rates in l1-regularization when the basis is not smooth enough

Applicable analysis, 2015-03, Vol.94 (3), p.464-476

2015

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Convergence rates in [ell] super(1)-regularizatio n when the basis is not smooth enough

Applicable analysis, 2015-03, Vol.94 (3), p.464-476

2015

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Convergence rates in [lamda]^sup 1^-regularization when the basis is not smooth enough

Applicable analysis, 2015-03, Vol.94 (3), p.464

2015

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ERROR BOUNDS FOR SPECTRAL ENHANCEMENT WHICH ARE BASED ON VARIABLE HILBERT SCALE INEQUALITIES

The Journal of integral equations and applications, 2010-06, Vol.22 (2), p.285-312

HEGLAND, MARKUS

2010

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Fitting multidimensional data using gradient penalties and the sparse grid combination technique

Computing, 2009-04, Vol.84 (1-2), p.1-25

2009

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Parallel Fitting of Additive Models for Regression

KI 2014: Advances in Artificial Intelligence, p.243-254

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The combination technique and some generalisations

Linear algebra and its applications, 2007-01, Vol.420 (2), p.249-275

2007

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Accelerated Landweber iteration with convex penalty for linear inverse problems in Banach spaces

Applicable analysis, 2015-03, Vol.94 (3), p.524-547

2015

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Approximate Maximum a Posteriori with Gaussian Process Priors

Constructive approximation, 2007-08, Vol.26 (2), p.205-224

Hegland, Markus

2007

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A solver for the stochastic master equation applied to gene regulatory networks

Journal of computational and applied mathematics, 2007-08, Vol.205 (2), p.708-724

2007

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Errors of regularisation under range inclusions using variable Hilbert scales

Inverse problems and imaging (Springfield, Mo.), 2011-08, Vol.5 (3), p.619-643

2011

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An optimal Finite State Projection Method

Procedia computer science, 2010, Vol.1 (1), p.1579-1586

2010

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Complex scientific applications made fault-tolerant with the sparse grid combination technique

The international journal of high performance computing applications, 2016-08, Vol.30 (3), p.335-359

2016

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Spatially-Dimension-Adaptive Sparse Grids for Online Learning

Sparse Grids and Applications - Stuttgart 2014, 2016, Vol.109, p.133-162

2016

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A note on error bounds for pseudo skeleton approximations of matrices

Dilational interpolatory inequalities

Numerical integration of particle orbits in discontinuous fields using VENUS-LEVIS and SPEC

Sparse grid quadrature on products of spheres

Old wine in fractal bottles I: Orthogonal expansions on self-referential spaces via fractal transformations

The Sparse Grid Combination Technique for Computing Eigenvalues in Linear Gyrokinetics

Fault Tolerant Computation with the Sparse Grid Combination Technique

A FINITE ELEMENT METHOD FOR DENSITY ESTIMATION WITH GAUSSIAN PROCESS PRIORS

For numerical differentiation, dimensionality can be a blessing

Guest Editors’ Preface

Convergence rates in l 1 -regularization when the basis is not smooth enough

Convergence rates in l1-regularization when the basis is not smooth enough

Convergence rates in [ell] super(1)-regularizatio n when the basis is not smooth enough

Convergence rates in [lamda]^sup 1^-regularization when the basis is not smooth enough

ERROR BOUNDS FOR SPECTRAL ENHANCEMENT WHICH ARE BASED ON VARIABLE HILBERT SCALE INEQUALITIES

Fitting multidimensional data using gradient penalties and the sparse grid combination technique

Parallel Fitting of Additive Models for Regression

The combination technique and some generalisations

Accelerated Landweber iteration with convex penalty for linear inverse problems in Banach spaces

Approximate Maximum a Posteriori with Gaussian Process Priors

A solver for the stochastic master equation applied to gene regulatory networks

Errors of regularisation under range inclusions using variable Hilbert scales

An optimal Finite State Projection Method

Complex scientific applications made fault-tolerant with the sparse grid combination technique

Spatially-Dimension-Adaptive Sparse Grids for Online Learning

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