List questions from initial-value-problems

Published on 29 Nov 2020 - 18:19

415

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Use Laplace transform to solve $f'(t) = H(t - a) \int_{0}^{t-a} dt'\; g(t') f(t-t')$

Published on 30 Nov 2020 - 16:05

573

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Help solving the initial value problem dy/dt = 2t/(y-t)

Published on 01 Dec 2020 - 16:16

920

Views

Showing unique solution to an Initial Value Problem

Published on 02 Dec 2020 - 22:33

37

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$u_t+\frac{x}{t}u_x=0$ for $t>1$

Published on 04 Dec 2020 - 3:09

119

Views

Existence of a global bounded solution of an IVP

Published on 04 Dec 2020 - 8:40

36

Views

Separable partial differential equation with IVP

Published on 10 Dec 2020 - 15:53

78

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Maximal solution of $x'+f\sin x - g\cos x + g =0$

Published on 14 Dec 2020 - 17:37

27

Views

Initial value problems with y values

Published on 17 Dec 2020 - 3:07

59

Views

Specify the maximum interval for solving the Cauchy problem depending on the initial data

Published on 17 Dec 2020 - 13:35

87

Views

Linear transformation when solving ODE seems too good to be true

Published on 20 Dec 2020 - 3:21

81

Views

Separable ODE and assumptions on the solution

Published on 22 Dec 2020 - 8:48

189

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Understanding the proof of the adjoint sensitivity method

Published on 29 Mar 2026 - 17:31

312

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Solve PDE: $~u_x +u_y =u^2~$ Initial condition $~u(x,-x)=x~.$

Published on 03 Jan 2021 - 13:36

123

Views

Same SDE with different initial conditions

Published on 04 Jan 2021 - 6:07

List Question

Uniqueness of solution of IVP in a certain domain.

Use Laplace transform to solve $f'(t) = H(t - a) \int_{0}^{t-a} dt'\; g(t') f(t-t')$

Help solving the initial value problem dy/dt = 2t/(y-t)

Showing unique solution to an Initial Value Problem

$u_t+\frac{x}{t}u_x=0$ for $t>1$

Existence of a global bounded solution of an IVP

Separable partial differential equation with IVP

Maximal solution of $x'+f\sin x - g\cos x + g =0$

Initial value problems with y values

Specify the maximum interval for solving the Cauchy problem depending on the initial data

Linear transformation when solving ODE seems too good to be true

Separable ODE and assumptions on the solution

Understanding the proof of the adjoint sensitivity method

Solve PDE: $~u_x +u_y =u^2~$ Initial condition $~u(x,-x)=x~.$

Same SDE with different initial conditions

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