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WebCab Bonds (J2EE Edition)
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Publisher :
WebCab Components Limited
Date added : 11-Oct-2004
Rating :
File size :
Unknown
Language :
English
License :
Shareware - Time Limit
Price : $249.00
OS :
Windows 98/NT/2000/ME/XP/VISTA
UpdateDate : 06-Jun-2007
Requirements :
No special requirements
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 WebCab Bonds (J2EE Edition) Information |
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EJB Suite offering general Interest derivatives pricing framework: set contract and vol/price/interest models and run MC. Allows the pricing and risk analytics of interest rate cash and derivative products. We also cover the fundamental theory of bonds including: Treasury bonds, Yield/Pricing, Zero Curve, Forward rates/FRAs, Duration and Convexity. We also cover the topics of Fixed-Interest bonds.
This product also contains the following features:
GUI Bundle - we bundle a suite of graphical user interface JavaBean components (with 1, 2, 4 or site-wide license) allowing the developer to plug-in a wide range of GUI functionality (including charts/graphs) into their client applications
EAR Files - we provide individual customized EAR files for the most widely used application servers including IBM WebSphere 4.0/5.0, BEA WebLogic 6.1/7.0, Oracle 9iAS, Sun ONE AppServer 7, Ironflare Orion 1.5.2/1.6.0, Borland AppServer 5.0, Sybase EAServer 3.6 and JBoss 2.4.4/3.0.0
Self-Deploy - the relevant servers EAR file will be self-deployed onto supported local application servers during the installation of the self-install package. The supported application servers include IBM WebSphere 4.0/5.0, BEA WebLogic 6.1/7.0, Oracle 9iAS, Borland AppServer 5.0, Ironflare Orion 1.5.2/1.6.0 and JBoss 2.4.4/3.0.0
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Reviews Of WebCab Components Limited |
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.NET Component and XML Web service for pricing option and futures contracts using Monte Carlo and Finite Difference techniques.
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Delphi Component offering general Equity derivatives pricing framework.
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Apply the Markowitz Theory and Capital Asset Pricing Model (CAPM) to analyze and construct the optimal portfolio with/without asset weight constraints with respect to Markowitz Theory by giving the risk, return or investors utility function; or with respect to CAPM by given the risk, return or Market Portfolio weighting.
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