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Pricing and Hedging in Incomplete Markets with Coherent Risk

Pricing and Hedging in Incomplete Markets with Coherent Risk PDF Author: Alexander S. Cherny
Publisher:
ISBN:
Category :
Languages : en
Pages : 21

Book Description
We propose a pricing technique based on coherent risk measures, which enables one to get finer price intervals than in the No Good Deals pricing. The main idea consists in splitting a liability into several parts and selling these parts to different agents. The technique is closely connected with the convolution of coherent risk measures and equilibrium considerations.Furthermore, we propose a way to apply the above technique to the coherent estimation of the Greeks.

Pricing and Hedging in Incomplete Markets with Coherent Risk

Pricing and Hedging in Incomplete Markets with Coherent Risk PDF Author: Alexander S. Cherny
Publisher:
ISBN:
Category :
Languages : en
Pages : 21

Book Description
We propose a pricing technique based on coherent risk measures, which enables one to get finer price intervals than in the No Good Deals pricing. The main idea consists in splitting a liability into several parts and selling these parts to different agents. The technique is closely connected with the convolution of coherent risk measures and equilibrium considerations.Furthermore, we propose a way to apply the above technique to the coherent estimation of the Greeks.

Hedging and Pricing with L2 Convex Risk Measures in Incomplete Markets

Hedging and Pricing with L2 Convex Risk Measures in Incomplete Markets PDF Author: Antoine Toussaint
Publisher:
ISBN: 9780549230038
Category :
Languages : en
Pages : 222

Book Description
This framework is more suitable for optimal hedging with L 2 valued financial markets. A dual representation is given for this minimum risk when the risk measure is real-valued and we give an example of computation in a stochastic volatility model with the shortfall risk. In the general case when the risk may become infinite, we introduce constrained hedging and prove that the minimum risk is still an L2 convex risk measure and the existence of an optimal hedge.

Pricing and Hedging Options in Incomplete Markets

Pricing and Hedging Options in Incomplete Markets PDF Author: Thierry Chauveau
Publisher:
ISBN:
Category : Pricing
Languages : en
Pages : 31

Book Description


Hedging and Pricing in Incomplete Markets

Hedging and Pricing in Incomplete Markets PDF Author: Hirbod Assa
Publisher:
ISBN:
Category :
Languages : en
Pages : 111

Book Description
This thesis consists of three essays in financial econometrics. In the first part of the thesis, motivated by different applications of hedging methods in the literature, we propose a general theoretical framework for hedging and pricing. First, we review briefly different strands of literature on hedging which have been developed in various fields such as finance, economics, operations research and mathematics, and then try to come up with a tractable way for hedging and pricing in this paper. By introducing different market principles, we study conditions under which the hedging problem has a solution and pricing is possible. We will conduct an in-depth theoretical analysis of hedging strategies with shortfall risks as well as the spectral risk measures, in particular those associated with Choquet expected utility. We show that asymmetric information results in incorrect risk assessment and pricing. In the second part of the thesis, we will apply our results in the first part to construct an economic risk hedge. We also introduce a general method to estimate the stochastic discount factors associated with different risk measures and different financial models. The third part of the thesis modifies the speculative storage model by embedding staggered price features into the structural model of Deaton and Laroque (1996). In an attempt to replicate the stylized facts of observed commodity price dynamics, we add an additional source of intertemporal linkage to Deaton and Laroque (1996), namely speculation in intermediate-good inventories. The introduction of this type of friction into the model is motivated by its ability to increase price stickiness which gives rise to an increased persistence in the first and higher conditional moments of commodity prices. By incorporating intermediate risk neutral speculators and a final bundler with a staggered pricing rule in the spirit of Calvo (1983) into the storage model, we are able to capture a high degree of serial correlation and conditional heteroskedasticity, which are observed in actual data. The structural parameters of both Deaton and Laroque (1996) and our modified models are estimated using actual prices for 8 agricultural commodities. Simulated data are then employed to assess the effects of our staggered price approach on the time-series properties of commodity prices. Our results lend empirical support to the possibility of staggered prices.

Mathematics of Financial Markets

Mathematics of Financial Markets PDF Author: Robert J. Elliott
Publisher: Springer Science & Business Media
ISBN: 0387212922
Category : Business & Economics
Languages : en
Pages : 356

Book Description
This book presents the mathematics that underpins pricing models for derivative securities in modern financial markets, such as options, futures and swaps. This new edition adds substantial material from current areas of active research, such as coherent risk measures with applications to hedging, the arbitrage interval for incomplete discrete-time markets, and risk and return and sensitivity analysis for the Black-Scholes model.

Three Essays on Pricing and Hedging in Incomplete Markets

Three Essays on Pricing and Hedging in Incomplete Markets PDF Author: Dan Chen
Publisher:
ISBN:
Category :
Languages : en
Pages :

Book Description
The thesis focuses on valuation and hedging problems when the market is incomplete. The first essay considers the quadratic hedging strategy. We propose a generalized quadratic hedging strategy which can balance a short-term risk (additional cost) with a long-term risk (hedging errors). The traditional quadratic hedging strategies, i.e. self-financing strategy and risk-minimization strategy, can be seen as special cases of the generalized quadratic hedging strategy. This is applied to the insurance derivatives market. The second essay compares parametric and nonparametric measure-changing techniques. The essay discusses three pricing approaches: pricing via Esscher measure, via calibration and via nonparametric risk-neutral density; and empirically compares the performance of the three approaches in the metal futures markets. The last essay establishes the concept of stochastic volatility of volatility and proposes several estimation methods.

Coherent Hedging in Incomplete Markets

Coherent Hedging in Incomplete Markets PDF Author: Birgit Rudloff
Publisher:
ISBN:
Category :
Languages : en
Pages : 18

Book Description


Option-Pricing in Incomplete Markets

Option-Pricing in Incomplete Markets PDF Author: Alfredo IbaƱez
Publisher:
ISBN:
Category :
Languages : en
Pages :

Book Description
Consider a non-spanned security C_T in an incomplete market. We study the risk/return trade-offs generated if this security is sold for an arbitrage-free price 'c0' and then hedged. We consider recursive one-period optimal self-financing hedging strategies, a simple but tractable criterion. For continuous trading, diffusion processes, the one-period minimum variance portfolio is optimal. Let C_0(0) be its price. Self-financing implies that the residual risk is equal to the sum of the one-period orthogonal hedging errors, sum Y_t(0) . To compensate the residual risk, a risk premium y_t ?t is associated with every Y_t. Now let C_0(y) be the price of the hedging portfolio, and sum (Y_t(y) + y_t ?t) is the total residual risk. Although not the same, the one-period hedging errors Y_t (0) and Y_t (y) are orthogonal to the trading assets, and are perfectly correlated. This implies that the spanned option payoff does not depend on y. Let c0=C_0(y). A main result follows. Any arbitrage-free price, c0, is just the price of a hedging portfolio (such as in a complete market), C_0(0), plus a premium, c0-C_0(0). That is, C_0(0) is the price of the option's payoff which can be spanned, and c0-C_0(0) is the premium associated with the option's payoff which cannot be spanned (and yields a contingent risk premium of sum y_t ?t at maturity). We study other applications of option-pricing theory as well.

Pricing and Hedging Derivative Securities in Incomplete Markets

Pricing and Hedging Derivative Securities in Incomplete Markets PDF Author: Dimitris Bertsimas
Publisher:
ISBN:
Category : Arbitrage
Languages : en
Pages : 80

Book Description


The Cost of Risk and Option Hedging in Incomplete Markets

The Cost of Risk and Option Hedging in Incomplete Markets PDF Author: Vera Minina
Publisher:
ISBN: 9789036526111
Category :
Languages : en
Pages : 110

Book Description