000 | nam a22 4500 | ||
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999 |
_c32801 _d32801 |
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008 | 240218b xxu||||| |||| 00| 0 eng d | ||
020 |
_a9780815372547 _chbk |
||
082 |
_a332.01 _bRIT |
||
100 | _aRitelli, Daniele | ||
245 | _aIntroductory mathematical analysis for quantitative finance | ||
260 |
_bCRC Press, _aBoca Raton : _c2020 |
||
300 |
_axi, 303 p. ; _bill. , _c25 cm |
||
365 |
_b115.00 _c£ _d110.20 |
||
490 | _aChapman and Hall CRC financial mathematics series | ||
504 | _aIncludes bibliographical references and index. | ||
520 | _aIntroductory Mathematical Analysis for Quantitative Finance is a textbook designed to enable students with little knowledge of mathematical analysis to fully engage with modern quantitative finance. A basic understanding of dimensional Calculus and Linear Algebra is assumed. The exposition of the topics is as concise as possible, since the chapters are intended to represent a preliminary contact with the mathematical concepts used in Quantitative Finance. The aim is that this book can be used as a basis for an intensive one-semester course. Features: Written with applications in mind, and maintaining mathematical rigor. Suitable for undergraduate or master's level students with an Economics or Management background. Complemented with various solved examples and exercises, to support the understanding of the subject. | ||
650 | _aMathematical analysis | ||
650 | _aBasel problem | ||
650 | _aBlack–Scholes | ||
650 | _aFourier transform | ||
650 | _aHeat equation | ||
650 | _aInitial value problem | ||
650 | _aLebesgue measure | ||
650 | _aRiccati equation | ||
650 | _auniform convergence | ||
942 |
_2ddc _cBK |