List questions from bessel-functions

Published on 28 Apr 2016 - 1:22

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Using Jacobi-Anger Expansion to prove Bessel function property

Published on 30 Apr 2016 - 16:30

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Fourier transform of function defining half an ellipse

Published on 09 May 2016 - 1:09

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Alternative Derivation of Recurrence Relation for Bessel Functions of the First Kind

Published on 13 May 2016 - 14:38

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Obtaining $\frac{\sin x}{x}$ via integral of Bessel function of the first kind

Published on 13 May 2016 - 15:29

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Wronskian relation of modified Bessel functions

Published on 13 May 2016 - 23:07

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$r^2 R_{rr}+rR_r+(r^2 \lambda - s^2) R = 0$ - Bessel's equation

Published on 14 May 2016 - 0:21

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Expressing trigonometric function in terms of integral of Bessel function

Published on 17 May 2016 - 15:04

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Given $\int f(x)/x\,dx$, seeking $\int f(x)/(A+Bx)\,dx$

Published on 19 May 2016 - 21:05

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Bessel's Differential Equation - textbook queries:

Published on 21 May 2016 - 11:06

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Is the derivative of a Bessel function with respect to its order really that complicated?

Published on 22 May 2016 - 21:48

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Find the Bessel Function solution of the differential equation

Published on 24 May 2016 - 19:21

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Properties of Bessel Functions

Published on 25 May 2016 - 10:27

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Verify $y=x^aZ_p\left(bx^c\right)$ is a solution to $y''+\left(\frac{1-2a}{x}\right)y'+\left[(bcx^{c-1})^2+\frac{a^2-p^2c^2}{x^2}\right]y=0$

Published on 29 May 2016 - 7:51

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Integral ${\large\int}_0^\infty\big(2J_0(2x)^2+2Y_0(2x)^2-J_0(x)^2-Y_0(x)^2\big)\,dx$

Published on 30 May 2016 - 2:32

List Question

Bessel Function Integral with sin argument

Using Jacobi-Anger Expansion to prove Bessel function property

Fourier transform of function defining half an ellipse

Alternative Derivation of Recurrence Relation for Bessel Functions of the First Kind

Obtaining $\frac{\sin x}{x}$ via integral of Bessel function of the first kind

Wronskian relation of modified Bessel functions

$r^2 R_{rr}+rR_r+(r^2 \lambda - s^2) R = 0$ - Bessel's equation

Expressing trigonometric function in terms of integral of Bessel function

Given $\int f(x)/x\,dx$, seeking $\int f(x)/(A+Bx)\,dx$

Bessel's Differential Equation - textbook queries:

Is the derivative of a Bessel function with respect to its order really that complicated?

Find the Bessel Function solution of the differential equation

Properties of Bessel Functions

Verify $y=x^aZ_p\left(bx^c\right)$ is a solution to $y''+\left(\frac{1-2a}{x}\right)y'+\left[(bcx^{c-1})^2+\frac{a^2-p^2c^2}{x^2}\right]y=0$

Integral ${\large\int}_0^\infty\big(2J_0(2x)^2+2Y_0(2x)^2-J_0(x)^2-Y_0(x)^2\big)\,dx$

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