Stochastic Processes: From Brownian Motion to Markets

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Bol A compact, mathematically serious introduction to stochastic processes through probability, physics, computation, and finance. Stochastic Processes: From Brownian Motion to Markets develops randomness as structure. Beginning with the simple one-dimensional random walk, the book builds toward Brownian motion, diffusion equations, Langevin dynamics, heavy-tailed models, option pricing, model risk, and computational validation. Rather than presenting stochastic processes as a collection of formulas, this book emphasizes the modeling questions behind them: What is random? How does uncertainty evolve? What can be computed? And where does the model fail? Readers will learn how to: - derive random-walk distributions from path counting; - understand diffusion scaling and the Gaussian limit; - connect Brownian motion to the heat equation and Langevin dynamics; - recognize heavy tails, Lévy flights, and anomalous diffusion; - interpret Black-Scholes, risk-neutral valuation, and model failure; >Written for students with calculus, basic probability, and algebra. This book is especially suited for readers interested in mathematical physics, quantitative finance, stochastic modeling, or computational approaches to uncertainty.

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Bol

A compact, mathematically serious introduction to stochastic processes through probability, physics, computation, and finance. Stochastic Processes: From Brownian Motion to Markets develops randomness as structure. Beginning with the simple one-dimensional random walk, the book builds toward Brownian motion, diffusion equations, Langevin dynamics, heavy-tailed models, option pricing, model risk, and computational validation. Rather than presenting stochastic processes as a collection of formulas, this book emphasizes the modeling questions behind them: What is random? How does uncertainty evolve? What can be computed? And where does the model fail? Readers will learn how to: - derive random-walk distributions from path counting; - understand diffusion scaling and the Gaussian limit; - connect Brownian motion to the heat equation and Langevin dynamics; - recognize heavy tails, Lévy flights, and anomalous diffusion; - interpret Black-Scholes, risk-neutral valuation, and model failure; >Written for students with calculus, basic probability, and algebra. This book is especially suited for readers interested in mathematical physics, quantitative finance, stochastic modeling, or computational approaches to uncertainty.

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Pagina's: 128, Paperback, Independently published


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Merk Independently Published
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  • 9798196538056
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