Bohm's version of (nonrelativistic) quantum mechanics was originally written down in such a way that it (a) yielded the same results as standard quantum mechanics and (b) contained hidden classical variables that could be blamed for quantum indeterminism. If I remember correctly, that was done in order to spite von Neumann, who maintained that quantum mechanics is incompatible with hidden variables. Bohm succeeded in producing a theory that eluded von Neumann's criticism but that victory was only symbolic: the hidden variables would have to have bizzarre properties like non-locality. Recall that these variables were introduced to chase away the weirdness of quantum mechanics. Instead, the theory is even worse because it violates locality* and—in a relativistic context—causality.
Standard quantum mechanics has its own share of bizzarre features. The wave function exhibits non-locality, too. However, the wave function is not a physical observable. Any physical observable in quantum mechanics, including its relativistic extensions, obeys locality, causality etc. You cannot devise an experiment that would instantly transmit information over finite distance even though the wave function changes instantaneously.
In light of this, Bohmian mechanics is a project aiming to rewrite standard quantum mechanics in a specifically prescribed way. The few hard-core aficionados might succeed in that one day, but what exactly is the point of that exercise? They have "succeeded" with the non-relativistic version of QM but no one seems eager to adopt their scheme for doing any calculations.
Compare that with the success of Feynman's path-integral reformulation of quantum mechanics. It not only reproduces the results obtained in the framework of the standard QM and makes some intuitive connections to classical mechanics. On top of that, it provides ways to solve some problems that could not be solved in the canonical framework. In the old days, theorists relied on the http://en.wikipedia.org/wiki/WKB_approximation" , based on Feynman's path integral, solves the one-dimensional problem equally well and is applicable to higher dimensions and extends easily to field theory.
In contrast, Bohmian mechanics is totally useless. These guys are still trying to teach their old dog to do tricks standard theory learned half a century ago. They are hopelessly behind.