It takes the average reader and 57 minutes to read Flat Extensions of Positive Moment Matrices: Recursively Generated Relations by Raúl E. Curto
Assuming a reading speed of 250 words per minute. Learn more
In this book, the authors develop new computational tests for existence and uniqueness of representing measures $\mu$ in the Truncated Complex Moment Problem: $\gamma_{ij}=\int \bar z^iz^j\, d\mu$ $(0\1e i+j\1e 2n)$. Conditions for the existence of finitely atomic representing measures are expressed in terms of positivity and extension properties of the moment matrix $M(n)(\gamma)$ associated with $\gamma \equiv \gamma ^{(2n)}$: $\gamma_(00), \dots, \gamma_{0,2n},\dots, \gamma _{2n,0}$, $\gamma_{00}>0$.This study includes new conditions for flat (i.e., rank-preserving) extensions $M(n+1)$ of...
Flat Extensions of Positive Moment Matrices: Recursively Generated Relations by Raúl E. Curto is 56 pages long, and a total of 14,336 words.
This makes it 19% the length of the average book. It also has 18% more words than the average book.
The average oral reading speed is 183 words per minute. This means it takes 1 hour and 18 minutes to read Flat Extensions of Positive Moment Matrices: Recursively Generated Relations aloud.
Flat Extensions of Positive Moment Matrices: Recursively Generated Relations is suitable for students ages 8 and up.
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