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5

Many of the strategies are motivated by objective functions (contour integrals) in the complex plane and the elements of complex linear spaces, so I'd recommend at least for an applied understanding: Saff, E. B., and Snider, A. D. Fundamentals of Complex Analysis with Applications to Engineering, Science and Mathematics. In addition to Saff and Snider, I ...


4

All the topics you've mentioned are wonderful and shouldn't be eschewed by reading some finance-oriented review book. I recommend these instead. Linear algebra: Hoffman and Kunze and Halmos Set theory: Halmos Measure theory: Rudin and Tao


3

I would recommend the books from Steven Shreve. Here is a link to some one of his older online pdf's (1997 but nevertheless true) so you can check if that fits the bill. http://citeseerx.ist.psu.edu/viewdoc/download?doi=10.1.1.137.6951&rep=rep1&type=pdf


1

I have heard good things about Epps but haven't read it. Hull is aimed at less technical people and can get a bit turgid. I have my list of recommended books with discussion at http://www.markjoshi.com/RecommendedBooks.html


1

You can find the solution here: http://www.wiley.com/legacy/wileychi/pwiqf2/supp/c02.pdf For all solutions see my answer here: http://quant.stackexchange.com/a/16061/12


1

Let's think about it like this: $V(E,T) = \int_E^{\infty} (x-E)^{+} \rho (x) dx$ Then $\frac{\partial C}{\partial E} = \int^\infty_E \rho(x) dx$ and $\frac{\partial^2 C}{\partial K^2} = \rho(K)$ Ill leave you to interpret these quantities. Hint, what is the defintion of the value of a contingent claim?



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