• Physics
• Published 1994

# Simplicial Euclidean Relativistic Lagrangian

@inproceedings{Piso1994SimplicialER,
title={Simplicial Euclidean Relativistic Lagrangian},
author={Marius. I. Piso},
year={1994}
}
The paths on the {\bf R$^3$} real Euclidean manifold are defined as 2-dimensional simplicial strips; points are replaced by 2-simplexes and the orbits of the action of a one discrete-parameter group on the base manifold becomes a convex polyhedron attached to a 2-dimensional simplicial complex. The Lagrangian of a moving mass is proportional to the width of the path. The special relativistic form of the Lagrangian is recovered in the continuum limit, without relativistic Lorenz invariance… CONTINUE READING

#### References

##### Publications referenced by this paper.
SHOWING 1-4 OF 4 REFERENCES

## Paper to be published in Lagrange geometry with applications to diffusion in physics and biology

• Paper to be published in Lagrange geometry with applications to diffusion in physics and biology
• 1994

## Nuovo Cimento 108 B

M I Piso
• Nuovo Cimento 108 B
• 1992
VIEW 1 EXCERPT

## Phys. Rev. D Phys. Rev.D Nucl. Phys. B

H Yamamoto
• Phys. Rev. D Phys. Rev.D Nucl. Phys. B
• 1981

## Class. Quantum Grav

T Regge, Nuovo Cimento, Xix
• Class. Quantum Grav
• 1961