Taylor formula of $partial_x^{alpha}P(x)$
Let $P$ be a polynomial with variable $xinmathbb{R}^d$ and degree $r$
I want to write the Taylor formula of
$partial_x^{alpha}P(x)-partial_x^{alpha}P(0)$
for all $alphainleft{1,2right}$
Thanks for your help.
real-analysis functional-analysis polynomials
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Let $P$ be a polynomial with variable $xinmathbb{R}^d$ and degree $r$
I want to write the Taylor formula of
$partial_x^{alpha}P(x)-partial_x^{alpha}P(0)$
for all $alphainleft{1,2right}$
Thanks for your help.
real-analysis functional-analysis polynomials
add a comment |
Let $P$ be a polynomial with variable $xinmathbb{R}^d$ and degree $r$
I want to write the Taylor formula of
$partial_x^{alpha}P(x)-partial_x^{alpha}P(0)$
for all $alphainleft{1,2right}$
Thanks for your help.
real-analysis functional-analysis polynomials
Let $P$ be a polynomial with variable $xinmathbb{R}^d$ and degree $r$
I want to write the Taylor formula of
$partial_x^{alpha}P(x)-partial_x^{alpha}P(0)$
for all $alphainleft{1,2right}$
Thanks for your help.
real-analysis functional-analysis polynomials
real-analysis functional-analysis polynomials
edited Nov 29 at 21:13
asked Nov 29 at 20:56
aymen
304
304
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add a comment |
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