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Strategic Trading in Illiquid Markets

Burkart Mönch
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      The Area of Research and the Object of Investigation In this thesis we will investigate trading strategies in illiquid markets from a market microstructure perspective. Market microstructure is the academic term for the branch of financial economics that investigates trading and the organization of security markets, see, e. g. , Harris (2002). Historically, exchanges evolved as a location, where those interested in buy­ ing or selling securities could meet physically to transact. Thus, traditionally security trading was organized on exchange floors, where so-called dealers arranged all trades and provided liquidity by quoting prices at which they were willing buy or sell. Consequently, the initial surge of the market mi­ crostructure literature focused predominantly on this type of market design, which is often referred to as quote-driven. Nowadays, the interest is shifting towards order-driven markets. Beginning with the Toronto Stock Exchange in the mid 1970s and increasing in fre­ quency and scope, this market structure has emerged as the preeminent form of security trading worldwide. In order-driven markets, exchanges arrange trades by matching public orders, often by employing automatic execution systems. Introduction A major difference between a quote-driven and an order-driven market arises from the transparency pre- and post-trade. The pre-trade transparency con­ cerns the question whether the order book is visible to the keeper only, or whether it is open to the public.
      Format: Paperback / softback CONTRIBUTORS: Burkart Mönch EAN: 9783540250395 COUNTRY: Germany PAGES: WEIGHT: 454 g HEIGHT: 235 cm
      PUBLISHED BY: Springer-Verlag Berlin and Heidelberg GmbH & Co. KG DATE PUBLISHED: 2005-04-20 CITY: GENRE: BUSINESS & ECONOMICS / Finance / General, BUSINESS & ECONOMICS / Economics / Macroeconomics, MATHEMATICS / Applied WIDTH: 155 cm SPINE:

      Book Themes:

      Economics, Finance, Business and Management, Macroeconomics, Finance and the finance industry, Applied mathematics

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      The Area of Research and the Object of Investigation In this thesis we will investigate trading strategies in illiquid markets from a market microstructure perspective. Market microstructure is the academic term for the branch of financial economics that investigates trading and the organization of security markets, see, e. g. , Harris (2002). Historically, exchanges evolved as a location, where those interested in buy­ ing or selling securities could meet physically to transact. Thus, traditionally security trading was organized on exchange floors, where so-called dealers arranged all trades and provided liquidity by quoting prices at which they were willing buy or sell. Consequently, the initial surge of the market mi­ crostructure literature focused predominantly on this type of market design, which is often referred to as quote-driven. Nowadays, the interest is shifting towards order-driven markets. Beginning with the Toronto Stock Exchange in the mid 1970s and increasing in fre­ quency and scope, this market structure has emerged as the preeminent form of security trading worldwide. In order-driven markets, exchanges arrange trades by matching public orders, often by employing automatic execution systems. Introduction A major difference between a quote-driven and an order-driven market arises from the transparency pre- and post-trade. The pre-trade transparency con­ cerns the question whether the order book is visible to the keeper only, or whether it is open to the public.
      Format: Paperback / softback CONTRIBUTORS: Burkart Mönch EAN: 9783540250395 COUNTRY: Germany PAGES: WEIGHT: 454 g HEIGHT: 235 cm
      PUBLISHED BY: Springer-Verlag Berlin and Heidelberg GmbH & Co. KG DATE PUBLISHED: 2005-04-20 CITY: GENRE: BUSINESS & ECONOMICS / Finance / General, BUSINESS & ECONOMICS / Economics / Macroeconomics, MATHEMATICS / Applied WIDTH: 155 cm SPINE:

      Book Themes:

      Economics, Finance, Business and Management, Macroeconomics, Finance and the finance industry, Applied mathematics

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