Code : 11767-3
Products Description : WebCab Portfolio (J2EE Edition)
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. Also includes Performance Evaluation, extensive auxiliary classes/methods including equation solve and interpolation procedures, analysis of Efficient Frontier, Market Portfolio and CML.
Product Details : WebCab Portfolio (J2EE Edition)
WebCab Portfolio (J2EE Edition) Desciption: Advertisements Apply the Markowitz Theory and Capital Asset Pricing Model (CAPM) to analyze and construct the optimal ,Free download, review of WebCab Portfolio (J2EE Edition) 4.2 (WebCab Components). Also includes Performance Evaluation, interpolation procedures, analysis of ,WebCab Portfolio (J2EE Edition) 5.0 Markowitz théorie et CAPM: le portefeuille optimal: 191 WebCab Functions (J2EE Edition) 2.0 EJB suite pour Interpoler & la ,WebCab Portfolio J2EE Edition Apply the Markowitz Theory and Capital Asset Pricing Model CAPM to analyze and construct the optimal portfolio with/without ,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 ,WebCab Portfolio J2EE Edition 4 2 Apply the Markowitz Theory and Capital Asset Pricing Model (CAPM) to analyze and construct the optimal portfolio with/without asset ,WebCab Portfolio (J2EE Edition) - Enterprise JavaBean - V4.2 by WebCab by WebCab - Product Type: Component / Enterprise JavaBean V2.0 / Enterprise JavaBean V1.1 ,Summary of WebCab Portfolio (J2EE Edition) - Enterprise JavaBean - V4.2 by WebCab,WebCab Portfolio (J2EE Edition), free download. WebCab Portfolio (J2EE Edition) 7: Apply the Markowitz Theory and Capital Asset Pricing Model (CAPM).,Téléchargements: 191, Taille: 16.29 MB, Licence: Démo. Appliquer la théorie de Markowitz et CAPM pour construire le portefeuille optimal avec / sans contraintes
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