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Top suggestions for numerical methods for partial differential equations

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Euler's Method Differential Equations, Examples, Numerical Methods, Calculus
20:50
YouTubeThe Organic Chemistry Tutor
Euler's Method Differential Equations, Examples, Numerical Methods, Calculus
This calculus video tutorial explains how to use euler's method to find the solution to a differential equation. Euler's method is a numerical method that helps to estimate the y value of a function at some x value given the differential equation or the derivative of a function. It's similar to the tangent line approximation but with midcourse ...
1M viewsFeb 11, 2017
Numerical methods for partial differential equations Numerical Methods for PDEs
1.01: Introduction to Numerical Methods
1.01: Introduction to Numerical Methods
libretexts.org
Apr 28, 2023
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yourquant_rick on Instagram: "Chapter 7 of Frequently Asked Questions in Quantitative Finance by Paul Wilmott shifts from theory to the gritty mechanics of actually using models: numerical methods. Wilmott explains that most of the equations in finance—stochastic differential equations, partial differential equations, complex option pricing formulas—can’t be solved neatly with pen and paper. That’s where numerical techniques come in. The chapter walks through the quant’s core toolbox: Monte Carl
yourquant_rick on Instagram: "Chapter 7 of Frequently Asked Questions in Quantitative Finance by Paul Wilmott shifts from theory to the gritty mechanics of actually using models: numerical methods. Wilmott explains that most of the equations in finance—stochastic differential equations, partial differential equations, complex option pricing formulas—can’t be solved neatly with pen and paper. That’s where numerical techniques come in. The chapter walks through the quant’s core toolbox: Monte Carl
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yourquant_rick on Instagram: "In quantitative finance, choosing the right numerical method is often more important than the model itself. Rick explains to Morty that there are three main approaches: Monte Carlo simulation, finite difference methods, and numerical quadrature. Monte Carlo is best for high-dimensional problems and path-dependent contracts. It works by simulating thousands of possible market scenarios and then measuring expectations, risks, and payoffs. This is the method of choice
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