Question

Numerically Solving a 3d PDE with Stochastic Terms

score 291 · Answer 1 · 2016-07-15 10:47:17

291

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Numerically Solving a 3d PDE with Stochastic Terms

Published on 15 Jul 2016 - 10:47

score 394 · Answer 2 · 2016-07-31 14:53:42

394

Views

Inconsistent finite difference scheme for linear inhomogeneous diffusion

Published on 31 Jul 2016 - 14:53

score 550 · Answer 3 · 2016-08-09 00:00:34

550

Views

Crank-Nicolson Finite Difference: Why use a forward time difference weighted across multiple positions?

Published on 09 Aug 2016 - 0:00

score 687 · Answer 4 · 2016-08-11 11:22:27

687

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Numerical integral of a vector of discrete points

Published on 11 Aug 2016 - 11:22

score 4k · Answer 5 · 2026-03-25 12:52:20

4k

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Is this a new method for finding powers?

Published on 25 Mar 2026 - 12:52

score 75 · Answer 6 · 2016-09-14 18:56:29

75

Views

Given derivative order and accuracy order, is there a general form of the central finite difference?

Published on 14 Sep 2016 - 18:56

score 209 · Answer 7 · 2016-09-21 13:34:16

209

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The relation $(1+\lambda \Delta )^{-1}y_n=(a-1)a^{-n}\sum_{k=1}^{n-1}a^ky_k+Aa^{-n}$.

Published on 21 Sep 2016 - 13:34

score 39 · Answer 8 · 2016-10-03 14:39:54

39

Views

Numerical solution to PDE (using finite difference) is oscilating heavily at boundary, is this possible?

Published on 03 Oct 2016 - 14:39

score 432 · Answer 9 · 2016-10-07 11:53:00

432

Views

Explicit Finite Difference Scheme for 3D diffusion with variable conductivity

Published on 07 Oct 2016 - 11:53

score 570 · Answer 10 · 2016-10-13 10:50:56

570

Views

Finite Difference method for wave equation into matrix form

Published on 13 Oct 2016 - 10:50

score 9.1k · Answer 11 · 2016-10-13 19:33:06

9.1k

Views

Finite Difference Boundary Conditions

Published on 13 Oct 2016 - 19:33

score 1.2k · Answer 12 · 2016-10-14 22:55:10

1.2k

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Review paper/book on Finite Difference Methods for PDEs

Published on 14 Oct 2016 - 22:55

score 99 · Answer 13 · 2016-10-25 08:08:31

99

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Lax Wendroff Solution of the Wave Number irrotationality.

Published on 25 Oct 2016 - 8:08

score 45 · Answer 14 · 2016-11-01 19:59:16

45

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Determine the accuracy of a difference operator as an approximation of $\frac{d}{dx}\left(a(x) \frac{du}{dx} \right)$

Published on 01 Nov 2016 - 19:59

score 154 · Answer 15 · 2016-11-06 16:39:39

154

Views

Second forward difference $\Delta^2y$ for $y = (x-1)^4$ at $h = 1$

Published on 06 Nov 2016 - 16:39

List Question

Numerically Solving a 3d PDE with Stochastic Terms

Inconsistent finite difference scheme for linear inhomogeneous diffusion

Crank-Nicolson Finite Difference: Why use a forward time difference weighted across multiple positions?

Numerical integral of a vector of discrete points

Is this a new method for finding powers?

Given derivative order and accuracy order, is there a general form of the central finite difference?

The relation $(1+\lambda \Delta )^{-1}y_n=(a-1)a^{-n}\sum_{k=1}^{n-1}a^ky_k+Aa^{-n}$.

Numerical solution to PDE (using finite difference) is oscilating heavily at boundary, is this possible?

Explicit Finite Difference Scheme for 3D diffusion with variable conductivity

Finite Difference method for wave equation into matrix form

Finite Difference Boundary Conditions

Review paper/book on Finite Difference Methods for PDEs

Lax Wendroff Solution of the Wave Number irrotationality.

Determine the accuracy of a difference operator as an approximation of $\frac{d}{dx}\left(a(x) \frac{du}{dx} \right)$

Second forward difference $\Delta^2y$ for $y = (x-1)^4$ at $h = 1$

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