I got the initial idea for my thesis argument while reading Euan Sinclair's Volatility Trading, where he described a basic strategy of going long (short) VIX front futures when the futures curve is in backwardation (contango) and the expected daily convergence is smaller than -0.1 (greater than 0.1). The reasoning behind that is the lack of predictive power of the basis for the cash VIX, but rather for the VIX futures, which would then converge to the cash VIX level.
I followed it up with the reference, which was Simon and Campasano (2012) (who, I believe, first came up with the idea) paper, and thought of employing copulas to model the dependency between some two futures (or just stick to the spot-futures relationship?) and try to capture some trading opportunities if the curve deviates significantly from the usual shape.
I couldn't really find much in the literature on this particularly. I don't hope to obtain any great results, because it probably would've been already covered if it was exploitable. But still, I found it interesting and am keen to find out what can be done.
My main questions/concerns so far are:
- what two instruments should I use - in the paper the trading was done only on the front month VIX futures, while looking at the relation between the spot and the futures levels and, because of the directional exposure, hedging it with the mini S&P futures. But I thought of modelling the dependency between, say, first two futures and entering offsetting long/short positions, hoping for the curve to return to its usual shape and realizing the roll. Probably without hedging then (?)
- Using VIX levels or returns for modelling the copulas? It seems to not be as straightforward as with equities
- The method used for creating continuous futures price series. And the merit of doing so at all?