Introduction Linear redundancy in AES-like Sboxes The affine equivalence of XSL-like round functions Analyzing the influence of linear redundancy in S-boxes with affine

Source URL: ctcrypt.ru

• Linear algebra
• Transformation
• Affine geometry
• Advanced Encryption Standard
• Linear map
• Equivalence of categories
• Affine space
• Affine transformation

September 10, :52 WSPC/115-IJPRAIInternational Journal of Pattern Recognition and Artificial Intelligence Vol. 16, No–696

Source URL: debut.cis.nctu.edu.tw

• Image compression
• Graphics file formats
• Transformation
• Affine geometry
• Steganography
• JPEG
• Affine transformation
• Transformation matrix
• Template matching

Feature Selection and Pose Estimation From Known Planar Objects Using Monocular Vision Shengdong Xu1 and Ming Liu2 1 2

Source URL: www.ee.ust.hk

• Geometry
• Artificial intelligence
• Computer vision
• Robot control
• Transformation
• Stereophotogrammetry
• Pose
• Visual servoing
• Random sample consensus
• Normal
• Rotation matrix
• Translation

Precise Piecewise Affine Models from Input-Output Data Rajeev Alur, Nimit Singhania University of Pennsylvania ABSTRACT Formal design and analysis of embedded control software relies on mathematical models of dynamical s

Source URL: www.cis.upenn.edu

• Geometry
• Affine geometry
• Space
• Mathematics
• Differential geometry
• Affine transformation
• Transformation
• Feature detection
• Affine space
• Affine connection

Microsoft PowerPoint - cs532f15_Week2.pptx

Source URL: www.cs.stevens.edu

• Geometry
• Mathematics
• Space
• Transformation
• Affine geometry
• Projective geometry
• Group theory
• Lie groups
• Affine transformation
• Homography
• Rotation
• Group action

Cryst — Computing with Crystallographic Groups — A GAP4 Package Version

Source URL: www.gap-system.org

• Geometry
• Algebra
• Mathematics
• Affine geometry
• Lie groups
• Crystallography
• Linear algebra
• Space group
• Affine transformation
• Affine space
• Euclidean group
• Matrix

The Moutard transformation of two-dimensional Dirac operators and the Mobius geometry Iskander Taimanov Sobolev Institute of Mathematics, Novosibirsk, RUSSIA []

Source URL: tesla.pmf.ni.ac.rs

On the symplectic geometry of the Flaschka transformation and the Toda lattice system Franc¸ois Gay-Balmaz (joint work with A. Bloch and T. S. Ratiu) The Toda lattice system and its many generalizations are fundamental

Source URL: www.uantwerpen.be

Hyperbolic cone-manifold structures with prescribed holonomy I: punctured tori Daniel V. Mathews Abstract We consider the relationship between hyperbolic cone-manifold structures on surfaces, and algebraic representation

Source URL: www.danielmathews.info

• Geometry
• Mathematics
• Space
• Hyperbolic geometry
• Linear algebra
• Differential geometry
• Differential geometry of surfaces
• Holonomy
• Coordinate system
• Convex cone
• Squeeze mapping
• Mbius transformation

The hyperbolic meaning of the Milnor–Wood inequality Daniel V. Mathews Abstract We introduce a notion of the twist of an isometry of the hyperbolic plane. This twist function is defined on the universal covering group

Source URL: www.danielmathews.info

• Geometry
• Mathematics
• Space
• Lemmas
• Lie groups
• Convex analysis
• Convex cone
• Linear algebra
• Differential geometry of surfaces
• Closed and exact differential forms
• Mbius transformation
• Constructible universe