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- Geodesics in Lorentzian Manifolds
- A Sketch of Hodge Theory
- Tensor Balancing on Statistical Manifold
- On Geometry of Manifolds with Some Tensor Structures and Metrics Of
- Symbolic Tensor Calculus on Manifolds: a Sagemath Implementation Vol
- Dimensionality Estimation, Manifold Learning and Function Approximation Using Tensor Voting
- Harmonic Maps of S2 Into a Complex Grassmann Manifold
- Banach Manifolds of Fiber Bundle Sections
- Mathematical Advances in Manifold Learning
- Generalized Forms and Their Applications
- Competition Vehicle Based Intake Manifold Design
- THE HODGE LAPLACIAN 1. the Hodge Star Operator Let (M,G)
- Manifolds the Definition of a Manifold and First Examples
- Learning Riemannian Manifolds for Geodesic Motion Skills
- CURVATURE TENSORS on ALMOST Hermrtian MANIFOLDS by FRANCO TRICERRI1 and LIEVEN VANHECKE
- Chapter 6 Manifolds, Tangent Spaces, Cotangent
- On Homotopy Lie Bialgebroids
- Riemannian Geometry of the Curvature Tensor
- Curvatures of Riemannian Manifolds
- Manifolds and Differential Forms Reyer Sjamaar
- Chapter 4 Manifolds, Lie Groups, and Lie Algebras; “Baby Case”
- Lecture 1: Differential Forms
- The Signature of a Manifold
- Classical Linear Groups Are Manifolds
- A Hyperbolic 3-Manifold? Colin Adams Communicated by Cesar E
- Note on Fiber Bundles and Vector Bundles
- 1 Hodge Theory on Riemannian Manifolds
- Differential Manifolds This Is Volume 138 in PURE and APPLIED MATHEMATICS
- Differential Forms
- Riemannian Geometry – Lecture 15 Riemann Curvature Tensor
- The Notion of Abstract Manifold: a Pedagogical Approach
- The Hodge Star Operator
- Basic Concepts of Differential Geometry and Fibre Bundles
- Transport on Smooth Manifolds: Fiber Bundles, Connections, and Covariant Derivatives
- 6 Differential Forms
- Appendix 1 Fiber Bundles
- Vector Fields and Differential Forms
- Chapter 13 Geodesics on Riemannian Manifolds
- Manifold Theory Peter Petersen
- On Geodesics in Riemannian Geometry
- Riemannian Manifolds: an Introduction to Curvature
- Fibered Manifolds, Geometric Objects, Structured Sets, G-Sets and All That: the Hole Story from Space Time to Elementary Particles
- A Grassmann Manifold Handbook: Basic Geometry and Computational Aspects
- The Effects of Manifold Design Changes on Charge Distribution and Engine Performance
- Introduction to Differential Forms
- Defining Functions for Manifolds of Matrices
- Jacobi Structures and Differential Forms on Contact Quotients
- The Hodge Star Operator on Schubert Forms
- Geodesic Distance Estimation with Spherelets
- An Oka Manifold? Finnur Lárusson
- A Practical Introduction to Differential Forms Alexia E. Schulz William C
- Review of Tensors, Manifolds, and Vector Bundles
- Math 396. Hodge-Star Operator in the Theory of Pseudo-Riemannian
- RIEMANNIAN MANIFOLDS with INTEGRABLE GEODESIC FLOWS 1. Introduction in This Paper We Will Survey Some Recent Results on the Hami
- Differentiable Manifolds
- LECTURE 15: FIBER BUNDLES 1. Fiber Bundles Recall That a Rank K
- Manifolds and Differential Geometry
- SURGERY and HARMONIC SPINORS 1. Introduction We
- Manifold-Adaptive Dimension Estimation
- Manifold Interpolation and Model Reduction
- Optimization Algorithms on Matrix Manifolds
- Hamiltonian Multivector Fields and Poisson Forms in Multisymplectic Field Theory
- Lecture 8: Parallel and Killing Spinor Fields
- Recurrent Tensors on a Linearly Connected Differentiate Manifold^)
- GENERALIZED KILLING SPINORS in DIMENSION 5 Let N Be a Spin
- Chapter 14 Curvature in Riemannian Manifolds
- Chapter 6 Curvature in Riemannian Geometry
- 1.1 Manifolds
- Holomorphic Spinors and the Dirac Equation
- The Hodge Star, Poincaré Duality, and Electromagnetism
- A Mathematical Proof of Physics, Obtained by Formalizing The
- Geodesics in Riemannian Manifolds with Boundary
- Spinorial Description of $\Mathrm {SU}(3) $-And $ G 2 $-Manifolds
- Geometric Methods on Low-Rank Matrix and Tensor Manifolds
- Overview of Linear Algebra, Basic Topology, and Multivariate
- Multiple Instance Learning with Manifold Bags
- Viega Stainless Manifold Shut-Off- Balancing
- An Introduction to 3-Manifolds and Their Fundamental Groups