The arithmetic Kuznetsov formula on GL(3), II: The general case

We obtain the last of standard Kuznetsov formulas for $SL(3,\Bbb{Z})$. In previous paper, we were able to exploit relationship between positive-sign Bessel function and Whittaker apply Wallach's expansion; now demonstrate expansion functions into all four signs, generalizing theorem $SL(3)$. As applications, again consider Kloosterman zeta smooth sums sums. The new pose same difficulties as saw with case, but negative-sign some analytic continuation unweighted give a sort reflection formula that exactly demonstrates obstruction when moduli are far apart. completion remaining sign cases means this work both supersedes author's thesis completes started in original paper Bump, Friedberg Goldfeld.