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Integral Quadratic Forms Watson Paperback Cambridge University Press

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Integral Quadratic Forms

This tract gives a fairly elementary account of the theory of quadratic forms with integral coefficients and variables.

Watson (Author)

9780521091817, Cambridge University Press

Paperback / softback, published 4 December 2008

156 pages

21.6 x 14 x 0.9 cm, 0.21 kg

This tract gives a fairly elementary account of the theory of quadratic forms with integral coefficients and variables. It assumes a knowledge of the rudiments of matrix algebra and of elementary number theory, but scarcely any analysis. It is therefore intelligible to beginners and helps to prepare them for the study of the advanced work on quadratic forms over general rings. Dr Watson works step by step from wider (and easier) to narrower relations between forms, the final goal being the study of equivalence. The important problem of representation of integers is fully discussed in the course of the main development. There is an early chapter on reduction. Existing work on the th]

Integral Quadratic Forms Watson Paperback Cambridge University Press

Integral Quadratic Forms

This tract gives a fairly elementary account of the theory of quadratic forms with integral coefficients and variables.

Watson (Author)

9780521091817, Cambridge University Press

Paperback / softback, published 4 December 2008

156 pages

21.6 x 14 x 0.9 cm, 0.21 kg

This tract gives a fairly elementary account of the theory of quadratic forms with integral coefficients and variables. It assumes a knowledge of the rudiments of matrix algebra and of elementary number theory, but scarcely any analysis. It is therefore intelligible to beginners and helps to prepare them for the study of the advanced work on quadratic forms over general rings. Dr Watson works step by step from wider (and easier) to narrower relations between forms, the final goal being the study of equivalence. The important problem of representation of integers is fully discussed in the course of the main development. There is an early chapter on reduction. Existing work on the th]

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