Explain the programme of study of finite differences
Explain the programme of study of finite differences.
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When you are new to finite-difference methods and you really need to study them where a suggested programme of study is given
• Explicit method/European binaries, puts and calls: To get started you must learn the explicit way as applied to the Black–Scholes equation for a European option. It is very easy to program and you want not make many mistakes.
• Explicit method/American calls, binaries and puts: Not too much harder is the application of the explicit way to American options.
• Crank–Nicolson/European put, binaries and calls: Once you’ve determined the explicit method in your belt you must learn the Crank–Nicolson implicit method. It is harder to program, if you will get a better accuracy.
• Crank–Nicolson/American calls, puts and binaries: There’s not much more effort included in pricing American-style options than in the pricing of European-style options.
• Explicit method/path-dependent options: By now you will be fairly sophisticated and it is time to price a path-dependent contract. Begin with an Asian option with discrete sampling, and after that try a continuously-sampled Asian. At last, try your hand at look backs.
• Interest rate products: given programme repeated for non-path-dependent and after that path-dependent interest rate product. First price caps and floors and after that go on to the index amortizing rate exchange.
• Two-factor explicit: To find started on two-factor problems price a convertible bond by using an explicit way, with both the spot and the stock interest rate being stochastic.
• Two-factor implicit: The last stage is to implement the implicit two-factor method when applied to the convertible bond.
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In integrated world financial market, a financial crisis in a country can be quickly transmitted to other countries, causing global crisis. What sort of measures would you suggest to stop the recurrence of Asia-type crisis? Q : What is actual volatility What is What is actual volatility? Answer: Actual volatility is the σ that goes in the Black–Scholes partial differential equation.
What is actual volatility? Answer: Actual volatility is the σ that goes in the Black–Scholes partial differential equation.
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