# Iterated differential forms IV: The ℰ-spectral sequence

@article{Vinogradov2006IteratedDF, title={Iterated differential forms IV: The ℰ-spectral sequence}, author={Alexandre M. Vinogradov and Luca Vitagliano}, journal={Doklady Mathematics}, year={2006}, volume={75}, pages={403-406} }

For the multiple differential algebra of iterated differential forms [1, 2, 3, 4] on a diffiety (

## References

SHOWING 1-10 OF 12 REFERENCES

### Iterated differential forms: Riemannian geometry revisited

- Mathematics
- 2006

A natural extension of Riemannian geometry to a much wider context is presented on the basis of the iterated differential form formalism developed in math.DG/0605113 and an application to general…

### Iterated differential forms: Tensors

- Mathematics
- 2006

We interpret tensors on a smooth manifold M as differential forms over a graded commutative algebra called the algebra of iterated differential forms over M. This allows us to put standard tensor…

### Cohomological Analysis of Partial Differential Equations and Secondary Calculus

- Mathematics
- 2001

From symmetries of partial differential equations to Secondary Calculus Elements of differential calculus in commutative algebras Geometry of finite-order contact structures and the classical theory…

### The b-spectral sequence, Lagrangian formalism, and conservation laws. II. The nonlinear theory

- Mathematics
- 1984

### Symmetries and conservation laws for differential equations of mathematical physics

- Mathematics, Physics
- 1999

Ordinary differential equations First-order equations The theory of classical symmetries Higher symmetries Conservation laws Nonlocal symmetries From symmetries of partial differential equations…

### Dokl

- Math. 73, n 2
- 2006

### in M

- Henneaux, I. Krasil’shchik, and A. Vinogradov (Eds.), Secondary Calculus and Cohomological Physics, Contemporary Mathematics 219, AMS
- 1998

### See also The Diffiety Inst

- Secondary Calculus and Cohomological Physics
- 1998

### Soviet Math

- Dokl. 19
- 1978

### ) 182, see also The Diffiety Inst

- Dokl. Math
- 2006