Description Usage Arguments Details Value References See Also
Estimate the type-specific probabilities for a multivariate Poisson point process with independent component processes of each type.
1 | phat(gpts, pts, marks, h)
|
gpts |
matrix containing the |
pts |
matrix containing the |
marks |
numeric/character vector of the types of the point in the data. |
h |
numeric value of the bandwidth used in the kernel regression. |
The type-specific probabilities for data (x_i, m_i), where x_i are the spatial point locations and m_i are the categorical mark sequence numbers, m_i=1,2,…, are estimated using the kernel smoothing methodology \hat p_k(x)=∑_{i=1}^nw_{ik}(x)I(m_i=k), where w_{ik}(x)=w_k(x-x_i)/∑_{j=1}^n w_k(x-x_j), w_k(.) is the kernel function with bandwidth h_k>0, w_k(x)=w_0(x/h_k)/h_k^2, and w_0(\cdot) is the standardised form of the kernel function.
The default kernel is the Gaussian. Different kernels can be
selected by calling setkernel.
A list with components
matrix of the type-specific probabilities for all types, with the type marks as the matrix row names.
copy of the arguments pts, dpts, marks, h.
Diggle, P. J. and Zheng, P. and Durr, P. A. (2005) Nonparametric estimation of spatial segregation in a multivariate point process: bovine tuberculosis in Cornwall, UK. J. R. Stat. Soc. C, 54, 3, 645–658.
cvloglk, mcseg.test, and
setkernel
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