List questions from wronskian

Published on 18 Mar 2022 - 13:40

21

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$\frac{d\theta}{dt} = \frac{W(x_{1},x_{2})}{|r|^2}$, where $r:= x_{1} i + x_{2} j$ and $\theta$ is the angle between $r$ and $i$,

Published on 25 Mar 2022 - 4:39

74

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Linear dependence of ODE solutions

Published on 02 Apr 2022 - 21:43

47

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Wronskian and Abels formula and Linear Independence

Published on 18 Apr 2022 - 17:39

325

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Can you row reduce the Wronskian with functions?

Published on 03 May 2022 - 14:30

203

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Particular Solution of the ODE $y''-6y'+10y=e^{3x}$

Published on 13 May 2022 - 12:33

89

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Proof of Wronskian relation using induction

Published on 20 May 2022 - 22:59

107

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Understanding proof of "linear dependence of functions $f_1, f_2,...,f_n$ implies Wronskian of these functions is identically zero

Published on 28 Jun 2022 - 5:44

177

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Does there exists two functions $f, g\in C^1(I)$ for which $W(f, g) (x) >0$ for some $x$ and $W(f, g) (x) <0$ for some $x$?

Published on 10 Jul 2022 - 19:39

192

Views

Does there exists two differentiable functions $f, g$ on $I$ such that $W(f, g) (x) >0$ on $A$ and $W(f, g) <0$ on $I\setminus A$?

Published on 11 Jul 2022 - 8:44

375

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Do Wronskians have the intermediate value property?

Published on 11 Jul 2022 - 14:23

78

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Counter example for Wronskian Concept .

Published on 03 Aug 2022 - 15:47

451

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Does the Wronskian of three or more linearly independent functions change its sign?

Published on 15 Aug 2022 - 5:59

130

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Calculate the Wronskian given initial conditions

Published on 31 Aug 2022 - 22:34

75

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Solving 2nd Order non homogeneous differential equation using Wronskian when one solution is given

Published on 19 Sep 2022 - 13:40

List Question

Construction of ODE using Wronskian

$\frac{d\theta}{dt} = \frac{W(x_{1},x_{2})}{|r|^2}$, where $r:= x_{1} i + x_{2} j$ and $\theta$ is the angle between $r$ and $i$,

Linear dependence of ODE solutions

Wronskian and Abels formula and Linear Independence

Can you row reduce the Wronskian with functions?

Particular Solution of the ODE $y''-6y'+10y=e^{3x}$

Proof of Wronskian relation using induction

Understanding proof of "linear dependence of functions $f_1, f_2,...,f_n$ implies Wronskian of these functions is identically zero

Does there exists two functions $f, g\in C^1(I)$ for which $W(f, g) (x) >0$ for some $x$ and $W(f, g) (x) <0$ for some $x$?

Does there exists two differentiable functions $f, g$ on $I$ such that $W(f, g) (x) >0$ on $A$ and $W(f, g) <0$ on $I\setminus A$?

Do Wronskians have the intermediate value property?

Counter example for Wronskian Concept .

Does the Wronskian of three or more linearly independent functions change its sign?

Calculate the Wronskian given initial conditions

Solving 2nd Order non homogeneous differential equation using Wronskian when one solution is given

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