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Risk Finance and Asset Pricing


Risk Finance and Asset Pricing

Value, Measurements, and Markets
Wiley Finance, Band 563 1. Aufl.

von: Charles S. Tapiero

60,99 €

Verlag: Wiley
Format: EPUB
Veröffentl.: 24.09.2010
ISBN/EAN: 9780470892381
Sprache: englisch
Anzahl Seiten: 478

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Beschreibungen

<b>A comprehensive guide to financial engineering that stresses real-world applications</b> <p>Financial engineering expert Charles S. Tapiero has his finger on the pulse of shifts coming to financial engineering and its applications. With an eye toward the future, he has crafted a comprehensive and accessible book for practitioners and students of Financial Engineering that emphasizes an intuitive approach to financial and quantitative foundations in financial and risk engineering. The book covers the theory from a practitioner perspective and applies it to a variety of real-world problems.</p> <ul> <li>Examines the cornerstone of the explosive growth in markets worldwide</li> <li>Presents important financial engineering techniques to price, hedge, and manage risks in general</li> <li>Author heads the largest financial engineering program in the world<br /> Author Charles Tapiero wrote the seminal work <i>Risk and Financial Management</i>.</li> </ul>
Introduction xv <p>Who This Book Is For xvi</p> <p>How This Book Is Structured xvii</p> <p>What's on the Companion Web Site xix</p> <p><b>CHAPTER 1 Risk, Finance, Corporate Management, and Society 1</b></p> <p><b>Overview 1</b></p> <p>Risks Everywhere—A Consequence of Uncertainty 1</p> <p>Risk and Finance: Basic Concepts 4</p> <p>Finance and Risks 6</p> <p>Financial Instruments 7</p> <p>Securities or Stocks 7</p> <p><b>Example: An IBM Day-Trades Record 7</b></p> <p>Bonds 9</p> <p>Portfolios 10</p> <p><b>Example: Constructing a Portfolio 11</b></p> <p>Derivatives and Options 12</p> <p>Real and Financial Assets 15</p> <p>Financial Markets 16</p> <p>Option Contracts 16</p> <p><b>Problem 1.1: Options and Their Prices 17</b></p> <p>Options and Specific Needs 18</p> <p><b>Example: Options and The Price of Equity 19</b></p> <p><b>Example: Management Stock Options 19</b></p> <p>Options and Trading in Specialized Markets 20</p> <p>Trading the CO2 Index 20</p> <p>Trading on Commodities (Metal, Gold, Silver, Corn, Oil) 20</p> <p>Trading the Weather and Insurance 21</p> <p>Securitization, Mortgage-Backed Securities, and Credit Derivatives 21</p> <p>Real-Life Crises and Finance 22</p> <p>The ARS Crisis 22</p> <p>The Banking–Money System Crisis 23</p> <p>The 2008 Meltdown and Financial Theory 24</p> <p>Finance and Ethics 27</p> <p>Crime and Punishment 29</p> <p>Summary 30</p> <p><b>CHAPTER 2 Applied Finance 35</b></p> <p><b>Overview 35</b></p> <p>Finance and Practice 35</p> <p>Risk Finance and Insurance 35</p> <p>Infrastructure Finance 36</p> <p>Finance, the Environment, and Exchange-Traded Funds Indexes 37</p> <p>Finance and Your Pension 38</p> <p>Contract Pricing and Franchises 39</p> <p>Catastrophic Risks, Insurance and Finance 40</p> <p>The Price of Safety 41</p> <p>The Price of Inventories 42</p> <p>Pricing Reliability and Warranties 42</p> <p>The Price of Quality Claims 43</p> <p>Financial Risk Pricing: A Historical Perspective 44</p> <p>Essentials of Financial Risk Management 47</p> <p>Comprehensive Financial Risk Management 49</p> <p>Technology and Complexity 49</p> <p>Retailing and Finance 51</p> <p>Finance, Cyber Risks, and Terrorism 52</p> <p>IT and Madoff 52</p> <p>Virtual Markets 52</p> <p>Virtual Products 52</p> <p>Virtual Markets Participants 53</p> <p>Virtual Economic Universes 53</p> <p>Market Making and Pricing Practice 53</p> <p>Market Makers, Market Liquidity, and Bid-Ask Spreads 55</p> <p>Alternative Market Structures 56</p> <p>Summary 57</p> <p><b>CHAPTER 3 Risk Measurement and Volatility 63</b></p> <p><b>Overview 63</b></p> <p>Risk, Volatility, and Measurement 63</p> <p>Moments and Measures of Volatility 66</p> <p>Expectations, Volatility, Skewness, Kurtosis, and the Range 67</p> <p><b>Example: IBM Returns Statistics 69</b></p> <p><b>Example: Moments and the CAPM 70</b></p> <p><b>Problem 3.1: Calculating the Beta of a Security 72</b></p> <p>Modeling Rates of Return 72</p> <p>Models of Rate of Returns 73</p> <p>Statistical Estimations 77</p> <p>Least Squares Estimation 77</p> <p>Maximum Likelihood 79</p> <p>ARCH and GARCH Estimators 80</p> <p><b>Example: The AR(1)-ARCH(1) Model 81</b></p> <p><b>Example: A GARCH (1,1) Model 83</b></p> <p>High-Low Estimators of Volatility 83</p> <p>Extreme Measures, Volume, and Intraday Prices 84</p> <p>Statistical Orders, Volume, and Prices 85</p> <p><b>Problem 3.2: The Probability of the Range 87</b></p> <p>Intraday Prices and Extreme Distributions 87</p> <p>Data Transformation 88</p> <p><b>Example: Taylor Series 89</b></p> <p>Value at Risk and Risk Exposure 90</p> <p>VaR and Its Application 92</p> <p><b>Example: VaR and Shortfall 94</b></p> <p><b>Example: VaR, Normal ROR, and Portfolio Design 95</b></p> <p>The Estimation of Gains and Losses 97</p> <p>Summary 99</p> <p><b>CHAPTER 4 Risk Finance Modeling and Dependence 109</b></p> <p><b>Overview 109</b></p> <p>Introduction 109</p> <p>Dependence and Probability Models 111</p> <p>Statistical Dependence 111</p> <p>Dependence and Quantitative Statistical Probability Models 113</p> <p>Many Sources of Normal Risk: Aggregation and Risk Factors Reduction 114</p> <p><b>Example: Risk Factors Aggregation 115</b></p> <p><b>Example: Principal Component Analysis (PCA) 116</b></p> <p><b>Example: A Bivariate Data Matrix and PCA 117</b></p> <p><b>Example: A Market Index and PCA 119</b></p> <p>Dependence and Copulas 120</p> <p><b>Example: The Gumbel Copula, the Highs and the Lows 123</b></p> <p><b>Example: Copulas and Conditional Dependence 124</b></p> <p><b>Example: Copulas and the Conditional Distribution 125</b></p> <p>Financial Modeling and Intertemporal Models 126</p> <p>Time, Memory, and Causal Dependence 127</p> <p>Quantitative Time and Change 129</p> <p>Persistence and Short-term Memory 130</p> <p>The R/S Index 133</p> <p>Summary 135</p> <p><b>CHAPTER 5 Risk, Value, and Financial Prices 141</b></p> <p><b>Overview 141</b></p> <p>Value and Price 141</p> <p>Utility, Risk, and Money 143</p> <p>Utility’s Normative Principles: A Historical Perspective 144</p> <p>Prelude to Utility and Expected Utility 145</p> <p>Lotteries and Utility Functions 147</p> <p><b>Example: The Utility of a Lottery 148</b></p> <p>Quadratic Utility and Portfolio Pricing 149</p> <p>Utility and an Insurance Exchange 150</p> <p><b>Example: The Power Utility Function 151</b></p> <p><b>Example: Valuation and the Pricing of Cash Flows 152</b></p> <p><b>Example: Risk and the Financial Meltdown 153</b></p> <p><b>Utility Rational Foundations 155</b></p> <p>The Risk Premium 155</p> <p>Utility and Its Behavioral Derivatives 156</p> <p><b>Examples: Specific Utility Functions 159</b></p> <p>The Price and the Utility of Consumption 161</p> <p><b>Example: Kernel Pricing and the Exponential Utility Function 164</b></p> <p><b>Example: The Pricing Kernel and the CAPM 165</b></p> <p><b>Example: Kernel Pricing and the HARA Utility Function 166</b></p> <p>The Price and Demand for Insurance 167</p> <p>Summary 170</p> <p><b>CHAPTER 6 Applied Utility Finance 177</b></p> <p><b>Overview 177</b></p> <p>Risk and the Utility of Time 177</p> <p>Expected Utility and the Time Utility Price of Money 177</p> <p>Risk, Safety, and Reliability 178</p> <p>Asset Allocation and Investments 180</p> <p><b>Example: A Two-Securities Problem 182</b></p> <p><b>Example: A Two-Stocks Portfolio 184</b></p> <p><b>Problem 6.1: The Efficiency Frontier 185</b></p> <p><b>Problem 6.2: A Two-Securities Portfolio 187</b></p> <p>Conditional Kernel Pricing and the Price of Infrastructure Investments 188</p> <p>Conditional Kernel Pricing and the Pricing of Inventories 191</p> <p>Agency and Utility 193</p> <p><b>Example: A Linear Risk-Sharing Rule 194</b></p> <p>Information Asymmetry: Moral Hazard and Adverse Selection 195</p> <p>Adverse Selection 196</p> <p>The Moral Hazard Problem 197</p> <p>Signaling and Screening 199</p> <p>Summary 200</p> <p><b>CHAPTER 7 Derivative Finance and Complete Markets 205</b></p> <p><b>Overview 205</b></p> <p>The Arrow-Debreu Fundamental Approach to Asset Pricing 206</p> <p><b>Example: Generalization to</b> <i>n</i> <b>States 210</b></p> <p><b>Example: Binomial Option Pricing 212</b></p> <p><b>Problem 7.1: The Implied Risk-Neutral Probability 213</b></p> <p><b>Example: The Price of a Call Option 213</b></p> <p><b>Example: A Generalization to Multiple Periods 215</b></p> <p><b>Problem 7.2: Options and Their Prices 218</b></p> <p>Put-Call Parity 218</p> <p><b>Problem 7.3: Proving the Put-Call Parity 219</b></p> <p><b>Example: Put-Call Parity and Dividend Payments 219</b></p> <p><b>Problem 7.4: Options Put-Call Parity 220</b></p> <p>The Price Deflator and the Pricing Martingale 220</p> <p>Pricing and Complete Markets 222</p> <p>Risk-Neutral Pricing and Market Completeness 224</p> <p>Options Galore 226</p> <p>Packaged and Binary Options 227</p> <p><b>Example: Look-Back Options 227</b></p> <p><b>Example: Asian Options 227</b></p> <p><b>Example: Exchange Options 228</b></p> <p><b>Example: Chooser Options 228</b></p> <p><b>Example: Barrier and Other Options 228</b></p> <p><b>Example: Passport Options 229</b></p> <p>Options and Their Real Uses 229</p> <p>Fixed-Income Problems 231</p> <p><b>Example: Pricing a Forward 231</b></p> <p><b>Example: Pricing a Fixed-Rate Bond 232</b></p> <p>Pricing a Term Structure of Interest Rates 232</p> <p><b>Example: The Term Structure of Interest Rates 234</b></p> <p><b>Problem 7.5: Annuities and Obligations 235</b></p> <p>Options Trading, Speculation, and Risk Management 235</p> <p>Option Trading Strategies 237</p> <p><b>Problem 7.6: Portfolio Strategies 240</b></p> <p>Summary 245</p> <p>Appendix A: Martingales 246</p> <p>Essentials of Martingales 246</p> <p>The Change of Measures and Martingales 248</p> <p><b>Example: Change of Measure in a Binomial Model 249</b></p> <p><b>Example: A Two-Stage Random Walk and the Radon Nikodym Derivative 251</b></p> <p>Appendix B: Formal Notations, Key Terms, and Definitions 253</p> <p><b>CHAPTER 8 Options Applied 259</b></p> <p><b>Overview 259</b></p> <p>Option Applications 259</p> <p>Risk-Free Portfolios and Immunization 260</p> <p>Selling Short 261</p> <p>Future Prices 262</p> <p><b>Problem 8.1: Pricing a Multiperiod Forward 264</b></p> <p>Pricing and New Insurance Business 264</p> <p><b>Example: Options Implied Insurance Pricing 266</b></p> <p>Option Pricing in a Trinomial Random Walk 267</p> <p>Pricing and Spread Options 269</p> <p>Self-Financing Strategy 270</p> <p>Random Volatility and Options Pricing 271</p> <p>Real Assets and Real Options 273</p> <p>The Option to Acquire the License for a New Technology 275</p> <p>The Black-Scholes Vanilla Option 276</p> <p>The Binomial Process as a Discrete Time Approximation 277</p> <p>The Black-Scholes Model Option Price and Portfolio Replication 278</p> <p>Risk-Neutral Pricing and the Pricing Martingale 281</p> <p>The Greeks and Their Applications 284</p> <p>Summary 287</p> <p><b>CHAPTER 9 Credit Scoring and the Price of Credit Risk 291</b></p> <p><b>Overview 291</b></p> <p>Credit and Money 291</p> <p><b>Credit and Credit Risk 294</b></p> <p>Pricing Credit Risk: Principles 296</p> <p>Credit Scoring and Granting 299</p> <p>What Is an Individual Credit Score? 299</p> <p>Bonds Rating or Scoring Business Enterprises 300</p> <p>Scoring/Rating Financial Enterprises and Financial Products 301</p> <p>Credit Scoring: Real Approaches 304</p> <p>The Statistical Estimation of Default 305</p> <p><b>Example: A Separatrix 310</b></p> <p><b>Example: The Separatrix and Bayesian Probabilities 311</b></p> <p>Probability Default Models 312</p> <p><b>Example: A Bivariate Dependent Default Distribution 314</b></p> <p><b>Example: A Portfolio of Default Loans 315</b></p> <p><b>Example: A Portfolio of Dependent Default Loans 316</b></p> <p><b>Problem 9.1: The Joint Bernoulli Default Distribution 317</b></p> <p>Credit Granting 317</p> <p><b>Example: Credit Granting and Creditor’s Risks 319</b></p> <p><b>Example: A Bayesian Default Model 322</b></p> <p><b>Example: A Financial Approach 323</b></p> <p><b>Example: An Approximate Solution 326</b></p> <p><b>Problem 9.2: The Rate of Return of Loans 327</b></p> <p>The Reduced Form (Financial) Model 327</p> <p><b>Example: Calculating the Spread of a Default Bond 328</b></p> <p><b>Example: The Loan Model Again 329</b></p> <p><b>Example: Pricing Default Bonds 330</b></p> <p><b>Example: Pricing Default Bonds and the Hazard Rate 331</b></p> <p>Examples 332</p> <p><b>Example: The Bank Interest Rate on a House Loan 333</b></p> <p><b>Example: Buy Insurance to Protect the Portfolio from Loan Defaults 333</b></p> <p><b>Problem 9.3: Use the Portfolio as an Underlying and Buy or Sell Derivatives on This Underlying 334</b></p> <p><b>Problem 9.4: Lending Rates of Return 334</b></p> <p>Credit Risk and Collateral Pricing 334</p> <p><b>Example: Hedge Funds Rates of Return 337</b></p> <p><b>Example: Equity-Linked Life Insurance 338</b></p> <p><b>Example: Default and the Price of Homes 339</b></p> <p><b>Example: A Bank’s Profit from a Loan 341</b></p> <p>Risk Management and Leverage 342</p> <p>Summary 344</p> <p><b>CHAPTER 10 Multi-Name and Structured Credit Risk Portfolios 353</b></p> <p><b>Overview 353</b></p> <p>Introduction 353</p> <p>Credit Default Swaps 357</p> <p><b>Example: Total Return Swaps 359</b></p> <p>Pricing Credit Default Swaps—The Implied Market Approach 359</p> <p><b>Example: The CDS Price Spread 360</b></p> <p>Example: An OTC (Swap) Contract under Risk-Neutral Pricing and Collateral Prices 362</p> <p><b>Example: Pricing a Project Launch 364</b></p> <p>Credit Derivatives: A Historical Perspective 368</p> <p>Credit Derivatives: Historical Modeling 369</p> <p>Credit Derivatives and Product Innovation 372</p> <p><b>CDO Example: Collateralized Mortgage Obligations (CMOs) 376</b></p> <p><b>Example: The CDO and SPV 377</b></p> <p>Modeling Credit Derivatives 379</p> <p>CDO: Quantitative Models 380</p> <p><b>Example: A CDO with Numbers 380</b></p> <p><b>Example: A CDO of Zero Coupon Bonds 382</b></p> <p><b>Example: A CDO of Default Coupon-Paying bonds 385</b></p> <p><b>Example: A CDO of Rated Bonds 387</b></p> <p><b>Examples: Default Models for Bonds 391</b></p> <p>CDO Models and Price Applications 395</p> <p><b>Example: The KMV Loss Model 396</b></p> <p>CDOs of Baskets of Various Assets 397</p> <p>Credit Risk versus Insurance 398</p> <p>Summary 399</p> <p><b>CHAPTER 11 Engineered Implied Volatility and Implied Risk-Neutral Distributions 407</b></p> <p><b>Overview 407</b></p> <p>Introduction 407</p> <p>The Implied Volatility 409</p> <p><b>Example: The Implied Volatility in a Lognormal Process 410</b></p> <p>The Dupire Model 411</p> <p>The Implied Risk-Neutral Distribution 412</p> <p><b>Example: An Implied Binomial Distribution 413</b></p> <p><b>Example: Calculating the Implied Risk-Neutral Probability 414</b></p> <p>Implied Distributions: Parametric Models 417</p> <p><b>Example: The Generalized Beta of the Second Kind 418</b></p> <p>The A-parametric Approach and the Black-Scholes Model 420</p> <p><b>Example: The Shimko Technique 421</b></p> <p>The Implied Risk Neutral Distribution and Entropy 423</p> <p><b>Examples and Applications 426</b></p> <p>Risk Attitude, Implied Risk-Neutral Distribution and Entropy 431</p> <p>Summary 432</p> <p>Appendix: The Implied Volatility—The Dupire Model 433</p> <p>Acknowledgments 439</p> <p>About the Author 441</p> <p>Index 443</p>
<p><b>CHARLES S. TAPIERO</b> is the Topfer Distinguished Professor of Financial Engineering and Technology Management at the New York University Polytechnic Institute. He is also Chair and founder of the Department of Finance and Risk Engineering, as well as cofounder and co–Editor in Chief of <i>Risk and Decision Analysis.</i> An active researcher and consultant, Professor Tapiero has published over 350 papers and thirteen books on a broad range of issues spanning risk analysis, actuarial and financial risk engineering, and management, including <i>Risk and Financial Management: Mathematical and Computational Methods,</i> also by Wiley.
<p>Over the past two decades, financial firms, companies, and governments have shifted greater attention to financial manipulations in which they capitalized on leverage and short-term returns. These actually resulted in an explosive and global growth in financial activity. A financial Pandora's box had been opened, and countries and blue chip corporations believing in perpetual growth and once thought too big to fail, found themselves strangled with a debt they were not able to bear. <p>The recent market melt-down and credit liquidity crisis created full realization that complex financial products—when misunderstood and misused—can have devastating effects. <i>Risk Finance and Asset Pricing: Value, Measurements, and Markets </i>is a comprehensive introduction to financial engineering that presents the foundations of asset pricing and risk management, while stressing real-world applications. <p>Written for both beginning and practicing financial engineers, author Charles Tapiero—the Topfer Distinguished Professor of Financial Engineering and Technology Management at the NYU Polytechnic Institute—provides: <ul> <li>A non-quantitative introduction to the business of finance, risk, and their many applications</li> <li>An overview of the statistical approaches for measuring risk</li> <li>An introduction to the concept of utility and financial risk management</li> <li>An outline of the Arrow-Debreu framework in discrete states and time for assets and derivatives (options) pricing</li> <li>An outline of credit risk, scoring, and complex structured financial products such as credit derivatives, their models, their demystification, pricing, and finally, a cursory view of technical approaches to implied pricing</li> </ul> <p>Each chapter includes a summary of the techniques described, and concludes with a series of problems so readers can test what they've learned. <p>Financial engineering, despite its challenges and opportunities, when misunderstood, has the potential to wreak havoc on world economies and individual portfolios. <i>Risk Finance and Asset Pricing</i> presents a new direction in financial engineering education that combines reality and theory so that risk finance might again work as intended.

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