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Differential invariant
A Hierarchy of Proof Rules for Checking Differential Invariance of Algebraic Sets Khalil Ghorbal∗ Andrew Sogokon∗ Andre´ Platzer∗ November 2014 CMU-CS-14-140
Symmetry Transformation Groups and Differential Invariants — Eivind Schneider
The Invariant Variational Bicomplex
Differential Invariant Algebras
The Structure of Differential Invariant Algebras of Lie Groups and Lie
Bulletin De La S
Point Classification of 2Nd Order Odes: Tresse Classification
Differential Invariants of Measurements, and Their Relation to Central Moments
Introduction to Differential Invariants
Modern Developments in the Theory and Applications of Moving Frames
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Lie Symmetry Group Methods for Differential Equations
Differential Invariant Algebras of Lie Pseudo–Groups
Equivalence Transformations for Classes
Differential Geometry of Submanifolds of Projective Space∗
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Differential Invariants of Conformal and Projective Surfaces*
Tensor Theory of Invariants for the Pro Jective Differential Geometry of a Curved Surface
Top View
Involutive Moving Frames
Lectures on Moving Frames
Differential Invariants of Surfaces
Differential Invariants of Conformal and Projective Surfaces
On the Cohomology of the Invariant Euler–Lagrange Complex
Lie Algebroids and Cartan's Method of Equivalence
Differential Invariants for Lie Pseudo-Groups 1 Introduction
Inductive Approach to Cartan's Moving Frame Method with Applications To
Differential Invariants of Linear Symplectic Actions
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Moving Frames
Equivalence Transformations for Classes of Differential Equations
Characterizing Algebraic Invariants by Differential Radical Invariants
Moving Frames
Projective Differential Geometry Old and New: from Schwarzian
Cartan for Beginners: Differential Geometry Via Moving Frames And