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Lecture
Stochastic Calculus: Integrals and Processes
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Stochastic Calculus: Itô's Formula
Covers Stochastic Calculus, focusing on Itô's Formula, Stochastic Differential Equations, martingale properties, and option pricing.
Stochastic Calculus: Brownian Motion
Explores stochastic processes in continuous time, emphasizing Brownian motion and related concepts.
Stochastic Calculus: Interest Rate Models
Provides an overview of stochastic calculus and its applications in interest rate models and financial modeling.
Quadratic Variation: Martingales and Stochastic Integrals
Explores quadratic variation in martingales and stochastic integrals, emphasizing their properties and extensions.
Stochastic Integration: First Steps
Covers stochastic integration, process bracket, martingales, and variations in submartingales.
Stochastic Differential Equations
Covers Stochastic Differential Equations, Wiener increment, Ito's lemma, and white noise integration in financial modeling.
Girsanov's Theorem: Numerical Simulation of SDEs
Covers Girsanov's Theorem, absolutely continuous measures, and numerical simulation of Stochastic Differential Equations (SDEs) with applications in finance.
Fourier Transform and Spectral Densities
Covers the Fourier transform, spectral densities, Wiener-Khinchin theorem, and stochastic processes.
Martingales and Brownian Motion Construction
Explores the construction of Brownian motion with continuous trajectories and the dimension of its zero set.
Stochastic Integral: Isometry Continuity
Covers stochastic integrals, emphasizing isometry and continuity properties in martingales and different spaces.