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Ilir Roko

Researcher at University of Geneva

Publications -  6
Citations -  67

Ilir Roko is an academic researcher from University of Geneva. The author has contributed to research in topics: Portfolio optimization & Replicating portfolio. The author has an hindex of 3, co-authored 6 publications receiving 64 citations.

Papers
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Valuation of American Continuous-Installment Options

TL;DR: In this paper, the authors presented three approaches to value American continuous-installment options written on assets without dividends or with continuous dividend yield, and derived closed-form formulas by approximating the optimal stopping and exercise boundaries as multipiece exponential functions, which is compared to the finite difference method to solve the inhomogeneous Black-Scholes PDE and a Monte Carlo approach.
Posted Content

Using Economic and Financial Information for Stock Selection

TL;DR: This work analyzes the performance of a model linking exogenous information about future behavior of the assets fundamentals to the asset prices and applies it to different sectors of the S&P 500.
Journal ArticleDOI

Using economic and financial information for stock selection

TL;DR: In this paper, classification trees can be used to construct partitions of assets of forecasted similar behavior, and the performance of this approach is analyzed and applied to different sectors of the S&P 500.
Journal ArticleDOI

Using Economic and Financial Information for Stock Selection

TL;DR: In this paper, classification trees can be used to construct partitions of assets of forecasted similar behavior, and the performance of this approach is analyzed and applied to different sectors of the S&P 500.
Journal ArticleDOI

Estimation of SEM with GARCH errors

TL;DR: A simulation study comparing different gradient algorithms for ML as well as the finite sample behaviour of ML and GMM shows that using analytical results instead of numerical approximations in the optimisation procedure yields better results and reiterates the superiority of GMM over QML in finite samples under non-normality.