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3D rotation group

  • Bearing Rigidity Theory in SE(3) Giulia Michieletto, Angelo Cenedese, Antonio Franchi

    Bearing Rigidity Theory in SE(3) Giulia Michieletto, Angelo Cenedese, Antonio Franchi

  • Chapter 5 ANGULAR MOMENTUM and ROTATIONS

    Chapter 5 ANGULAR MOMENTUM and ROTATIONS

  • For Deep Rotation Learning with Uncertainty

    For Deep Rotation Learning with Uncertainty

  • Introduction to SU(N) Group Theory in the Context of The

    Introduction to SU(N) Group Theory in the Context of The

  • Quaternion Product Units for Deep Learning on 3D Rotation Groups

    Quaternion Product Units for Deep Learning on 3D Rotation Groups

  • Auto-Encoding Transformations in Reparameterized Lie Groups for Unsupervised Learning

    Auto-Encoding Transformations in Reparameterized Lie Groups for Unsupervised Learning

  • Finite Subgroups of the Group of 3D Rotations

    Finite Subgroups of the Group of 3D Rotations

  • 3D Rotations Matrices

    3D Rotations Matrices

  • Mathematical Basics of Motion and Deformation in Computer Graphics Second Edition

    Mathematical Basics of Motion and Deformation in Computer Graphics Second Edition

  • The Geometry of Eye Rotations and Listing's Law

    The Geometry of Eye Rotations and Listing's Law

  • On Quaternions and Octonions: Their Geometry, Arithmetic, and Symmetry,By John H

    On Quaternions and Octonions: Their Geometry, Arithmetic, and Symmetry,By John H

  • Arxiv:1909.12057V4 [Cs.LG] 22 Mar 2021 Behavior Under Such Transformations and Are Insensitive to Both Local and Global Transformations on the Input Data

    Arxiv:1909.12057V4 [Cs.LG] 22 Mar 2021 Behavior Under Such Transformations and Are Insensitive to Both Local and Global Transformations on the Input Data

  • Dirac Equation: L

    Dirac Equation: L

  • Spherical Convolutional Neural Networks: Stability to Perturbations in SO(3)

    Spherical Convolutional Neural Networks: Stability to Perturbations in SO(3)

  • Rotation Equivariant Graph Convolutional Network for Spherical Image Classification

    Rotation Equivariant Graph Convolutional Network for Spherical Image Classification

  • Lie Groups and Their Algebras

    Lie Groups and Their Algebras

  • Representations of SO(3) in C [X, Y, Z]

    Representations of SO(3) in C [X, Y, Z]

  • Mathematical Preliminaries

    Mathematical Preliminaries

Top View
  • Particle Dynamics from the Method of Nonlinear Realizations and Maxwell Group
  • PHY–396 K. Solutions for Homework Set #6. Problem 1(A): [ ˆ J , ˆ J ≡ 1 Ε
  • The Symmetries of Image Formation by Scattering. I. Theoretical Framework
  • Quaternion Product Units for Deep Learning on 3D Rotation Groups
  • QC Structure and Quantum Gates
  • Group-Theoretical Methods in Image Understanding
  • Modified Rodrigues Parameters: an Efficient Representation Of
  • B2: Symmetry and Relativity
  • Finite Elements on Non-Linear Manifolds of Rotations Or Complete Motion – Relationships Between Objectivity, Heli- Coidal Interpolation and fixed-Pole Approach
  • Lie Groups for 2D and 3D Transformations
  • A Survey on the Computation of Quaternions from Rotation Matrices
  • Accurate Computation of Quaternions from Rotation Matrices
  • Information to Users
  • For Deep Rotation Learning with Uncertainty
  • Static Post-Newtonian Equivalence of GR and Gravity with a Dynamical
  • The Quaternion-Based Spatial-Coordinate and Orientation-Frame Alignment Problems


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