Arbitrage Opportunities for a Class of Gladyshev Processes
By A. Dasgupta, G. Kallianpur. 2000
47 citations recorded by the source corpus.
Subfields: Economics and Econometrics, Finance
View Paper: https://www.semanticscholar.org/paper/8dd3317480b958819650936bbf352c1deec3988d
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Economics and Econometrics
- Miklós Rásonyi
- Christian Bender
- Esko Valkeila
- Tommi Sottinen
- Paolo Guasoni
- Walter Schachermayer
- Alexander Schied
- Jan Kallsen
In Finance
- Miklós Rásonyi
- Christian Bender
- Tommi Sottinen
- Esko Valkeila
- Paolo Guasoni
- Walter Schachermayer
- Alexander Schied
- David Nualart
Citations in the corpus
- NO ARBITRAGE UNDER TRANSACTION COSTS, WITH FRACTIONAL BROWNIAN MOTION AND BEYOND (2006, background): “In fact, Rogers (1997), Salopek (1998), Shiryaev (1998), Dasgupta & Kallianpur (2000) and Cheridito (2003) have shown that it allows outright arbitrage in a number of ways.”
- Arbitrage with fractional Brownian motion (2007, background): “The following example, essentially due to Shiryaev [23] and Dasgupta and Kallianpur [10], gives a simple explicit construction of an arbitrage in the class of nds-admissible strategies A”
- On arbitrage and replication in the fractional Black-Scholes pricing model (2003, methodology): “Note that this strategy u is the arbitrage example of Dasgupta and Kallianpur [4] and Shiryaev [17].”
- Fractional Processes as Models in Stochastic Finance (2010, background): “The following simple example is due to Dasgupta and Kallianpur [16] and Shiryaev [39].”
- Consistent price systems and face-lifting pricing under transaction costs (2008, background): “However, in a frictionless setting, it turns out that these models lead to arbitrage opportunities [6, 12, 14, 34, 35, 38] and therefore cannot be meaningfully employed for studying optimal investment and derivatives pricing.”