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  2. Positive definiteness - Wikipedia

    en.wikipedia.org/wiki/Positive_definiteness

    In mathematics, positive definiteness is a property of any object to which a bilinear form or a sesquilinear form may be naturally associated, which is positive-definite. See, in particular: Positive-definite bilinear form; Positive-definite function; Positive-definite function on a group; Positive-definite functional; Positive-definite kernel

  3. Positive-definite function - Wikipedia

    en.wikipedia.org/wiki/Positive-definite_function

    Positive-definiteness arises naturally in the theory of the Fourier transform; it can be seen directly that to be positive-definite it is sufficient for f to be the Fourier transform of a function g on the real line with g(y) ≥ 0.

  4. Sylvester's criterion - Wikipedia

    en.wikipedia.org/wiki/Sylvester's_criterion

    In mathematics, Sylvester’s criterion is a necessary and sufficient criterion to determine whether a Hermitian matrix is positive-definite. Sylvester's criterion states that a n × n Hermitian matrix M is positive-definite if and only if all the following matrices have a positive determinant: the upper left 1-by-1 corner of M,

  5. Find out which father won in TODAY’s TV dads bracket - AOL

    www.aol.com/news/best-tv-dad-vote-favorite...

    Select your favorite television father in TODAY Show's TV Dad bracket. Tune in each day for the full breakdown of the bracket results.

  6. Controllability Gramian - Wikipedia

    en.wikipedia.org/wiki/Controllability_Gramian

    This makes a positive definite matrix. More properties of controllable systems can be found in Chen (1999 , p. 145 ), as well as the proof for the other equivalent statements of “The pair ( A , B ) {\displaystyle ({\boldsymbol {A}},{\boldsymbol {B}})} is controllable” presented in section Controllability in LTI Systems.

  7. Metric signature - Wikipedia

    en.wikipedia.org/wiki/Metric_signature

    A Riemannian metric is a metric with a positive definite signature (v, 0). A Lorentzian metric is a metric with signature ( p , 1) , or (1, p ) . There is another notion of signature of a nondegenerate metric tensor given by a single number s defined as ( v − p ) , where v and p are as above, which is equivalent to the above definition when ...

  8. 'Today' Show Fans Are Obsessing Over Jenna Bush Hager's ... - AOL

    www.aol.com/today-show-fans-obsessing-over...

    Jenna Bush Hager/TODAY When fans saw that Jenna released the Hager family holiday card on the air, they rushed to the comments to share how adorable it was. "This is awesome!"

  9. Hoda Kotb’s Final ‘Today’ Show Celebrated With Laughs and ...

    www.aol.com/hoda-kotb-final-day-today-125233191.html

    In the 8 a.m. ET hour, the “Today” anchors aired a special goodbye package to Kotb that began with Guthrie giving a pre-taped interview from the makeup room where the two co-anchors spent ...

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