Consider the three-factor stochastic volatility model [see (7.3.17)], by assuming constant market prices of risk r

Question:

Consider the three-factor stochastic volatility model [see (7.3.17)], by assuming constant market prices of risk λrr and λv, show that the bond price function B(t, T) satisfies the partial differential equation

a B  = va2B 2v JB n 2  2 0 2 + - - + 2 272 2 8r2 aB  +[a(r-r) - 2rvo]   B  + [r (U - v) - hus Vo]- - 22 B r vSuppose the discount bond price function admits the following exponential affine term structure

show that b(t) = B(t, T) = a(t) exp(-b(t)r - c(t)  d(t)v), 1- e-at  c(t) = - 1- e- + e- (1 - et)    a' (t) =

Fantastic news! We've Found the answer you've been seeking!

Step by Step Answer:

Related Book For  book-img-for-question
Question Posted: