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- On Electromagnetic Duality
- A Basic Operations of Tensor Algebra
- A Brief Introduction to Tensors∗
- Performance Tensor Transpose Library for Gpus
- 171-201 (1960)
- Exterior Powers
- 1 Cartesian Tensors and Rotations
- Tensor Balancing on Statistical Manifold
- Dyadic Tensor Notation Similar to What I Will Be Using in Class, with Just a Couple of Changes in Notation
- Symbolic Tensor Calculus on Manifolds: a Sagemath Implementation Vol
- An Exterior Algebraic Derivation of the Euler–Lagrange Equations from the Principle of Stationary Action
- 221A Lecture Notes Notes on Tensor Product
- Chapter 22 Tensor Algebras, Symmetric Algebras and Exterior
- A Multivector Derivative Approach to Lagrangian Field Theory
- Lorentz Group Projector Technique for Decomposing Reducible Representations and Applications to High Spins
- Appendix F Multilinear Algebra
- Introduction to Tensors and Dyadics
- A Child's Guide to Spinors
- Lecture 3. Transpositions, Kronecker Products, and Contractions
- General Relativity
- The Discrete Hodge Star Operator
- A Introduction to Cartesian Tensors
- Math 396. Tensor Algebras, Tensor Pairings, and Duality (This Handout
- 1 Introduction
- An Overview of Cartesian Tensors A. Salih
- Modeling Performance of Tensor Transpose Using Regression Techniques
- Tensors on a Vector Space
- 02 - Tensor Calculus - Tensor Algebra
- Cutt: a High-Performance Tensor Transpose Library for CUDA Compatible Gpus
- Appendix I Elements of Tensor Calculus
- Multi-Dimensional Tensor Sketch: Dimensionality Reduction That Retains Efficient Tensor Operations
- 02 - Tensor Calculus - Tensor the Word Tensor Was Introduced in 1846 by William Rowan Hamilton
- The Hodge Star Operator for People Not Quite in a Hurry
- Tensor Review
- MULTILINEAR ALGEBRA 1. Tensors Let V Be an N-Dimensional Vector
- Introduction to Vectors and Tensors Volume 1
- Higher Order Tensor Operations and Their Applications
- Review of Tensors, Manifolds, and Vector Bundles
- Tensors and Hypermatrices
- Math 396. Hodge-Star Operator in the Theory of Pseudo-Riemannian
- Introduction to Tensor Calculus
- Notes on Tensor Analysis
- Theory of Spinors in Curved Space-Time
- An Introduction to Tensors for Students of Physics and Engineering
- 1 Cartesian Tensor Analysis
- Tensors: Geometry and Applications
- Math 55A: Honors Abstract Algebra Tensor Products Slogan. Tensor Products of Vector Spaces Are to Cartesian Products of Sets As
- An Introduction to Vectors and Tensors from a Computational Perspective
- Lesson 2: Tensor Mathematics
- Appendix A: Dyadics
- Chapter 3 Cartesian Tensors
- Tensor Concepts in Undergraduate Engineering Curricula
- A.1 Appendix on Cartesian Tensors
- Tensor Algebras, Exterior Algebras, and Symmetric Algebras
- Symbolic Tensor Calculus on Manifolds
- The Hodge Star, Poincaré Duality, and Electromagnetism
- Cartesian Tensors
- 1. Tensors on Vector Spaces Let V Be a Finite Dimensional Vector Space Over R. Definition 1.1. a Tensor of Type (K, L) on V Is A
- Geometric Methods on Low-Rank Matrix and Tensor Manifolds
- Tensor Representation and Manifold Learning Methods for Remote
- PCA Vs. Tensor-Based Dimension Reduction Methods: an Empirical Comparison on Active Shape Models of Organs
- Tensor-Product Vs. Geometric-Product Coding
- Scalars, Vectors and Tensors a Scalar Is a Physical Quantity That It Represented by a Dimensional Num- Ber at a Particular Point in Space and Time
- Tensor Methods in Statistics
- Introduction to Tensor Calculus
- Vector and Dyadic Algebra
- Notes on Tensor Products and the Exterior Algebra for Math 245
- Cartesian Tensors 1 Coordinates and Vectors
- Introduction to Tensor Calculus Arxiv:1603.01660V3 [Math.HO] 23 May 2016