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1

Wilhelm, Jochen E. M. Arbitrage Theory. Berlin, Heidelberg: Springer Berlin Heidelberg, 1985. http://dx.doi.org/10.1007/978-3-642-50094-7.

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2

Huberman, Gur. Arbitrage pricing theory. [New York, N.Y.]: Federal Reserve Bank of New York, 2005.

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3

Arbitrage theory in continuous time. Oxford: Oxford University Press, 1998.

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4

Arbitrage theory in continuous time. 2nd ed. Oxford: Oxford University Press, 2004.

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5

Arbitrage theory: Introductory lectures on arbitrage-based financial asset pricing. Berlin: Springer-Verlag, 1985.

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6

Gromb, Denis. Limits of arbitrage: The state of the theory. Cambridge, MA: National Bureau of Economic Research, 2010.

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7

Perraudin, William R. M. Continuous time international arbitrage pricing: Theory and estimation. Cambridge: University of Cambridge Department of Applied Economics, 1994.

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8

Coulter, Martin D. The relevance of the arbitrage pricing theory to Irish equity returns. Dublin: University College Dublin, 1988.

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9

New methods for the arbitrage pricing theory and the present value model. Singapore: World Scientific, 1994.

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10

Connor, Gregory. The arbitrage pricing theory and multifactor models of asset returns. London: London School of Economics, Financial Markets Group, 1992.

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11

Rennick, Emmet N. A study of the interest rate parity theory and artitrage opportunities between Ireland, the U.K. and the US. Dublin: University College Dublin, 1994.

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12

1940-, Harrington Diana R., ed. Modern portfolio theory, the capital asset pricing model, and arbitrage pricing theory: A user's guide. 2nd ed. Englewood Cliffs, N.J: Prentice-Hall, 1987.

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13

Bray, Margaret. The arbitrage pricing theory is not robust 1: Variance matrices and portfolio theory in pictures. London: London School of Economics, Financial Markets Group, 1994.

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14

Gabaix, Xavier. Limits of arbitrage: Theory and evidence from the mortgage-backed securities market. Cambridge, Mass: National Bureau of Economic Research, 2005.

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15

Yli-Olli, Paavo. Arbitrage pricing theory and its empirical applicability for the Helsinki Stock Exchange. Brussels: European Institute For Advanced Studies in Management, 1989.

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16

Hong, Harrison G. A unified theory of underreaction, momentum trading and overreaction in asset markets. Cambridge, MA: National Bureau of Economic Research, 1997.

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17

Bray, Margaret. The arbitrage pricing theory is not robust 2: Factor structures and factor pricing. London: London School of Economics, Financial Markets Group, 1994.

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18

Property and prices: Toward a unified theory of value. Cambridge [England]: Cambridge University Press, 1994.

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19

Koh, Annie. Synthetic Eurocurrency interest rate futures contracts: Theory and evidence. Cambridge, MA: National Bureau of Economic Research, 1989.

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20

Winch, Kevin F. Program trading: Public policy aspects of index arbitrage : a report. Washington: U.S. G.P.O., 1987.

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21

Roman, Steven. Introduction to the mathematics of finance: Arbitrage and option pricing. 2nd ed. New York: Springer, 2012.

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22

Soufian, Nasreen. Empirical content of capital asset pricing model (CAPM) and arbitrage pricing theory (APT) across time. Manchester: Manchester Metropolitan University, Business School, 2001.

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23

Ho, M. S. Multivariate tests of a continuous time equilibrium arbitrage pricing theory with conditional heteroscedasticity and jumps. Cambridge: University of Cambridge, Department of Applied Economics, 1992.

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24

Lee, Cheng F. A simultaneous test of the intertemporal capital asset pricing model, the arbitrage pricing theory, and the index model. [Urbana, Ill.]: University of Illinois at Urbana-Champaign, College of Commerce and Business Administration, 1985.

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25

Webster, Allan. Purchasing power parity as a theory of international arbitrage in manufactured goods: An empirical view of UK/US prices in the 1970s. Reading: University of Reading Department of Economics, 1986.

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26

Andersen, Torben G. No-arbitrage semi-Martingale restrictions for continuous-time volatility models subject to leverage effects, jumps and i.i.d. noise: Theory and testable distributional implications. Cambridge, Mass: National Bureau of Economic Research, 2007.

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27

Andersen, Torben G. No-arbitrage semi-martingale restrictions for continuous-time volatility models subject to leverage effects, jumps and i.i.d. noise: Theory and testable distributional implications. Cambridge, MA: National Bureau of Economic Research, 2007.

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28

Elgin, Catherine Z. Between the absolute and the arbitrary. Ithaca, N.Y: Cornell University Press, 1997.

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29

Elgin, Catherine Z. Between the absolute and the arbitrary. Ithaca: Cornell University Press, 1997.

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30

Schauenburg, Peter. Tanaka duality for arbitrary Hopf algebras. München: R. Fischer, 1992.

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31

Toledano, A. A composite plate theory for arbitrary laminate configurations. Arlington, Va: Office of Naval Research, 1985.

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32

Konyukhov, Alexander. Computational Contact Mechanics: Geometrically Exact Theory for Arbitrary Shaped Bodies. Berlin, Heidelberg: Springer Berlin Heidelberg, 2013.

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33

O'Neill, Michael. Grammatical Evolution: Evolutionary Automatic Programming in an Arbitrary Language. Boston, MA: Springer US, 2003.

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34

Steger, Joseph L. Implicit finite difference simulation of flow about arbitrary geometrics with application to airfoils. New York: AIAA, 1987.

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35

1930-, Spanier Jerome, ed. The fractional calculus: Theory and applications of differentiation and integration to arbitrary order. Mineola, N.Y: Dover Publications, 2006.

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36

Joseph, John E. Limiting the arbitrary: Linguistic naturalism and its opposites in Plato's "Cratylus" and modern theories of language. Amsterdam: Benjamins, 2000.

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37

Zbigniew, Hajto, ed. Algebraic groups and differential Galois theory. Providence, R.I: American Mathematical Society, 2011.

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38

Arbitrage Theory in Continuous Time. Oxford University Press, 2019.

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39

C, Christofi Andreas, ed. Arbitrage pricing theory: Some applications. Hull: MCB University Press, 1993.

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40

Arbitrage Theory In Continuous Time. Oxford University Press, USA, 2009.

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41

Björk, Tomas. Arbitrage Theory in Continuous Time. Oxford University Press, 2019. http://dx.doi.org/10.1093/oso/9780198851615.001.0001.

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The fourth edition of this textbook on pricing and hedging of financial derivatives, now also including dynamic equilibrium theory, continues to combine sound mathematical principles with economic applications. Concentrating on the probabilistic theory of continuous time arbitrage pricing of financial derivatives, including stochastic optimal control theory and optimal stopping theory, the book is designed for graduate students in economics and mathematics, and combines the necessary mathematical background with a solid economic focus. It includes a solved example for every new technique presented, contains numerous exercises, and suggests further reading in each chapter. All concepts and ideas are discussed, not only from a mathematics point of view, but the mathematical theory is also always supplemented with lots of intuitive economic arguments. In the substantially extended fourth edition Tomas Björk has added completely new chapters on incomplete markets, treating such topics as the Esscher transform, the minimal martingale measure, f-divergences, optimal investment theory for incomplete markets, and good deal bounds. There is also an entirely new part of the book presenting dynamic equilibrium theory. This includes several chapters on unit net supply endowments models, and the Cox–Ingersoll–Ross equilibrium factor model (including the CIR equilibrium interest rate model). Providing two full treatments of arbitrage theory—the classical delta hedging approach and the modern martingale approach—the book is written in such a way that these approaches can be studied independently of each other, thus providing the less mathematically oriented reader with a self-contained introduction to arbitrage theory and equilibrium theory, while at the same time allowing the more advanced student to see the full theory in action.
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42

Arbitrage pricing theory: The way forward? Manchester: Manchester Business School, 1985.

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43

From Zeno to Arbitrage. Oxford University Press, USA, 2013.

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44

Schachermayer, Walter, and Freddy Delbaen. The Mathematics of Arbitrage. Springer, 2010.

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45

From Zeno to Arbitrage. Oxford University Press, USA, 2013.

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46

Koch-Medina, Pablo, and Cosimo Munari. Market-Consistent Prices: An Introduction to Arbitrage Theory. Birkhäuser, 2020.

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47

The Mathematics of Arbitrage (Springer Finance). Springer, 2006.

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48

Chen, Mei-Lin. The Capital Asset Pricing Model versus the Arbitrage Pricing Theory. 1996.

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49

Library of Congress. Congressional Research Service, ed. Program trading: Participation in index arbitrage. Washington, D.C: Congressional Research Service, Library of Congress, 1986.

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50

Timothy, Spangler. 17 Towards a Unified Theory for Private Investment Funds. Oxford University Press, 2018. http://dx.doi.org/10.1093/law/9780198807247.003.0017.

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This chapter considers future legal and regulatory responses to private investment funds in the context of a country’s current political dynamics. It begins with a discussion of the regulatory policy issues surrounding private investment funds before and after the global financial crisis, criticisms against private equity funds and hedge funds, and lessons from the Alternative Investment Fund Managers Directive. It then examines indirect regulation of private investment funds as a way forward, along with financial innovation and regulatory arbitrage. In particular, it explains how the global financial crisis has exposed the complexity of modern financial markets, noting that one of the primary drivers of this complexity has been financial innovation. The chapter concludes by analysing investor-centric approaches to addressing the governance challenge present in private investment funds.
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