The second round of the MotoGP World Championship welcomes the Fiat Yamaha Team to Europe next weekend with Valentino Rossi and Colin Edwards looking to continue their strong start to the season at Jerez. After starring in an intriguing curtain-raiser to the season in Qatar, where the pair dominated in practice only to see Casey Stoner (Ducati) storm to his debut victory in the race, the Italian and the American will be looking to use data from positive tests at the Spanish circuit just over three weeks ago to propel them to victory next Sunday.
Second place for Rossi in the desert dust of Doha leaves him lying second in the championship, five points behind the Australian youngster, whilst Edwards holds sixth place after suffering grip problems on the unpredictable Losail surface in the race. Both riders lapped well at Jerez in the final Official Test of the pre-season, when Rossi took the top spot in a televised ‘qualifying’ session - smashing the pole record with a best lap of 1’38.394.
Rossi’s record at Jerez in competitive action is unmatched, the 28-year-old having won there on six occasions riding five different types of motorcycle since his first appearance in the 125cc class in 1996. Edwards, meanwhile, had never ridden at the Spanish venue previous to his debut MotoGP appearance in 2003 and the Texan has enjoyed limited success at the circuit since then, his best finish coming with seventh spot in a wet race three seasons ago.
Jerez could barely provide a starker contrast to the scenes at Losail, with the rolling green Andalusian hills providing the ideal setting for a natural amphitheatre that has become known as the Spanish Mecca of motorcycle racing, with upwards of 120,000 fans making the annual pilgrimage. The track itself challenges the riders to pick the most effective racing line, with few hard braking points and little opportunity to fully open the throttle. The 4.423km layout features regular and quick changes in direction, meaning that the rider requires a responsive overall set-up and good grip at maximum lean angles.
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