|
abstract:
We present a recent result of Hinrichs, Novak,
Ullrich and Wozniakowski concerning the curse of
dimensionality for numerical integration of
smooth functions from the class C^k([0,1]^d).
Hence we study the curse for the most classical
function spaces. We prove that the number of function
values must increase exponentially with the dimension
for all reasonable eps>0. |
