List questions from integral-equations

Published on 07 Apr 2022 - 19:15

55

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An integral equation with zero initial condition implies unique solution

Published on 23 Apr 2022 - 20:04

51

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Integral Equation and inverse laplace

Published on 29 Apr 2022 - 14:56

64

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Convergence of a self-consistent multivariable integral equation

Published on 01 May 2022 - 0:42

107

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Solution of Integral equation via Fourier Transform

Published on 03 May 2022 - 16:51

86

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On the Interpretation of Volterra's theory of Integral Equations

Published on 05 May 2022 - 13:34

84

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Unique solution to a specific Volterra's integral equation of the third kind

Published on 05 May 2022 - 20:22

66

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How to solve integral equation of convolution using Fourier transform

Published on 06 May 2022 - 14:21

90

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Can we solve integral equations for a multivariable function?

Published on 11 May 2022 - 10:08

29

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Showing inequality for the norm of an integral equation

Published on 23 May 2022 - 7:10

47

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Rewrite $y(x) = \int_0^x xy(\tau) d\tau + 2x + 1$ as an ODE in the form of $u'(t) = F(t, u(t))$ with the condition $u(t_0) = u_0$

Published on 26 May 2022 - 12:55

125

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Is there a nonlinear smooth function $f:\mathbb R\to\mathbb R$ such that $f(X) + X \sim N(0,1)$ when $X\sim N(0,1)$?

Published on 26 May 2022 - 14:42

270

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How does one solve these self referential integral equation?

Published on 29 May 2022 - 8:08

58

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I have to proof that the integral converge for all p >0

Published on 31 May 2022 - 15:36

33

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Rewrite $y(x) = \int_0^x (x - \tau)y(\tau) d\tau + x^3$ as an ODE in the form of $u'(t) = F(t, u(t))$

Published on 04 Jun 2022 - 13:05

List Question

Discretize the nonlinear Hammerstein operator

An integral equation with zero initial condition implies unique solution

Integral Equation and inverse laplace

Convergence of a self-consistent multivariable integral equation

Solution of Integral equation via Fourier Transform

On the Interpretation of Volterra's theory of Integral Equations

Unique solution to a specific Volterra's integral equation of the third kind

How to solve integral equation of convolution using Fourier transform

Can we solve integral equations for a multivariable function?

Showing inequality for the norm of an integral equation

Rewrite $y(x) = \int_0^x xy(\tau) d\tau + 2x + 1$ as an ODE in the form of $u'(t) = F(t, u(t))$ with the condition $u(t_0) = u_0$

Is there a nonlinear smooth function $f:\mathbb R\to\mathbb R$ such that $f(X) + X \sim N(0,1)$ when $X\sim N(0,1)$?

How does one solve these self referential integral equation?

I have to proof that the integral converge for all p >0

Rewrite $y(x) = \int_0^x (x - \tau)y(\tau) d\tau + x^3$ as an ODE in the form of $u'(t) = F(t, u(t))$

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