  Building on results of Bazzoni-\v{S}\v{t}ov\'{\i}\v{c}ek, we give a complete
classification of the frame of smashing ideals for the derived category of a
finite dimensional valuation domain. In particular, we give an explicit
construction of an infinite family of commutative rings such that the telescope
conjecture fails and which generalise an example of Keller. As a consequence,
we deduce that the Krull dimension of the Balmer spectrum and the Krull
dimension of the smashing spectrum can differ arbitrarily for rigidly-compactly
generated tensor-triangulated categories.
