Results 11 to 20 of about 90 (67)
The paper focuses on the Vasicek model driven by a tempered fractional Brownian motion. We derive the asymptotic distributions of the least-squares estimators (based on continuous-time observations) for the unknown drift parameters. This work continues
Yuliya Mishura +2 more
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Eric Djeutcha, Jules Sadefo Kamdem
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Pricing Credit Default Swap under Fractional Vasicek Interest Rate Model
This paper discusses the pricing problem of credit default swap in the fractional Brownian motion environment. As credit default swap is exposed to both the interest rate risk and the default risk, we assume that the default intensity of a firm depends on the stochastic interest rate and the default states of counterparty firms.
Ruili Hao, Yonghui Liu, Shoubai Wang
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Estimating Drift Parameters in a Sub-Fractional Vasicek-Type Process. [PDF]
Khalaf AD +4 more
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In this study, we propose a more comprehensive and realistic option pricing model based on approximative fractional Brownian motion, building upon recent advancements in this area.
Siham Bayad +2 more
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Asian option pricing under sub-fractional vasicek model
<abstract><p>This paper investigates the pricing formula for geometric Asian options where the underlying asset is driven by the sub-fractional Brownian motion with interest rate satisfying the sub-fractional Vasicek model. By applying the sub-fractional $ {\rm{It\hat o}} $ formula, the Black-Scholes (B-S) type Partial Differential ...
Lichao Tao +3 more
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Asymptotic Properties of Parameter Estimators in Fractional Vasicek Model
We consider the fractional Vasicek model of the form dXt = (α-βXt)dt + γdBHt, driven by fractional Brownian motion BH with Hurst parameter H ∈ (0,1). We construct three estimators for an unknown parameter θ=(α,β) and prove their strong consistency.
Stanislav Lohvinenko +2 more
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Asymptotic theory for rough fractional Vasicek models
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XIAO, Weilin, YU, Jun
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Estimation the vasicek interest rate model driven by fractional Lévy processes with application
Abstract In this article, we present that fractional Lévy processes which is very an important field in both probability theory and its application in recent years. The fractional Brownian motion is suggested as the fractional Lévy processes in this article.
M F Al-Saadony, W J Al-Obaidi
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Discount Rates, Debt Maturity, and the Fiscal Theory
ABSTRACT This paper examines how the transmission of government portfolio risk arising from maturity operations depends on the stance of monetary/fiscal policy. Accounting for risk premia in the fiscal theory allows the government portfolio to affect expected inflation, even in a frictionless economy.
ALEXANDRE CORHAY +3 more
wiley +1 more source

