This user is a PhD student in the field of operations research at Berkeley. He usually contributes to the following general topics:
- Stochastic Processes
- Optimization Algorithms
- Python Programming
- Micro Electro Mechanical Systems
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Contributions
editAt this moment, He is contributing to the following articles:
- Poisson process
- Counting process
- Closure problem
- Modeling point processes in R
- Poisson regression::Implementations
- Poisson regression in R :: later merged with Poisson regression
- spatial Poisson regression
- Poisson hidden Markov model
- Semi-Markov process
- Continuous knapsack problem
- Voronoi diagram
- Biogas
- Markov chain
- Calculating demand forecast accuracy need to clean up the commercial ads occasionally
Social Network Analysis and Text Mining
Production and Logistics Sciences:
- Material Requirements Planning
- Dynamic lot size model
- Economic order quantity
- Economic production quantity
- Reorder point
- Reorder quantity
- Stock-keeping unit
User Interfaces:
Entrepreneurship:
Other contributions:
People:
User boxes
To Do
edit- The definition of Bordered Hessian is extremely confusing I suggest using the definition used in Luenberger's book "Linear and Nonlinear Programming" I am adding it to my todo list. Will correct it soon. --Max Allen G (talk)
- Multidimensional scaling
- Zero inventory model
- Principal components analysis
- Black–Scholes
- Modern portfolio theory
- IronPython
- Extreme Programming
- PyUnit
- Wald test
- Computational learning theory
- Slope One
To Learn
editStochastic Analysis
editShort Term TODO
editPoisson Regression in SPSS
edit2D Spatial Statistical Analysis
editGeneralized Linear Models: logistic regression, Poisson regression, etc.
Friends
edit- [User:Vantelimus]
- [User:Michael_Hardy]
- [User:Melcombe]
- [User:Mpdelbuono]
Useful Stuff
editUse # for auto numbering, * for bullets
use <code></code> for Code Texts
. When you want the text and the link to be different use this [[Optimal_control_theory|control]]control
{{Reflist|3}} Multicol {{colbegin|3}} {{lorem}} {{lorem}} {{colend}}
{{colbegin|3}} {{lorem}} {{lorem}} {{colend}}
<syntaxhighlight lang="python"> Time Visits 0.00 158 0.50 177 1.00 207 1.50 133 2.00 134 2.50 119 3.00 103 </syntaxhighlight>
For codes
Time Visits
0.00 158
0.50 177
1.00 207
1.50 133
2.00 134
2.50 119
3.00 103
This is the table I usually use:
α β γ δ ε ζ η θ ι κ λ μ ν ξ ο π ρ σ ς τ υ φ χ ψ ω Γ Δ Θ Λ Ξ Π Σ Φ Ψ Ω |
∫ ∑ ∏ √ − ± ∞ ≈ ∝ = ≡ ≠ ≤ ≥ × · ÷ ∂ ′ ″ ∇ ‰ ° ∴ Ø ø ∈ ∉ ∩ ∪ ⊂ ⊃ ⊆ ⊇ ¬ ∧ ∨ ∃ ∀ ⇒ ⇔ → ↔ ↑ ℵ - – — |
Poisson regression in R
editThe R function for fitting a generalized linear model is glm(). A Poisson regression is done when a counting process is being observed.
Syntax
editglm( numData˜roadType+weekDay, family=poisson(link=log), data=roadData)
fits a model → Poisson( ), where log( ) = . setting family=poisson.
The following code does the Poisson regression in R
X<-read.table("C:/poissonvisits.txt", header = TRUE)
names(X)
attach(X)
hourofday <- Time
foo <- split(Visits, hourofday)
foo <- sapply(foo, sum)
barplot(foo, space = 0, xlab = "hour of the day", ylab = "total count")
#Starting from here we do the GLM
w <- Time/24 * 2 * pi
out1 <- glm(Visits ~ I(sin(w)) + I(cos(w)), family = poisson)
summary(out1)
out2 <- update(out1, . ~ . + I(sin(2 * w)) + I(cos(2 * w)))
summary(out2)
out3 <- update(out2, . ~ . + I(sin(3 * w)) + I(cos(3 * w)))
summary(out3)
anova(out1, out2, out3, test = "Chisq")
plot(hourofday, Visits, xlab = "hour of the day")
curve(predict(out2, data.frame(w = x/24 * 2 * pi), type = "response"),add = TRUE)
where the file poissonvisits.txt
is defined as
Time Visits
0.00 158
0.50 177
1.00 207
1.50 133
2.00 134
2.50 119
3.00 103
For more information about glm()
in R
type ?glm
See Also
editReferences
edit- Generalized linear models in R [1]
- Generalized Linear Models in R, GillWard [2]
- Dobson, A. J. (1990) An Introduction to Generalized Linear Models. London: Chapman and Hall.
- Hastie, T. J. and Pregibon, D. (1992) Generalized linear models. Chapter 6 of Statistical Models in S eds J. M. Chambers and T. J. Hastie, Wadsworth & Brooks/Cole.
- McCullagh P. and Nelder, J. A. (1989) Generalized Linear Models. London: Chapman and Hall.
- Venables, W. N. and Ripley, B. D. (2002) Modern Applied Statistics with S. New York: Springer.