Geodesic
Plücker Coordinates for Regular Chain Groups
Canadian journal of mathematics, Tome 25 (1973) no. 1, pp. 117-126

Voir la notice de l'article provenant de la source Cambridge University Press

The theory of Plücker coordinates and Grassmann varieties is well-developed and well-known among the algebraic geometers. It gives a one-to-one correspondence between the set of all subspaces of a given dimension in the ambient projective space and the set of points on a certain projective algebraic variety called a Grassmann variety. The unacquainted can find the theory discussed in detail in Hodge-Pedoe [1, Chapters VII and XIV]. 
Kambayashi, T. Plücker Coordinates for Regular Chain Groups. Canadian journal of mathematics, Tome 25 (1973) no. 1, pp. 117-126. doi: 10.4153/CJM-1973-011-x
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[1] 1. Hodge, W. V. D. and Pedoe, D., Methods of algebraic geometry, 3 Vols. (Cambridge University Press, Cambridge, 1-1947, 11-1952, III-1954). Google Scholar

[2] 2. Minty, G. J., On the axiomatic foundations of the theories of directed linear graphs, electrical networks and network-programming, J. Math. Mech. 15 (1966), 485–520. Google Scholar

[3] 3. Tutte, W. T., A class of abelian groups, Can. J. Math. 8 (1956), 13–28. Google Scholar

[4] 4. Duffin, R. J., An analysis of the Wang algebra of networks, Trans. Amer. Math. Soc. 93 (1959), 114–131. Google Scholar

[5] 5. Gallai, T., ÜberreguläreKettengruppen, Acta Math. Acad. Sci. Hungar. 10 (1959), 227–240. Google Scholar

[6] 6. Tutte, W. T., Introduction to the theory of matroids (American Elsevier Publishing Co., New York, 1971). Google Scholar

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