Superconducting nanowire single-photon detectors for enhanced biomedical imaging. [PDF]
Hughes ECV, Upadhya A, Dholakia K.
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Radiation-pressure-induced surface deformation of transparent liquids due to laser beams under oblique incidence. [PDF]
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Fabrication of functional micro-nano structures using phase holographically modulated femtosecond laser technology: a review. [PDF]
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Side-viewing axicon-integrated miniature fiber probe for extended depth of focus and ultrahigh lateral resolution endoscopic imaging. [PDF]
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Xiong W, Li Y, Guo W, Yuan H, Tang Z.
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Higher-order regularity for a structurally damped plate equation on rough domains. [PDF]
Denk R, Roodenburg FB.
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Needle beam two-photon microscopy for simultaneous multiplane neural and vascular imaging in awake mice. [PDF]
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Sampling bessel functions and bessel sampling
2013 IEEE 8th International Symposium on Applied Computational Intelligence and Informatics (SACI), 2013The main aim of this article is to establish summation formulae in form of sampling expansion series for Bessel functions , and , and obtain sharp truncation error upper bounds occurring in the –Bessel sampling series approximation. The principal derivation tools are the famous sampling theorem by Kramer and various properties of Bessel and modified ...
Dragana Jankov Masirevic +3 more
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The authors present a linear combination of two integrals for calculating the integral \[ \int^ \infty_ 0xe^{-\eta x^ 2}J_ b(Kx)Y_ b(kx)dx \] where \(\eta\), \(K\), \(k\) and \(b\) are all positive real numbers. Bessel functions and Shkarofsky functions are used for this transformation.
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A formula for the Taylor series expansion of the rth power of the modified Bessel function [Iν(z)]r is derived for arbitrary r. The result is expressed in terms of a recursive formula for a class of polynomials, which facilitates the systematic construction of the expansion of [Iν(z)]r.
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