Some Notes on Quadratic Forms and the Linear Exchange Model

Discusses the concept of quadratic form, reducing the quadratic form to its canonical form, finding eigenvalues and eigenvectors of quadratic form, the concept of positive definiteness of quadratic form, and the concept of negative definiteness of quadratic form. The law of inertia for quadratic forms is given. In addition, a linear model of exchange using a structural matrix of trade is considered

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Publication Details

Journal
Bulletin of Science and Practice
Published
2025-05-15
DOI
https://doi.org/10.33619/2414-2948/114/02
Primary Topic
Numerical methods for differential equations
Type
article
Field-Weighted Citation Impact
0.00
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article

Some Notes on Quadratic Forms and the Linear Exchange Model

U. Yakubova, N. Mirkhodjaeva
Bulletin of Science and Practice
Numerical methods for differential equations
article

Some Notes on Quadratic Forms and the Linear Exchange Model

U. Yakubova, N. Mirkhodjaeva
article en

Abstract

Discusses the concept of quadratic form, reducing the quadratic form to its canonical form, finding eigenvalues and eigenvectors of quadratic form, the concept of positive definiteness of quadratic form, and the concept of negative definiteness of quadratic form. The law of inertia for quadratic forms is given. In addition, a linear model of exchange using a structural matrix of trade is considered

Bulletin of Science and PracticeVol. 11(5)
Tashkent State University of Economics (UZ)
Openalex Percentile: Top 84%
Numerical methods for differential equations
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Some Notes on Quadratic Forms and the Linear Exchange Model — U. Yakubova, N. Mirkhodjaeva · Bulletin of Science and Practice (2025) | TGRS Research Map | TGRS