Computational Statistics Handbook with MATLAB phần 2 pot

Computational Statistics Handbook with MATLAB phần 2 pot

Computational Statistics Handbook with MATLAB phần 2 pot

... θ()ln σ 2 L θ() 1 σ 2 x i µ–() 2 2σ 2 –    exp i 1= n ∏ 1 2 σ 2    n 2 1 2 2 x i µ–() 2 i 1= n ∑ –    exp== L θ()[]ln 1 2 σ 2    n 2 1 2 2 x i µ–() 2 i 1= n ∑ –    expln+ln= © ... estimators VX() EX 2 []EX[]() 2 – t λ 2 == λ t λEX[]= EX 2 []EX[]() 2 – λEX[] λ 2 = λ λ EX[] EX 2 []EX[]() 2 – = λ t EX[]() 2 EX 2...
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Computational Statistics Handbook with MATLAB phần 4 potx

Computational Statistics Handbook with MATLAB phần 4 potx

... parallel axis. Clustering in Both Dimensions x2 x1 Clustering in x 1 x2 x1 © 20 02 by Chapman & Hall/CRC 21 2 Computational Statistics Handbook with M ATLAB M = 1000; alpha = 0.05; % Get the ... vectors. for j = 1:d /2 a (2* (j-1)+1) = cof*sin(th(j)*t); a (2* j) = cof*cos(th(j)*t); b (2* (j-1)+1) = cof*cos(th(j)*t); © 20 02 by Chapman & Hall/CRC 170 Computational Stat...
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Computational Statistics Handbook with MATLAB phần 5 pot

Computational Statistics Handbook with MATLAB phần 5 pot

... uncertainty associ- B α 2 ⋅θ ˆ *b B 1 α 2 –()⋅ q ˆ α 2 q ˆ 1 α 2 – 1.03 1.45,() θ ˆ θ ˆ θ ˆ . θ BC a © 20 02 by Chapman & Hall/CRC 25 0 Computational Statistics Handbook with M ATLAB Example ... 15 20 4 6 8 10 12 14 5 10 15 20 4 6 8 10 12 14 5 10 15 20 4 6 8 10 12 14 5 10 15 20 4 6 8 10 12 14 ρ ˆ 0. 82= T i–() JT() T i n⁄ i 1= n ∑ = ) SE ˆ JackP T() 1 nn 1...
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Computational Statistics Handbook with MATLAB phần 8 potx

Computational Statistics Handbook with MATLAB phần 8 potx

... 1000; X(1 :25 0,1) = unifrnd(0,1 ,25 0,1); X(1 :25 0 ,2) = unifrnd(0.5,1 ,25 0,1); y(1 :25 0) = 2+ sqrt (2) *randn(1 ,25 0); X (25 1:500,1) = unifrnd(-1,0 ,25 0,1); X (25 1:500 ,2) = unifrnd(-0.5,1 ,25 0,1); y (25 1:500) ... measure as follows (10 .29 ) x 1 x 1 x 2 R α T() Rt() αT+= ) © 20 02 by Chapman & Hall/CRC 420 Computational Statistics Handook with M ATLAB available in...
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Computational Statistics Handbook with MATLAB phần 3 pps

Computational Statistics Handbook with MATLAB phần 3 pps

... the surface with the one shown in Figure 5.18. −4 2 0 2 4 −4 2 0 2 4 2 0 2 2 0 2 0 0.05 0.1 © 20 02 by Chapman & Hall/CRC 148 Computational Statistics Handbook with M ATLAB at 2- D scatterplots ... It is created using the contourf function. −3 2 −1 0 1 2 3 −3 2 −1 0 1 2 3 −6 −4 2 2 0 0 0 2 2 4 6 8 −3 2 −1 0 1 2 3 −3 2 −1 0 1 2 3 © 20 02 by...
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Computational Statistics Handbook with MATLAB phần 6 doc

Computational Statistics Handbook with MATLAB phần 6 doc

... rougher. −4 2 0 2 4 0 0 .2 0.4 0.6 0.8 h = 0.11 −4 2 0 2 4 0 0 .2 0.4 0.6 0.8 h = 0 .21 −4 2 0 2 4 0 0 .2 0.4 0.6 0.8 h = 0. 42 −4 2 0 2 4 0 0 .2 0.4 0.6 0.8 h = 0.84 n 100= µ K 0= 0 σ K 2 ∞.<< h Ker * RK() nσ k 4 Rf″() ... class 2 −6 −4 2 0 2 4 6 8 0 0.05 0.1 0.15 0 .2 0 .25 Feature − x P(x | ω 2 ) * P(ω 2 ) P(x | ω 1 ) * P(ω 1 ) ω 1 () ω 2 (). ©...
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Computational Statistics Handbook with MATLAB phần 7 pdf

Computational Statistics Handbook with MATLAB phần 7 pdf

... corresponding to features 190 143 52 174 131 50 21 8 126 49 130 131 51 138 127 52 211 129 49 X 1 X 2 X 3 © 20 02 by Chapman & Hall/CRC 348 Computational Statistics Handbook with M ATLAB % This shows ... = 0 1.0000 1.0000 2. 828 4 3.6056 1.0000 0 1.41 42 3.6056 4.4 721 1.0000 1.41 42 0 3.6056 4 .24 26 2. 828 4 3.6056 3.6056 0 1.0000 3.6056 4.4 721 4 .24 26 1.0000 0...
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Computational Statistics Handbook with MATLAB phần 9 docx

Computational Statistics Handbook with MATLAB phần 9 docx

... the function csintkern with . 500 1000 1500 20 00 25 00 1000 1500 20 00 25 00 3000 3500 4000 h 22 0= © 20 02 by Chapman & Hall/CRC 486 Computational Statistics Handbook with M ATLAB evidence for ... process with specified intensity. −5 −4 −3 2 −1 0 1 2 3 4 5 −5 −4 −3 2 −1 0 1 2 3 4 5 Homogeneous Poisson Process, λ = 2 λ ˆ 2. 05= © 20 02 by Chapman & Ha...
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Computational Statistics Handbook with MATLAB phần 10 ppsx

Computational Statistics Handbook with MATLAB phần 10 ppsx

... 1= n ∑ 2 e()log+= φ 2 h γ γ,αβ,= h γ 1.06n 15⁄– z i γ z j γ n⁄ j 1= n ∑ –    2 n 1–()⁄ i 1= n ∑    1 2 = On 2 (). PI M αβ,() 1 12 κ 30 2 3κ 21 2 3κ 12 2 κ 03 2 1 4 κ 40 2 4κ 31 2 6κ 22 2 4κ 13 2 κ 04 2 ++++ ()++++    = κ 30 n n ... κ 40 2 4κ 31 2 6κ 22 2 4κ 13 2 κ 04 2 ++++ ()++++    = κ 30 n n 1–()n 2 () z i α () 3 i 1=...
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