This dissertation analyzes the pricing and hedging problems for quanto range accrual note under the HJM-framework with Levy processes for instantaneous domestic and foreign forward interest rates. We consider both the effects of jump risks of interest rate and exchange rate on the pricing of the notes. The pricing formula for quanto double interest rate digital option and quanto contingent payoff option are first derived, then we apply the method proposed by Turnbull(1995) to duplicate the qaunto range accrual note by a combination of the quanto double interest rate digital option and the qunato contingent payoff option. Furthermore, using the pricing formulas derived in this paper, we obtain the hedging position for each issue of range accrual notes. In addition, by simulation and assuming the jump to be compound Poisson process, we further analyze the effects of jump risk and exchange rate risk on the coupons receivable in holding a range accrual note. / This dissertation analyzes the pricing and hedging problems for quanto range accrual note under the HJM-framework with Levy processes for instantaneous domestic and foreign forward interest rates. We consider both the effects of jump risks of interest rate and exchange rate on the pricing of the notes. The pricing formula for quanto double interest rate digital option and quanto contingent payoff option are first derived, then we apply the method proposed by Turnbull(1995) to duplicate the qaunto range accrual note by a combination of the quanto double interest rate digital option and the qunato contingent payoff option. Furthermore, using the pricing formulas derived in this paper, we obtain the hedging position for each issue of range accrual notes. In addition, by simulation and assuming the jump to be compound Poisson process, we further analyze the effects of jump risk and exchange rate risk on the coupons receivable in holding a range accrual note.