| bm_harmonics | R Documentation | 
Constructs a mapper for cos/sin functions of orders 1 (if
intercept is TRUE, otherwise 0) through order. The total number of
basis functions is intercept + 2 * order.
Optionally, each order can be given a non-unit scaling, via the scaling
vector, of length intercept + order. This can be used to
give an effective spectral prior. For example, let
scaling = 1 / (1 + (0:4)^2) x <- seq(0, 1, length.out = 11) bmh1 = bm_harmonics(order = 4, interval = c(0, 1)) u1 <- ibm_eval( bmh1, input = x, state = rnorm(9, sd = rep(scaling, c(1, 2, 2, 2, 2))) )
Then, with
bmh2 = bm_harmonics(order = 4, scaling = scaling) u2 = ibm_eval(bmh2, input = x, state = rnorm(9))
the stochastic properties of u1 and u2 will be the same, with
scaling^2 determining the variance for each frequency contribution.
The period for the first order harmonics is shifted and scaled to match
interval.
bm_harmonics(order = 1, scaling = 1, intercept = TRUE, interval = c(0, 1))
bru_mapper_harmonics(...)
## S3 method for class 'bm_harmonics'
ibm_n(mapper, inla_f = FALSE, ...)
## S3 method for class 'bm_harmonics'
ibm_jacobian(mapper, input, state = NULL, inla_f = FALSE, ...)
| order | For  | 
| scaling | For  | 
| intercept | logical; For  | 
| interval | numeric length-2 vector specifying a domain interval.
Default  | 
| ... | Arguments passed on to other methods | 
| mapper | A mapper S3 object, inheriting from  | 
| inla_f | logical; when  | 
| input | Data input for the mapper. | 
| state | A vector of latent state values for the mapping,
of length  | 
bru_mapper, bru_mapper_generics
Other mappers: 
bm_aggregate(),
bm_collect(),
bm_const(),
bm_factor(),
bm_fmesher(),
bm_index(),
bm_linear(),
bm_logsumexp(),
bm_marginal(),
bm_matrix(),
bm_mesh_B(),
bm_multi(),
bm_pipe(),
bm_repeat(),
bm_scale(),
bm_shift(),
bm_sum(),
bm_taylor(),
bru_get_mapper(),
bru_mapper(),
bru_mapper.fm_mesh_1d(),
bru_mapper.fm_mesh_2d(),
bru_mapper_generics
m <- bm_harmonics(2)
ibm_eval2(m, input = c(0, pi / 4, pi / 2, 3 * pi / 4), 1:5)
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