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Credit derivatives applications

In this chapter we introduce the main types of credit derivatives, and describe their nses and applications. We also introduce concepts in pricing and valuation of these instruments. [Pg.654]

This section examines a few commercially available software packages and analytic tools designed to mitigate risk in the increasingly innovative credit derivative market. It reviews CDS data providers, examines analytic programs designed to provide expected default probabilities and theoretical prices, and highlights applications intended to simplify CDO investments. ... [Pg.716]

Das, S. 1997. Credit Derivatives Products, Applications and Pricing Singapore John Wiley Sons. [Pg.340]

Part Two, Cash and Derivative Instruments and Analysis, has an analysis of various instruments including callable bonds that feature embedded options. There is a discussion of securitization and the impact on the market of the financial crisis. Other chapters cover U.S. Treasury TIPS securities, and the use and applications of credit derivatives. [Pg.490]

The Design Project will be treated as a test of the ability of the candidate to tackle a practical problem in the same way as might be expected if he were required to report as a chemical engineer on a new manufacturing proposal. The answers to the Design Project should be derived by the application of fundamental principles to available published data, they should on no account include confidential details of plant or processes which may have been entrusted to the candidate. Particular credit will be given to concise answers. [Pg.345]

This dimensionless equation has recently appeared in the literature (Prince and Blanch 1990) to describe the physics of bubble coalescence. Here, y represents dimensionless film thickness (joining two touching bubbles) and x represents dimensionless time. The solution (credited to R.G. Rice) is a classic example on applications of the p-substitution method, so replace p = dy/dx, and for the second derivative, assume piy) since x is not explicit... [Pg.56]

The most important personality in thermodynamic history was credibly Gibbs who discriminated that a system of r coexistent phases, each of which having the same independently variable components, n, is capable of ( + 2 - r) variations of phase, known until now as the famous phase rule , that factually unveiled that the whole is simpler than its parts. It followed that for temperature, pressure and chemical equivalents ( potentials later specified as chemical potentials by Ostwald) the actual components bear the same values in the different phases and the variation of these quantities are subject to as many conditions as there are different phases (introduction of partial derivatives). This important work on the theory of phase equilibria was published in the period 1873 to 1878 in an almost unknown journal Transaction of Connecticut Academy and its insufficient publicity was fortunately compensated by the proper recognition of renowned scientists [135,146-151], such as Maxwell, Duhem, Ostwald or Le Chatelier, also mentioning the Dutch school of thermodynamics, that must be particularly credited with the broader application attempts aimed at the problems of general chemistry and technology. [Pg.129]

The derivative, derivatives of elementary functions, applications of derivatives. Credit is not allowed for both MATH 1307 and MATH 1712 except in Indnstrial Management programs. [Pg.93]


See other pages where Credit derivatives applications is mentioned: [Pg.86]    [Pg.489]    [Pg.177]    [Pg.177]    [Pg.201]    [Pg.201]    [Pg.212]    [Pg.1181]    [Pg.67]    [Pg.3302]    [Pg.964]    [Pg.273]    [Pg.299]    [Pg.200]    [Pg.47]    [Pg.55]    [Pg.1075]    [Pg.427]    [Pg.12]    [Pg.232]    [Pg.4753]    [Pg.2]    [Pg.56]    [Pg.24]    [Pg.34]    [Pg.239]   
See also in sourсe #XX -- [ Pg.201 ]




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