Zero-Truncated Poisson Tensor Factorization for Massive Binary Tensors Changwei Hu∗ ECE Department Duke University Durham, NC 27708

Source URL: people.duke.edu

Clustering Boolean Tensors Saskia Metzler and Pauli Miettinen Max Planck Institut f¨ ur Informatik Saarbr¨ ucken, Germany

Source URL: people.mpi-inf.mpg.de

arXiv:1601.08229v1 [math.AG] 29 JanON THE GEOMETRY OF BORDER RANK ALGORITHMS FOR MATRIX MULTIPLICATION AND OTHER TENSORS WITH SYMMETRY J.M. LANDSBERG AND MATEUSZ MICHALEK Abstract. We establish basic information a

Source URL: arxiv.org

Join Size Estimation on Boolean Tensors of RDF Data Saskia Metzler Pauli Miettinen Max-Planck-Institut für Informatik

Source URL: people.mpi-inf.mpg.de

Problem Set 3: Fault parameters and moment tensors GEOS 626: Applied Seismology, Carl Tape Assigned: February 1, 2016 — Due: February 8, 2016 Last compiled: March 7, 2016 Overview

Source URL: www.giseis.alaska.edu

Nijenhuis and compatible tensors on Courant algebroids Joana M. Nunes da Costa University of Coimbra, Portugal Joint work with P. Antunes

Source URL: www3.ubu.es

Classical Mechanics Homework March 13, 2008 John Baez homework by Brian Rolle The Kepler Problem Revisited 1. Define J = mq × q.

Source URL: math.ucr.edu

• Mathematics
• Mathematical analysis
• Q-analogs
• Coordinate systems
• Tensors in curvilinear coordinates
• Mock modular form

Principal Diffusion Direction in Peritumoral Fiber Tracts: Color Map Patterns and Directional Statistics

Source URL: haxbylab.dartmouth.edu

• Magnetic resonance imaging
• Neuroscience
• Neuroimaging
• Tensors
• Imaging
• Nervous system
• Cerebrum
• Medicine
• Diffusion MRI
• Tractography
• Fractional anisotropy
• Anisotropy

(Karsten Tabelow , Henning U. Voss , Jörg Polzehl Local estimation of noise standard deviation in

Source URL: www.wias-berlin.de

• Statistics
• Data analysis
• Diffusion MRI
• Imaging
• Magnetic resonance imaging
• Neuroimaging
• Tensors
• Maximum likelihood estimation
• Standard deviation
• Estimation theory

BEMechanics of Materials - Winter 2004 Exam 3 –Stress and Strain Name: Section: D

Source URL: classes.mst.edu

• Solid mechanics
• Physics
• Tensors
• Materials science
• Continuum mechanics
• Engineering
• Deformation
• Stress
• Strength of materials