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Dupacova J., Hurt J., Stepan J. — Stochastic Modeling in Economics and Finance
Dupacova J., Hurt J., Stepan J. — Stochastic Modeling in Economics and Finance



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Название: Stochastic Modeling in Economics and Finance

Авторы: Dupacova J., Hurt J., Stepan J.

Аннотация:

Unlike other books that focus only on selected specific subjects this book provides both a broad and rich cross-section of contemporary approaches to stochastic modeling in finance and economics; it is decision making oriented. The material ranges from common tools to solutions of sophisticated system problems and applications. In Part I, the fundamentals of financial thinking and elementary mathematical methods of finance are presented. The method of presentation is simple enough to bridge the elements of financial arithmetic and complex models of financial math developed in the later parts. It covers characteristics of cash flows, yield curves, and valuation of securities. Part II is devoted to the allocation of funds and risk management: classics (Markowitz theory of portfolio), capital asset pricing model, arbitrage pricing theory, asset & liability management, value at risk. The method explanation takes into account the computational aspects. Part III explains modeling aspects of multistage stochastic programming on a relatively accessible level. It includes a survey of existing software, links to parametric, multiobjective and dynamic programming, and to probability and statistics. It focuses on scenario-based problems with the problems of scenario generation and output analysis discussed in detail and illustrated within a case study. Selected examples of successful applications in finance, production planning and management of technological processes and electricity generation are presented. Throughout, the emphasis is on the appropriate use of the techniques, rather than on the underlying mathematical proofs and theories. In Part IV, the sections devoted to stochastic calculus cover also more advanced topics such as DDS Theorem or extremal martingale measures, which make it possible to treat more delicate models in Mathematical Finance (complete markets, optimal control, etc.) Audience: Students and researchers in probability and statistics, econometrics, operations research and various fields of finance, economics, engineering, and insurance.


Язык: en

Рубрика: Математика/Вероятность/Стохастические методы в финансах/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 2002

Количество страниц: 394

Добавлена в каталог: 28.05.2005

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Предметный указатель
Utility theory, ordinal      73
Utility, marginal      73
Valuation interest rate      see "cost of capital"
Value at Risk      see "VaR"
Value of the stochastic solution      see "VSS"
var      44 130
VaR at confidence level $1—\alpha$      44 45
VaR relative      45
VaR, absolute      45 130
VaR, nonparametric      45—46
VaR, parametric      44—46
Varadhan Theorem      238
Variance      43 134
Variance of the portfolio      80
Variation      233
Variation of function      232
Variation of stochastic process      232
Variation, finite      232
Variation, quadratic      231
Variation, quadratic, of local martingale      269
Variation, quadratic, of stochastic process      233
Varimax      100
Vasicek model      162
Vega      61 199
Volatility      41 43 61—62 320
Volatility matrix      320
Volatility, historical      61
Volatility, implied      61 199
Volatility, parametric estimation of      190
VSS      208
Wait-and-see approach      206
Warrant      11
Weak convergence      165
Weak convergence consistency      165
Wealth      323
Wealth equation      327
Wealth process      327
Wealth process associated with T-strategy      324
Wealth process, positive      329
Weierstrass theorem      288 367
Wiener process      41 238
Wiener process quadratic variation      239
Wiener process stability      239
Wiener process stability w.r.t. a filtration change      242
Wiener process trajectories      239 240
Wiener process, $\mathcal{F}_{t}$-Wiener process      241
Wiener process, d-dimensional      240
writer      9
Yield actually observed      35
Yield capital      40
Yield coupon      40
Yield curve      21 35—38 188—189 196
Yield curve constant      see "flat yield curve"
Yield curve inverted      see "downward-sloping yield curve"
Yield curve of coupon bonds      51
Yield curve, downward-sloping      36
Yield curve, estimating      188—191
Yield curve, flat      36
Yield curve, humped      36 37
Yield curve, normal      see "upward-sloping yield curve"
Yield curve, U-shaped      36
Yield curve, upward-sloping      36
Yield dividend      40 58
Yield spread      35
Yield to maturity      49
Yield, current      49
Yield, declared      35
YTM      see "yield to maturity"
Zero      see "zero coupon bond"
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