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Optimal portfolio management rules in a non-Gaussian market with durability and intertemporal substitution
9 references·8 citing·37 second hop
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References

  • 1983Stochastic Differential Equations and Diffusion Processes3,836 cited
  • 2005Controlled Markov Processes and Viscosity Solutions2,698 cited
  • 1997Processes of normal inverse Gaussian type1,224 cited
  • 1995Hyperbolic Distributions in Finance959 cited
  • 1997The normal inverse gaussian lévy process: simulation and approximation284 cited
  • 2000Optimal portfolios for exponential Lévy processes138 cited
  • 2001Optimal portfolio selection with consumption and nonlinear integro-differential equations with gradient constraint: A viscosity solution approach109 cited
  • 2001Optimal consumption and portfolio in a jump diffusion market with proportional transaction costs102 cited
  • 1998Pitfalls in Estimating Jump-Diffusion Models75 cited

Cited by

  • 2003Merton's portfolio optimization problem in a Black and Scholes market with non‐Gaussian stochastic volatility of Ornstein‐Uhlenbeck type61 cited
  • 2009Existence and uniqueness of viscosity solutions for QVI associated with impulse control of jump-diffusions48 cited
  • 2003Jumps and Dynamic Asset Allocation48 cited
  • 2008Error estimates for approximate solutions to Bellman equations associated with controlled jump-diffusions41 cited
  • 2002Portfolio optimization in a Lévy market with intertemporal substitution and transaction costs

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41 cited
  • 2011POWER UTILITY MAXIMIZATION IN CONSTRAINED EXPONENTIAL LÉVY MODELS35 cited
  • 2005Bounded Variation Singular Stochastic Control and Dynkin Game34 cited
  • 2004Optimal Control Problem Associated with Jump Processes33 cited