scispace - formally typeset
Search or ask a question
Institution

Polaroid Corporation

CompanyMinnetonka, Minnesota, United States
About: Polaroid Corporation is a company organization based out in Minnetonka, Minnesota, United States. It is known for research contribution in the topics: Layer (electronics) & Silver halide. The organization has 2127 authors who have published 4110 publications receiving 85539 citations. The organization is also known as: Polaroid.


Papers
More filters
Book
31 Jan 1986
TL;DR: Numerical Recipes: The Art of Scientific Computing as discussed by the authors is a complete text and reference book on scientific computing with over 100 new routines (now well over 300 in all), plus upgraded versions of many of the original routines, with many new topics presented at the same accessible level.
Abstract: From the Publisher: This is the revised and greatly expanded Second Edition of the hugely popular Numerical Recipes: The Art of Scientific Computing. The product of a unique collaboration among four leading scientists in academic research and industry, Numerical Recipes is a complete text and reference book on scientific computing. In a self-contained manner it proceeds from mathematical and theoretical considerations to actual practical computer routines. With over 100 new routines (now well over 300 in all), plus upgraded versions of many of the original routines, this book is more than ever the most practical, comprehensive handbook of scientific computing available today. The book retains the informal, easy-to-read style that made the first edition so popular, with many new topics presented at the same accessible level. In addition, some sections of more advanced material have been introduced, set off in small type from the main body of the text. Numerical Recipes is an ideal textbook for scientists and engineers and an indispensable reference for anyone who works in scientific computing. Highlights of the new material include a new chapter on integral equations and inverse methods; multigrid methods for solving partial differential equations; improved random number routines; wavelet transforms; the statistical bootstrap method; a new chapter on "less-numerical" algorithms including compression coding and arbitrary precision arithmetic; band diagonal linear systems; linear algebra on sparse matrices; Cholesky and QR decomposition; calculation of numerical derivatives; Pade approximants, and rational Chebyshev approximation; new special functions; Monte Carlo integration in high-dimensional spaces; globally convergent methods for sets of nonlinear equations; an expanded chapter on fast Fourier methods; spectral analysis on unevenly sampled data; Savitzky-Golay smoothing filters; and two-dimensional Kolmogorov-Smirnoff tests. All this is in addition to material on such basic top

12,662 citations

Journal ArticleDOI
TL;DR: The mathematics of a lightness scheme that generates lightness numbers, the biologic correlate of reflectance, independent of the flux from objects is described.
Abstract: Sensations of color show a strong correlation with reflectance, even though the amount of visible light reaching the eye depends on the product of reflectance and illumination. The visual system must achieve this remarkable result by a scheme that does not measure flux. Such a scheme is described as the basis of retinex theory. This theory assumes that there are three independent cone systems, each starting with a set of receptors peaking, respectively, in the long-, middle-, and short-wavelength regions of the visible spectrum. Each system forms a separate image of the world in terms of lightness that shows a strong correlation with reflectance within its particular band of wavelengths. These images are not mixed, but rather are compared to generate color sensations. The problem then becomes how the lightness of areas in these separate images can be independent of flux. This article describes the mathematics of a lightness scheme that generates lightness numbers, the biologic correlate of reflectance, independent of the flux from objects

3,480 citations

Journal ArticleDOI
TL;DR: In this paper, the effect of a plate of anisotropic material such as a crystal on a collimated beam of polarized light may always be represented mathematically as a linear transformation of the components of the electric vector of the light.
Abstract: The effect of a plate of anisotropic material, such as a crystal, on a collimated beam of polarized light may always be represented mathematically as a linear transformation of the components of the electric vector of the light. The effect of a retardation plate, of an anisotropic absorber (plate of tourmaline; Polaroid sheeting), or of a crystal or solution possessing optical activity, may therefore be represented as a matrix which operates on the electric vector of the incident light. Since a plane wave of light is characterized by the phases and amplitudes of the two transverse components of the electric vector, the matrices involved are two-by-two matrices, with matrix elements which are in general complex. A general theory of optical systems containing plates of the type mentioned is developed from this point of view.

1,706 citations


Authors

Showing all 2128 results

NameH-indexPapersCitations
William T. Freeman11343269007
Silvio Micali8423645550
Stewart W. Wilson4921511321
Suzanne P. McKee481117853
Frank Thomson Leighton43855926
Rudolf Faust402075425
Russell Gaudiana361114975
Saul G. Cohen341613899
Jerome Johnson Tiemann321603725
Edwin H Land3135310979
Luis A. Zenteno291163160
William T. Vetterling297085337
John J. McCann281656299
R. Clark Jones27526657
Stephen A. Benton27833551
Network Information
Related Institutions (5)
Bell Labs
59.8K papers, 3.1M citations

76% related

National Institute of Standards and Technology
60.6K papers, 2.2M citations

73% related

National Research Council
76K papers, 2.4M citations

73% related

University of Delaware
54.8K papers, 2M citations

73% related

California Institute of Technology
146.6K papers, 8.6M citations

73% related

Performance
Metrics
No. of papers from the Institution in previous years
YearPapers
20221
20102
20081
20071
20067
200512