No, I didn't "read an article". I consulted with physicists, read quite a lot of material regarding this, and engaged in critical thinking.
Were these physicists you consulted specialists in general relativistic field equations, and did they explain to you why the Alcubierre solution is invalid? If so, then I urge you to urge them to submit their critique to a relevant journal, perhaps ApJ, so that others can examine it. If not, then you may want to reconsider your views.
Not only you have to generate and efficiently manage this energy, you'll even have to turn it into negative energy, which is something we either believe is impossible to exist, or just mindblowingly difficult if we ever come across with some "fluke" like the Casimir Effect and so on.
But cosmological observations indicate that a negative value for vacuum energy does exist, and it works perfectly fine in the framework of general relativity as well. The problem is not 'are repulsive effects on space-time possible?' but rather 'how do we achieve them on a local scale?'. The latter might not be possible or practical, but this is quite a difference from saying the mechanism itself doesn't exist.
This idea of creating "lanes" is good for scifi, but please. Anything that is going faster than light from any other perspective is either creating paradoxes or hidden from us by event horizons, and anything that is beyond event horizons can never "go back" to us.
Admittedly I am not very familiar with the 'lanes' idea, but I don't think this is an attempt of explaining away paradoxes except by people who aren't up to snuff on general relativity and/or don't fully understand how the drive works. Your argument here sounds very persuasive, but it suffers similar flaws.
The first part of your argument is an assertion that objects moving with v>c (i.e. tachyons, or having a space-like trajectory through space-time) either invokes paradoxes or is hidden by an event horizon. The first consequence is correct, the second is not. Tachyons do not produce event horizons (just follow the null geodesics coming off of it), but they do probably invoke paradoxes, because they enable situations where effects can precede their own causes in certain reference frames.
The second part deals with objects that are behind an event horizon, with an assertion that they cannot 'return to us'. This is correct in a general sense, e.g. particles that have fallen into black holes or which lie beyond the cosmological event horizon. They cannot return to us because in order for them to do so, they must follow a space-like trajectory which invokes the problem above (among others, like the presumed acceleration past c).
But Alcubierre drive is neither of these cases. The trajectory of the ship is not space-like, but time-like, and feeling zero accelerative forces. The motion is instead due to changes in the space-time metric around the ship. Event horizons may be produced, but these are of very different form than those of black holes or the large-scale universe. They are non-static and non-permanent.
To truly examine the validity of the Alcubierre solution in context of producing paradoxes or not, you have to examine space-time intervals within the metric. People have done so and to the best of my knowledge have thus far not found any glaring problems.