Puiseux Series Expansion
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How does one compute a Puiseux series? For example the series
sqrt{t(t-1)} = sqrt{t}-frac{t^{frac{3}{2}}}{2}-frac{t^{frac{5}{2}}}{8}
about t=0.
And the series
sqrt{tan{t}} = sqrt{t} + frac{x^{frac{5}{2}}}{6}+frac{19 x^{frac{9}{2}}}{360}
about t = 0.
series taylor-series
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How does one compute a Puiseux series? For example the series
sqrt{t(t-1)} = sqrt{t}-frac{t^{frac{3}{2}}}{2}-frac{t^{frac{5}{2}}}{8}
about t=0.
And the series
sqrt{tan{t}} = sqrt{t} + frac{x^{frac{5}{2}}}{6}+frac{19 x^{frac{9}{2}}}{360}
about t = 0.
series taylor-series
I'm voting to close this question as off-topic because it is about numerical analysis.
– High Performance Mark
Nov 19 at 13:58
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up vote
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down vote
favorite
How does one compute a Puiseux series? For example the series
sqrt{t(t-1)} = sqrt{t}-frac{t^{frac{3}{2}}}{2}-frac{t^{frac{5}{2}}}{8}
about t=0.
And the series
sqrt{tan{t}} = sqrt{t} + frac{x^{frac{5}{2}}}{6}+frac{19 x^{frac{9}{2}}}{360}
about t = 0.
series taylor-series
How does one compute a Puiseux series? For example the series
sqrt{t(t-1)} = sqrt{t}-frac{t^{frac{3}{2}}}{2}-frac{t^{frac{5}{2}}}{8}
about t=0.
And the series
sqrt{tan{t}} = sqrt{t} + frac{x^{frac{5}{2}}}{6}+frac{19 x^{frac{9}{2}}}{360}
about t = 0.
series taylor-series
series taylor-series
asked Nov 19 at 13:57
Maddie
475
475
I'm voting to close this question as off-topic because it is about numerical analysis.
– High Performance Mark
Nov 19 at 13:58
add a comment |
I'm voting to close this question as off-topic because it is about numerical analysis.
– High Performance Mark
Nov 19 at 13:58
I'm voting to close this question as off-topic because it is about numerical analysis.
– High Performance Mark
Nov 19 at 13:58
I'm voting to close this question as off-topic because it is about numerical analysis.
– High Performance Mark
Nov 19 at 13:58
add a comment |
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I'm voting to close this question as off-topic because it is about numerical analysis.
– High Performance Mark
Nov 19 at 13:58