Consider the expression for d given in (3.5.17). Show that the variance of d is given by

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Consider the expression for dΠ given in (3.5.17). Show that the variance of dΠ is given by 

var(d II) -(4-35) 0 =)  as + Ej[{A(J = 0 S dt - 1)S  [V(JS, t) - V(S, t)]}] dt.

Suppose we try to hedge the diffusion and jump risks as much as possible by minimizing var(dΠ). Show that this can be achieved by choosing Δ such that 

kE[{J - 1{V{JS, t) - VS, t)}] + 2s@V SE[J - 12] + 2S

With this choice of Δ, find the corresponding governing equation for the option price function under the jump-diffusion asset price dynamics.

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