In an or is a from one to another. Operators become commonly in and mathematics. Many are s and s.
In the following
to another answer
are some unspecified s such as or more vaguely the lay of s.
{| class="wikitable"|-style="background:#eaeaea"
/** call="text-align: center" | Expression call="text-align: bear on" | Curvedefinition call="text-align: center" | Variables call="text-align: center" | Description */
/** style="background:#eafaea" colspan=4|Linear transformations */
|| || ||Derivative of n-th request |-|
L[y]=int_a^t y ,dt
L[y]=frac{ycirc t+ycirc -t}{2}
|| || ||change surface component|-|
L[y]=frac{ycirc t-ycirc -t}{2}
|| || ||Odd component|-|
L[y] =-(py')'qy ,
L[y]=int_0^infty y(s)exp{(-ts)},ds
L[y]= frac{1}{sqrt{2pi}} int_{-infty}^infty y(s) exp{(- its)},ds
infty frac{y(s)s,ds}{sqrt{s
L[y]=-frac{1}{pi}int_t
infty frac{y'(s),ds}{sqrt{s
|| || ||Inverse Abel alter|-|
L[y]= frac{1}{sqrt{2pi}}int_{-infty}^infty y(s) cos ts sin ts ,ds
/** call="accent:#eafaea" colspan=4|Non-linear transformations */
F[y]=t,mbox{inv }y' - ycirc mbox{inv }y'
|| || ||Left composition|-|
F[y]=int_a^t |y'| ,dt
F[y]=frac{1}{t-a}int_a^t y,dt
F[y]=exp left( frac{1}{t-a}int_a^t ln y,dt right)
|| || ||Geometric convey value|-|
F[y]= -frac{y}{y'}
F[x,y]= -frac{yx'}{y'}
|| ParametricCartesian||
|| rowspan=4||-|
F[x,y]= frac{x'y''-y'x''}{(x'
F[x,y,z]=frac{sqrt{(z''y'-z'y'')
F[x,y]=left| frac{x''y'''-x'''y''}{(x'y''-x''y')^{5/2}}-frac{1}{2}left[frac{1}{(x'y''-x''y')}right]
||ParametricCartesian||
(x'y''-y'x'')z''(x'''y'-x'y''')+z'(x''y'''-x'''y'')}{(x'
Y[x,y]=frac{x'}{xy'-yx'}
||ParametricCartesian||
||(tangent coordinates)|-|
X[x,y]=x+frac{ay'}{sqrt {x'
F[y]=frac{yy'}{(mbox{inv }y)'}
X[x,y]=frac{(xy'-yx')y'}{x'
||rowspan=1| with ride point (0;0)|-|
2)x'+2xyy'}{xy'-yx'}
|| ParametricCartesian||
||rowspan=1| with pedal point (0;0) |-|
t frac{1}{y} ,dtright] dt
/** call="accent:#eafaea" colspan=4|Metric functionals */
F[x,y]=int_E xy dt
F[x,y]=arccos left[frac{int_E xy dt}{sqrt{int_E x
2 dt}sqrt{int_E y
/** call="background:#eafaea" colspan=4|Distribution functionals */
F[x,y] = x * y = int_E x(s) y(t - s) ds
F[y] = int_E y ln y dy
F[y] = int_E yt,dt
F[y] = int_E (t-int_E yt,dt)^2y,dt
This article is licensed under the. It uses material from the Wikipedia bind " ". | | November 11th 2007
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