207,655 research outputs found
Lo status degli ebrei nella Terraferma veneta del Quattrocento: tra politica, religione, cultura ed economia. Saggio introduttivo
No full texta cura di Gian Maria Varanini e Reinhold C. Mueller, in "Reti Medievali - Rivista", VI, 2005, Firenze University Press (URL: http://www.dssg.unifi.it/_RM/rivista/atti/ebrei.htm
Robert C. Mueller, Jan. 1957
No full textRobert C. Mueller, Jan. 1957, b&w. Back reads: Adv. Wednesday, Robert C. Mueller HUPCO stamp of McHale & Hill photography, Cincinnati, Ohio.https://mds.marshall.edu/doris_miller_papers/1066/thumbnail.jp
C++ all-in-one for dummies
No full textGet ahead of the C++ curve to stay in the game C++ is the workhorse of programming languages and remains one of the most widely used programming languages today. It's cross-platform, multi-functional, and updates are typically open-source. The language itself is object-oriented, offering you the utmost control over data usage, interface, and resource allocation. If your job involves data, C++ proficiency makes you indispensable. C++ All-in-One For Dummies, 3rd Edition is your number-one handbook to C++ mastery. Author John Paul Mueller is a recognized authority in the computer industry, and y
Mueller Denis C. : Analyse des décisions publiques
No full textde Lavergne Philippe. Mueller Denis C. : Analyse des décisions publiques. In: Politiques et management public, vol. 1, n° 3, 1983. pp. 160-162
Mueller Denis C. : Analyse des décisions publiques
No full textde Lavergne Philippe. Mueller Denis C. : Analyse des décisions publiques. In: Politiques et management public, vol. 1, n° 3, 1983. pp. 160-162
Coherency and differential Mueller matrices for polarizing media
No full textThe elements of the coherency matrix give the strength of the components of a Mueller matrix in the coherency basis. The Z-matrix (called the polarization-coupling matrix or state-generating matrix) represents a partial sum of the coherency expansion. For transmission through a deterministic medium, the coherency elements can be used directly as generators to calculate the development of polarization upon propagation. The commutation properties of the coherency elements are investigated. New matrices that we call the W-matrix and the X-matrix, both different representations of the Z-matrix in a Jones basis, are introduced. The W-matrix controls the transformation of the Jones vector and also the covariance matrix. The product of the X-matrix with its complex conjugate gives the matrix representation of the Mueller matrix in the Jones basis. The development of Mueller matrix and coherency matrix elements upon propagation through some examples of a uniform medium is investigated. It is shown that the coherency matrix is more easily interpreted than the Mueller matrix. Analytic expressions are presented to calculate the elementary polarization properties from coherency matrix elements or Mueller matrix parameters. (C) 2018 Optical Society of Americ
Checking the Mueller Matrix
No full textPresented is an error analysis and correction scheme for observed or measured Mueller matrices. The method quantifies the error in the Mueller matrix elements and allows for the calculations of corrections to all 16 elements of that matrix. The method is based upon subjecting this matrix to every possible input polarization, selecting data for which output Stokes vectors have degrees of polarization greater than 100%, and calculating the corrections to the Mueller matrix elements which reduce the degree of polarization to its proper domain. However, the resultant error is presented as a lowest limit case because of the degree of polarization criterion (f ≤ 1)
Stokes-Mueller correlation calculus
No full textInteraction of light with extended random and/or complex media, such as biological tissue samples, involves continuous changes in coherence and polarization of the propagating beams. Therefore, the classic Stokes-Mueller calculus based on the local (single-point) transformation on the order of intensity (not field) cannot completely and uniquely characterize such interaction. We suggest to use generalization of the Stokes-Mueller calculus to two-point field correlations in which both the Stokes vector and the Mueller matrix remain real-valued. We also envision that the proposed generalization will enable the unique solution of the inverse problems relating to soft biological sample characterization from polarimetric measurements
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