A demonstration of the theorem that every homogeneous quadratic polynomial is reducible by real orthogonal substitutions to the form of a sum of positive and negative squares - Digital Repository of Scientific Institutes

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A demonstration of the theorem that every homogeneous quadratic polynomial is reducible by real orthogonal substitutions to the form of a sum of positive and negative squares

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Title: A demonstration of the theorem that every homogeneous quadratic polynomial is reducible by real orthogonal substitutions to the form of a sum of positive and negative squares

Creator:

Sylvester, James Joseph (1814–1897)

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Publisher:

Cambridge University Press

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End page:

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Resource Identifier:

oai:rcin.org.pl:114106

Source:

IM PAN, call no. 11.371/1 ; click here to follow the link

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Material outside of copyright protection. May be used without restrictions following from economic copyrights

Digitizing institution:

Institute of Mathematics of the Polish Academy of Sciences

Original in:

Library of the Institute of Mathematics of the Polish Academy of Sciences

Projects co-financed by:

Operational Program Digital Poland, 2014-2020, Measure 2.3: Digital accessibility and usefulness of public sector information; funds from the European Regional Development Fund and national co-financing from the state budget. ; European Union. European Regional Development Fund

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Last modified:

Jan 5, 2022

In our library since:

Feb 19, 2020

Number of object content downloads / hits:

40

All available object's versions:

https://rcin.org.pl./publication/139239

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Sylvester, James Joseph (1814-1897), 1904, The collected mathematical papers of James Joseph Sylvester. Vol. 1, (1837-1853)

Edition name	Date
Sylvester, James Joseph (1814-1897), 1904, A demonstration of the theorem that every homogeneous quadratic polynomial is reducible by real orthogonal substitutions to the form of a sum of positive and negative squares	Jan 5, 2022

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