Results 201 to 210 of about 486,467 (245)

Distinguishing between the exponential and Lindley distributions: An illustration from biological psychology. [PDF]

Behav Res Methods
Chowdhury S, Marozzi M, Hernández-Barajas F, Marmolejo-Ramos F.   +3 more
europepmc   +1 more source

Computational modeling of oxygen dynamics in port-wine stain photodynamic therapy: treatment outcome optimization and pain management. [PDF]

J Biomed Opt
Li Y, Li Q, Hu X.
europepmc   +1 more source

Maximizing ball movement unpredictability in association football: A Rényi entropy-based approach to optimizing event distribution randomness. [PDF]

PLoS One
Bandara I, Shelyag S, Rajasegarar S, Dwyer D, Kim EJ, Angelova M.   +5 more
europepmc   +1 more source

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Multibeam scintillation cumulative distribution function

Optics Letters, 2011
The gamma-gamma probability density function is commonly used to model the scintillation of a single laser beam propagating through atmospheric turbulence. One method proposed to reduce scintillation at the receiver plane involves the use of multiple channels propagating through independent paths, resulting in a sum of independent gamma-gamma random ...
Jason A, Tellez, Jason D, Schmidt
openaire   +2 more sources

Graphing Cumulative Distribution Functions

Educational and Psychological Measurement, 2000
This article presents a method for producing graphical displays of cumulative distribution functions. Step-by-step instructions on how to produce these graphs are provided using a concrete example. By following the step-by-step instructions, researchers will be able to produce the plots for themselves using SPSS.
Jesus Tanguma, F. M. Speed
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Cumulative Distribution Estimators

1999
In the previous chapter we have seen different ways to generate cumulative distributions, including a method based on the kriging estimate, when the assumption of multinormality is accepted.
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Cumulative Damage Distributions

2007
The density of the first-passage time for a particle, with drift, undergoing Brownian motion was first obtained by E. Schrodinger [101, 1915]. He considered N particles in Brownian motion, all initially at zero and white. When one reaches a distance l it becomes green.
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