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Analytical conversion between implied volatilities based on different dividend models 基于不同股利模型的隐含波动率的分析转换
IF 0.9 4区 经济学 Q4 BUSINESS, FINANCE Pub Date : 2022-01-01 DOI: 10.21314/jcf.2022.026
V. Lucic, V. Jovanovic
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引用次数: 0
A general firm value model under partial information 部分信息下的一般企业价值模型
IF 0.9 4区 经济学 Q4 BUSINESS, FINANCE Pub Date : 2022-01-01 DOI: 10.21314/jcf.2022.020
Cheikh Mbaye, Abass Sagna, Frédéric Vrins
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引用次数: 0
Simulating the Cox–Ingersoll–Ross and Heston processes: matching the first four moments 模拟Cox-Ingersoll-Ross和Heston过程:匹配前四阶矩
IF 0.9 4区 经济学 Q4 BUSINESS, FINANCE Pub Date : 2022-01-01 DOI: 10.21314/jcf.2022.022
Ostap Okhrin, M. Rockinger, M. Schmid
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引用次数: 3
Automatic differentiation for diffusion operator integral variance reduction 自动微分扩散算子积分方差减少
IF 0.9 4区 经济学 Q4 BUSINESS, FINANCE Pub Date : 2022-01-01 DOI: 10.21314/jcf.2021.013
Johan Auster
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引用次数: 0
Multilevel Monte Carlo simulation for VIX options in the rough Bergomi model 在粗糙的Bergomi模型中对VIX期权进行多层蒙特卡罗模拟
IF 0.9 4区 经济学 Q4 BUSINESS, FINANCE Pub Date : 2021-05-11 DOI: 10.21314/jcf.2022.023
Florian Bourgey, S. Marco
We consider the pricing of VIX options in the rough Bergomi model. In this setting, the VIX random variable is defined by the one-dimensional integral of the exponential of a Gaussian process with correlated increments, hence approximate samples of the VIX can be constructed via discretization of the integral and simulation of a correlated Gaussian vector. A Monte-Carlo estimator of VIX options based on a rectangle discretization scheme and exact Gaussian sampling via the Cholesky method has a computational complexity of order $mathcal{O}(varepsilon^{-4})$ when the mean-squared error is set to $varepsilon^2$. We demonstrate that this cost can be reduced to $mathcal{O}(varepsilon^{-2} log^2(varepsilon))$ combining the scheme above with the multilevel method, and further reduced to the asymptotically optimal cost $mathcal{O}(varepsilon^{-2})$ when using a trapezoidal discretization. We provide numerical experiments highlighting the efficiency of the multilevel approach in the pricing of VIX options in such a rough forward variance setting.
我们在粗糙Bergomi模型中考虑波动率指数期权的定价。在这种设置中,VIX随机变量由具有相关增量的高斯过程的指数的一维积分定义,因此可以通过积分的离散化和相关高斯向量的模拟来构造VIX的近似样本。当均方误差设置为$varepsilon^2$时,基于矩形离散化方案和通过Cholesky方法的精确高斯采样的VIX选项的蒙特卡罗估计器的计算复杂度为$mathcal{O}(varepsilion^{-4})$阶。我们证明,将上述方案与多级方法相结合,该成本可以降低到$mathcal{O}(varepsilon ^{-2}log^2(varepilon))$,并在使用梯形离散化时进一步降低到渐近最优成本$mathical{O}(varEpilon ^{-2})$。我们提供了数值实验,强调了在这种粗略的前向方差设置下,多级方法在波动率指数期权定价中的效率。
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引用次数: 5
Least squares Monte Carlo methods in stochastic Volterra rough volatility models 随机Volterra粗糙波动模型的最小二乘蒙特卡罗方法
IF 0.9 4区 经济学 Q4 BUSINESS, FINANCE Pub Date : 2021-05-10 DOI: 10.21314/jcf.2022.027
H. Guerreiro, João Guerra
In stochastic Volterra rough volatility models, the volatility follows a truncated Brownian semi-stationary process with stochastic vol-of-vol. Recently, efficient VIX pricing Monte Carlo methods have been proposed for the case where the vol-of-vol is Markovian and independent of the volatility. Following recent empirical data, we discuss the VIX option pricing problem for a generalized framework of these models, where the vol-of-vol may depend on the volatility and/or not be Markovian. In such a setting, the aforementioned Monte Carlo methods are not valid. Moreover, the classical least squares Monte Carlo faces exponentially increasing complexity with the number of grid time steps, whilst the nested Monte Carlo method requires a prohibitive number of simulations. By exploring the infinite dimensional Markovian representation of these models, we device a scalable least squares Monte Carlo for VIX option pricing. We apply our method firstly under the independence assumption for benchmarks, and then to the generalized framework. We also discuss the rough vol-of-vol setting, where Markovianity of the vol-of-vol is not present. We present simulations and benchmarks to establish the efficiency of our method. Keywords— VIX, rough volatility, stochastic Volterra models, least squares Monte Carlo, volatility of volatility ∗Supported by FCT Grant SFRH/BD/147161/2019. †Partially supported by the project CEMAPRE/REM-UiDB/05069/2020 financed by FCT/MCTES through national funds. 1 ar X iv :2 10 5. 04 51 1v 1 [ qfi n. PR ] 1 0 M ay 2 02 1
在随机Volterra粗糙波动率模型中,波动率遵循具有随机vol-of-vol的截断布朗半平稳过程。最近,针对体积为马尔可夫且与波动率无关的情况,提出了有效的VIX定价蒙特卡罗方法。根据最近的经验数据,我们讨论了这些模型的广义框架的波动率指数期权定价问题,其中波动率的波动率可能取决于波动率和/或不是马尔可夫的。在这种情况下,上述蒙特卡罗方法是无效的。此外,经典的最小二乘蒙特卡罗方法面临着随着网格时间步长的增加而呈指数级增加的复杂性,而嵌套蒙特卡罗方法需要大量的模拟。通过探索这些模型的无限维马尔可夫表示,我们为VIX期权定价提供了一个可扩展的最小二乘蒙特卡罗方法。我们首先将我们的方法应用于基准的独立性假设下,然后应用于广义框架。我们还讨论了体积设置的粗略体积,其中体积的马尔可夫性不存在。我们提供了模拟和基准来确定我们的方法的效率。关键词——波动率指数,粗略波动率,随机Volterra模型,最小二乘蒙特卡罗,波动率波动率*由FCT Grant SFRH/BD/147161/2019支持。†部分由FCT/MCTES通过国家基金资助的CEMAPRE/REM UiDB/05069/2020项目支持。1 ar X iv:2 10 5。04 51 1v 1[qfi.PR]1 0 May 2 1
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引用次数: 1
The CTMC–Heston model: calibration and exotic option pricing with SWIFT CTMC-Heston模型:校准和外来的期权定价与SWIFT
IF 0.9 4区 经济学 Q4 BUSINESS, FINANCE Pub Date : 2021-03-29 DOI: 10.21314/JCF.2020.398
Álvaro Leitao, J. Kirkby, L. Ortiz-Gracia
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引用次数: 0
Penalty methods for bilateral XVA pricing in European and American contingent claims by a partial differential equation model 基于偏微分方程模型的欧美或有索赔双边XVA定价惩罚方法
IF 0.9 4区 经济学 Q4 BUSINESS, FINANCE Pub Date : 2021-03-23 DOI: 10.21314/JCF.2020.402
Yuwei Chen, C. Christara
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引用次数: 0
Gradient boosting for quantitative finance 定量金融的梯度增强
IF 0.9 4区 经济学 Q4 BUSINESS, FINANCE Pub Date : 2021-03-18 DOI: 10.21314/JCF.2020.403
Jesse Davis, Laurens Devos, S. Reyners, W. Schoutens
In this paper, we discuss how tree-based machine learning techniques can be used in the context of derivatives pricing. Gradient boosted regression trees are employed to learn the pricing map for a couple of classical, time-consuming problems in quantitative finance. In particular, we illustrate this methodology by reducing computation times for pricing exotic derivative products and American options. Once the gradient boosting model is trained, it is used to make fast predictions of new prices. We show that this approach leads to speed-ups of several orders of magnitude, while the loss of accuracy is very acceptable from a practical point of view. Besides the predictive performance of machine learning methods, financial regulators attach more and more importance to the interpretability of pricing models. For both applications, we therefore look under the hood of the gradient boosting model and try to reveal how the price is constructed and interpreted.
在本文中,我们讨论了如何将基于树的机器学习技术用于衍生品定价。梯度增强回归树被用来学习量化金融中几个经典的、耗时的问题的定价图。特别是,我们通过减少定价奇异衍生产品和美国期权的计算时间来说明这种方法。一旦训练了梯度提升模型,它就用于对新价格进行快速预测。我们表明,这种方法会导致几个数量级的加速,而从实际角度来看,精度的损失是可以接受的。除了机器学习方法的预测性能外,金融监管机构越来越重视定价模型的可解释性。因此,对于这两种应用,我们都会深入研究梯度提升模型,并试图揭示价格是如何构建和解释的。
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引用次数: 3
Deep learning for efficient frontier calculation in finance 深度学习在金融领域的前沿计算
IF 0.9 4区 经济学 Q4 BUSINESS, FINANCE Pub Date : 2021-01-06 DOI: 10.21314/jcf.2021.017
X. Warin
We propose deep neural network algorithms to calculate efficient frontier in some Mean-Variance and Mean-CVaR portfolio optimization problems. We show that we are able to deal with such problems when both the dimension of the state and the dimension of the control are high. Adding some additional constraints, we compare different formulations and show that a new projected feedforward network is able to deal with some global constraints on the weights of the portfolio while outperforming classical penalization methods. All developed formulations are compared in between. Depending on the problem and its dimension, some formulations may be preferred.
我们提出了深度神经网络算法来计算一些均值方差和均值CVaR投资组合优化问题的有效前沿。我们证明,当状态的维度和控制的维度都高时,我们能够处理这样的问题。添加一些额外的约束,我们比较了不同的公式,并表明新的投影前馈网络能够处理投资组合权重的一些全局约束,同时优于经典的惩罚方法。所有开发的配方都在两者之间进行了比较。根据问题及其规模,一些配方可能是优选的。
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引用次数: 4
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Journal of Computational Finance
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