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Impact of SARS-CoV-2 Pandemic on Neuroinfectious Etiology in the Lazio Region: Evidence from Laboratory-Based Surveillance Analysis. [PDF]
Rueca M +15 more
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Clinico-Epidemiological Profile of Leptospirosis Among Patients Attending a Tertiary Care Center in Rajasthan. [PDF]
Sharma RK +8 more
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Nocturnal cough as a syndromic surveillance signal for respiratory illness in England
Irons T +8 more
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Compressions of Totally Positive Matrices
SIAM Journal on Matrix Analysis and Applications, 2006The paper deals with the total positivity of the compressed matrix of a totally positive matrix \(A\). Consider \(nk \times nk\) partitioned matrices \(A=(A_{ij})_{i,j=1}^k\), in which each block \(A_{ij}\) is \(n \times n\). The \(k \times k\) compressed matrix is defined by \[ C_k(A)=(\det A_{ij})_{i,j=1}^k.
Shaun M. Fallat +3 more
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On Totally Positive Discrete- Time Systems
2019 27th Mediterranean Conference on Control and Automation (MED), 2019A matrix is called totally positive (TP) if all its minors are positive. A linear time-varying system is called a totally positive discrete-time system (TPDTS) if the matrix defining its evolution is TP for all time. It was recently shown that this can be used to prove strong asymptotic properties of certain time-varying nonlinear discrete-time systems.
Rami Katz +2 more
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A Hurwitz Matrix is Totally Positive
SIAM Journal on Mathematical Analysis, 1982If the real polynomial $f(w) = \sum_0^n {d_j } w^{n - j} $ with $d_0 > 0$ has all its zeros in $\operatorname{Re} (w) \leqq 0$, then the infinite matrix H with elements $H_{i,j} = d_{2j - i} $ is totally positive. As a consequence, a real polynomial $\sum_j {b_j w^j } $ has at least $M = \max (\sigma _0 ,\sigma _1 )$ zeros in each half plane ...
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Positivity explains how COVID-19 perceived risk increases death distress and reduces happiness
Personality and Individual Differences, 2021Abdurrahim Güler, Murat Yildirim
exaly
1996
This paper gives a review of univariate splines and B-splines, with special emphasis on total positivity. In particular, we show that the B-spline basis is totally positive, and we give a proof of the SchoenbergWhitney theorem by first establishing the result for the so-called truncated power basis.
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This paper gives a review of univariate splines and B-splines, with special emphasis on total positivity. In particular, we show that the B-spline basis is totally positive, and we give a proof of the SchoenbergWhitney theorem by first establishing the result for the so-called truncated power basis.
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The e-positivity and Schur positivity of some spiders and broom trees
Discrete Applied Mathematics, 2023David Wang
exaly

