List questions from change-of-variable

Published on 05 Dec 2019 - 2:45

21

Views

Transform Bessel function to standard form , $R_{rr}+\frac1r R_r+(\mu-\frac{n^2}{r^r})R=0$

Published on 06 Dec 2019 - 17:05

38

Views

Change of variable leads to contradiction for a simple integral

Published on 10 Dec 2019 - 15:41

188

Views

Evaluate $\iint_R (y-x)\sin((y+x)^3)dydx$ on triangular region with change of variables

Published on 12 Dec 2019 - 0:41

172

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Finding the new region after changing variables for a double integral.

Published on 14 Dec 2019 - 15:33

38

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trouble in evaluating a double integral using polar coordinates.

Published on 16 Dec 2019 - 10:54

239

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Why $r^{2} $ instead of $r^3$ in this change of variable?

Published on 18 Dec 2019 - 21:50

295

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Change of variables in a wave PDE

Published on 22 Dec 2019 - 0:34

77

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$(x+y)\frac{dy}{dx} -(4x+y)=0, y(1)=2$

Published on 29 Dec 2019 - 20:07

99

Views

change of variable for radially symmetric function

Published on 30 Dec 2019 - 14:33

21

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Verify procedure to determine density of $S = S_0 \exp(X)$ where $p_X(x) = \frac{\lambda}{2}\exp(-\lambda |x |)$

Published on 25 Mar 2026 - 17:39

237

Views

Change of variables where x and z are independent variables.

Published on 03 Jan 2020 - 10:54

339

Views

Why does this condition $|{ad-bc}| \not =0$ imply that this transformation is bijective?

Published on 03 Jan 2020 - 15:02

92

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Change of variables with t=xy as the independent variable.

Published on 11 Jan 2020 - 18:21

127

Views

Critical points of a differential equation

Published on 13 Jan 2020 - 3:11

List Question

Do we need to show that a function is globally one to one for change of coordinates?

Transform Bessel function to standard form , $R_{rr}+\frac1r R_r+(\mu-\frac{n^2}{r^r})R=0$

Change of variable leads to contradiction for a simple integral

Evaluate $\iint_R (y-x)\sin((y+x)^3)dydx$ on triangular region with change of variables

Finding the new region after changing variables for a double integral.

trouble in evaluating a double integral using polar coordinates.

Why $r^{2} $ instead of $r^3$ in this change of variable?

Change of variables in a wave PDE

$(x+y)\frac{dy}{dx} -(4x+y)=0, y(1)=2$

change of variable for radially symmetric function

Verify procedure to determine density of $S = S_0 \exp(X)$ where $p_X(x) = \frac{\lambda}{2}\exp(-\lambda |x |)$

Change of variables where x and z are independent variables.

Why does this condition $|{ad-bc}| \not =0$ imply that this transformation is bijective?

Change of variables with t=xy as the independent variable.

Critical points of a differential equation

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