Results 231 to 240 of about 4,917,341 (287)

Computational Imaging Method for Thermal Infrared Hyperspectral Imaging Based on a Snapshot Divided-Aperture System. [PDF]

Sensors (Basel)
Ma T, He Z, Wu B, Lei Y, Wang Y, Liu X, Guo B, Lu J, Cheng B, Zan S, Li C, Yuan L.   +11 more
europepmc   +1 more source

Correction: Leukocyte dynamics in <i>Cynomolgus</i> monkeys following heterotopic heart allotransplantation under costimulation pathway blockade. [PDF]

Front Immunol
Braileanu G, Azimzadeh AM, Zhang T, Burdorf L, Pierson RN.   +4 more
europepmc   +1 more source

Gerontological Effects on Arousal Frequency, Autonomic Balance, and Slow-Wave Sleep During Pressure Adjustments of CPAP in OSA Patients. [PDF]

Nat Sci Sleep
Liu IJ, Liu WT, Chien R, Chen YY, Chen YL, Lin YC, Kuan YC, Lee KY, Chen TT, Majumdar A, Kang JH, Lai W, Tsai CY.   +12 more
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β-Lactam vs Non-β-Lactam Prophylaxis in Elective Colorectal Surgery.

JAMA Netw Open
Collins CD, Hartsfield E, Cleary RK, Veve MP, Brockhaus KK.   +4 more
europepmc   +1 more source

Medical Expenditures by Body Mass Index Among Privately Insured US Adults Aged 18 to 64 Years, 2022.

JAMA Netw Open
Wang S, Kompaniyets L, Belay B, Pierce SL, Goodman AB.   +4 more
europepmc   +1 more source

Instagram Video Engagement in Medical Education: Cross-Sectional Study.

JMIR Med Educ
Kemppainen A, Nuutinen H, Koljonen V, Kulmala P.   +3 more
europepmc   +1 more source

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Polynomials and divided differences

Publicationes Mathematicae Debrecen, 2005
\textit{J. Aczél} showed in 1963 [see Math. Mag. 58, 42--45 (1985; Zbl 0571.39005)] that there is a simple functional equation involving two unknown functions, say \(f\) and \(g\), whose general solution (no regularity conditions whatever) is: \(f\) is a polynomial of degree at most 2 and \(g\) is the derivative of \(f\).
Riedel, Thomas, Sablik, Maciej, Sklar, Abe   +2 more
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Interlacing zeros and divided differences

Russian Mathematical Surveys, 2004
The communication under review deals with the construction of sequences which alternate or preserve its sign. Two theorems generalize well known facts as that stated for polynomials with real simple zeros for which the signs of the critical values alternate. Let \(H=\{h_1,\dots ,h_n\} \) be a complete Chebyshev system on the interval \(I\), and let \(X=
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Divided Differences and Combinatorial Identities

Studies in Applied Mathematics, 1991
We present an algebraic theory of divided differences which includes confluent differences, interpolation formulas, Liebniz's rule, the chain rule, and Lagrange inversion. Our approach uses only basic linear algebra. We also show that the general results about divided differences yield interesting combinatorial identities when we consider some suitable
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