A Gaussian processes model for survival analysis with time dependent covariates and interval censoring Aki Vehtari1 and Heikki Joensuu2 1 Department of Biomedical Engineering and Computational Science (BECS), Aalto Unive

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letters to nature important consequence of nonlinear gravitational processes if the initial conditions are gaussian, and is a potentially powerful signature to exploit in statistical tests of this class of models; see Fi

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Submitted to the Annals of Statistics ASYMPTOTIC NORMALITY AND OPTIMALITIES IN ESTIMATION OF LARGE GAUSSIAN GRAPHICAL MODEL By Zhao Ren

Source URL: www.stat.yale.edu

9 Mössbauer investigation of static-disorder crystalline media. III Fig. 3 – The multiple-Gaussian peaks fit of the relative areas of the Ba tetragonal and trigonal iron germanate RT spectra. 93

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Global Parametrization by Incremental Flattening Ashish Myles∗ and Denis Zorin† New York University Abstract

Source URL: www.ashishmyles.com

• Surfaces
• Curvature
• Differential geometry
• Differential geometry of surfaces
• Differential topology
• Gaussian curvature
• Computer representation of surfaces
• GaussBonnet theorem
• Holonomy
• Cone
• Angle
• Pi

GAUSSIAN HYPERGEOMETRIC FUNCTIONS AND TRACES OF HECKE OPERATORS SHARON FRECHETTE, KEN ONO, AND MATTHEW PAPANIKOLAS Abstra t. We establish a simple

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Influence of generalized focusing of few-cycle Gaussian pulses in attosecond pulse generation Ebrahim Karimi,1,5,* Carlo Altucci,1,2 Valer Tosa,3 Raffaele Velotta,1,2 and Lorenzo Marrucci1,4 2

Source URL: www.quantumphotonics.uottawa.ca

Modelling local and global phenomena with sparse Gaussian processes Jarno Vanhatalo Department of Biomedical Engineering and Computational Science

Source URL: uai2008.cs.helsinki.fi

Sand Drawings and Gaussian Graphs Erik D. Demaine Martin L. Demaine Computer Science and AI Laboratory Massachusetts Institute of Technology {edemaine,mdemaine}@mit.edu

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Submitted to the Annals of Statistics SUPPLEMENT TO ”ASYMPTOTIC NORMALITY AND OPTIMALITIES IN ESTIMATION OF LARGE GAUSSIAN GRAPHICAL MODEL” By Zhao Ren

Source URL: www.stat.yale.edu