vi_t_power | R Documentation |
A Csiszar-function is a member of F = { f:R_+ to R : f convex }
.
vi_t_power(logu, t, self_normalized = FALSE, name = NULL)
logu |
|
t |
|
self_normalized |
|
name |
name prefixed to Ops created by this function. |
When self_normalized = True
the T-Power Csiszar-function is:
f(u) = s [ u**t - 1 - t(u - 1) ] s = { -1 0 < t < 1 } { +1 otherwise }
When self_normalized = False
the - t(u - 1)
term is omitted.
This is similar to the amari_alpha
Csiszar-function, with the associated
divergence being the same up to factors depending only on t
.
Warning: when self_normalized = Truethis function makes non-log-space calculations and may therefore be numerically unstable for
|logu| >> 0'.
t_power_of_u: float
-like Tensor
of the Csiszar-function
evaluated at u = exp(logu)
.
Other vi-functions#':
vi_total_variation()
,
vi_triangular()
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