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现代模式识别 - Read(Modern pattern recognition - Read)
现代模式识别 - Read(Modern pattern recognition - Read) Data worth having From the usual study, accumulation and summary Where there is a problem, there must be some Please also criticize and correct me! Modern pattern recognition Algorithm implementation The principle of Parzen window method: In statistical decision making Class probability density p (x / WI), class probability density P (WI) or posterior probability P (WI / x) need to be known But in practical application The knowledge is often unknown or incomplete This requires determination of samples based on samples from this class Estimated sequence: (1) To estimate P (x) Its with N V Of In theory To hasten into P (x) It must have its volume V to be near zero Meanwhile, let N Infinity The Parzen window reduces the volume VN of the region sequence by a function of N with the increase of N for example At this point, both / and N should be appropriately limited So as to converge to P (x) In n-dimensional feature space We take an n-dimensional hypercube region Its edge length is hN Its volume therefore N samples fall into the cubes number of samples Replace the upper (1) formula Probabilistic density estimation at x points is available: among (x) window functions that satisfy the following two conditions: In 1. In 2. Easy to know Condition 1 guarantees non negative Condition 2 guarantee Procedures used in four window functions: 1. square window function: 2. normal window function 3. exponential window function 4. trigonometric window function Two, the concrete realization 1., this method is implemented in MATLAB The result is as follows H1 = 0.25, H1 = 1, H1 = 4 N = 1 N = 16 H1 = 0.25, H1 = 1, H1 = 4 N = 256 N = H-infinity As can be seen from the result of the graph The larger the sample size The more accurate the estimate is At the same time, when the N is small, the window width is chosen to estimate the result properly Have some influence When N is small The window function has a great influence on the estimation re
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