Results 281 to 290 of about 667,125 (317)
CuGaSe<sub>2</sub> photosensitive devices: a study of reliability and photoresponse with defects. [PDF]
U KM, Aich S, Routray S.
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IllumiSIFT: A Cascade Framework for DoG Pyramid Learning in Darkness. [PDF]
Noor DF, Chowdhury MR, Sikder S.
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A Low-Parameter Adaptive Framework Based on Gaussian Mixture Modeling for Detecting Weak Astrocytic Calcium Signals in Two-Photon Imaging. [PDF]
Xu J +5 more
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Beyond fluid overload: uncovering the hidden causes of dyspnea in hemodialysis patients. [PDF]
Buryskova Salajova K +11 more
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Nonlinear KCCA in fMRI activation analysis: Self-supervised optimization and robust back-reconstruction. [PDF]
Han C, Yang Z, Zhuang X, Cordes D.
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The Newton-X platform for mixed quantum-classical dynamics.
Barbatti M +30 more
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Gaussian Optics and Gaussian Brackets*†
Journal of the Optical Society of America, 1943Not ...
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Communications of the ACM, 2012
A reference to the following related work was omitted: M. Belkin and K. Sinha, Polynomial Learning of Distribution Families, FOCS 2010.
Adam Tauman Kalai +2 more
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A reference to the following related work was omitted: M. Belkin and K. Sinha, Polynomial Learning of Distribution Families, FOCS 2010.
Adam Tauman Kalai +2 more
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Proceedings of the IEEE, 1967
The random variable generated by adding two Gaussian variables may or may not have a Gaussian distribution. Also, the random variable generated by adding two non-Gaussian variables may or may not have a non-Gaussian distribution. Of several examples given, one illustrates how the sum may be Gaussian while the individual variables are not.
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The random variable generated by adding two Gaussian variables may or may not have a Gaussian distribution. Also, the random variable generated by adding two non-Gaussian variables may or may not have a non-Gaussian distribution. Of several examples given, one illustrates how the sum may be Gaussian while the individual variables are not.
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