Maurer–Cartan forms and the structure of Lie pseudo-groups

By Peter J. Olver, Juha Pohjanpelto. 2005

66 citations recorded by the source corpus.

Subfields: Algebra and Number Theory, Mathematical Physics, Statistical and Nonlinear Physics

View Paper: https://www.semanticscholar.org/paper/457b49848d9676037a9049af19d288c5aa9a5af6

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Algebra and Number Theory

1. Peter J. Olver
2. Juha Pohjanpelto
3. I. Struchiner
4. M. A. Salazar
5. M. Crainic
6. R. Mehta
7. C. A. Abad
8. A. Gracia-Saz

In Mathematical Physics

1. Juha Pohjanpelto
2. Peter J. Olver
3. I. Struchiner
4. M. A. Salazar
5. M. Crainic
6. R. Mehta
7. C. A. Abad
8. A. Gracia-Saz

In Statistical and Nonlinear Physics

1. Juha Pohjanpelto
2. Peter J. Olver
3. I. Struchiner
4. M. A. Salazar
5. M. Crainic
6. Gloria Marí Beffa
7. G. Misiołek
8. A. Alexandrou Himonas

Citations in the corpus

• Multiplicative forms and Spencer operators (2012, background): “The main example is the classical Cartan system (represented by the canonical Cartan forms) on the groupoids of jets of diffeomorphisms [10, 27, 21, 31].”
• Differential invariant algebras of Lie pseudo-groups (2009, methodology): “8) which is a formally integrable and locally solvable system of homogeneous linear partial differential equations, [44].”
• Moving Frames for Lie Pseudo–Groups (2008, methodology): “In [53], we showed how formal power series expansions can be used to concisely formulate the structure equations for general pseudo-groups.”