Estimation in mixtures of poisson and mixtures of exponential distributions
Estimation in mixtures of Poisson and mixtures of exponential distributions
EXPONENTIAL FUNCTION↗
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Estimation in mixtures of two poisson distributions
Estimating parameters of mixed distribution consisting of two Poisson components for statistical analysis of atmospheric data
ATMOSPHERE↗
A probability law obtained by compounding the Poisson and half-normal probability laws Technical report no. 4
Discrete probability law obtained by assuming Poisson variable parameter is distributed according to half-normal probability law
POISSON DISTRIBUTION↗
On the numerical solution of Poisson's equation
Numerical integration of Poisson equation for computer simulated plasma
COMPUTER SIMULATION↗
Poisson equation on a sphere. II.
Interpolation of Poisson equation by method adjusting equations to insure existence of discrete solution
DISCRETE FUNCTION↗
AN OPTIMUM DEMODULATOR FOR POISSON PROCESSES- PHOTON SOURCE DETECTORS
Optimum demodulator for poisson processes is determined for signal processing of photon radiation
PHOTON-ELECTRON INTERACTION↗
Coding schemes for run-length information based on Poisson distribution
Coding schemes for data based on Poisson functions
Happ, W. W.↗
Solutions to Poisson's equation and their application to voltage breakdown problems
Solutions to Poisson equation and applicability to problems of electrical breakdown due to low pressure gaseous environment
Hagen, G. E.↗
An application of the multivariate extended Poisson distribution in 2 times 2 contingency tables Final report
Application of multivariate extended Poisson distributions
Patel, H. I.↗
Coding schemes for run-length information based on Poisson distribution.
Huffman minimum redundancy coding extension to run-length information based on Poisson distribution, including optimization and data compression applications
Happ, W. W.↗
M-ary Poisson detection and optical communications.
M-ary detection for optical communication investigated for maximum likelihood detection of one of M Poisson processes in background noise
Gagliardi, R. M.↗
Estimation in truncated Poisson distributions with concomitant exposure intervals and truncated points Final report
Estimation in truncated Poisson distributions with concomitant exposure intervals and truncation points
Cohen, A. C.↗
On the representation of a continuous stochastic intensity by Poisson shot noise
Poisson shot noise process relationship with continuous stochastic intensity as sample function
Gagliardi, R. M.↗
Techniques for manipulation of long Poisson series
Techniques for manipulation of long Poisson series also used for SPASM
Cherniack, J. R.↗
Numerical method and FORTRAN program for solving Poisson's equation over axisymmetric regions of a sphere
Numerical method and FORTRAN program for solving Poisson's equation over axisymmetric regions of spherical body
Reese, O. W.↗
Use of the negative binomial-truncated Poisson distribution in thunderstorm prediction
A probability model is presented for the distribution of thunderstorms over a small area given that thunderstorm events (1 or more thunderstorms) are occurring over a larger area. The model incorporates the negative binomial and truncated Poisson distributions. Probability tables for Cape Kennedy for spring, summer, and fall months and seasons are presented. The computer program used to compute these probabilities is appended.
Cohen, A. C.↗
The transverse Poisson's ratio of composites.
An expression is developed that makes possible the prediction of Poisson's ratio for unidirectional composites with reference to any pair of orthogonal axes that are normal to the direction of the reinforcing fibers. This prediction appears to be a reasonable one in that it follows the trends of the finite element analysis and the bounding estimates, and has the correct limiting value for zero fiber content. It can only be expected to apply to composites containing stiff, circular, isotropic fibers bonded to a soft matrix material.
Foye, R. L.↗
A more general system for Poisson series manipulation.
The design of a working Poisson series processor system is described that is more general than those currently in use. This system is the result of a series of compromises among efficiency, generality, ease of programing, and ease of use. The most general form of coefficients that can be multiplied efficiently is pointed out, and the place of general-purpose algebraic systems in celestial mechanics is discussed.
Cherniack, J. R.↗