About $displaystyleint_mathbbR_y^3int_mathbbS^2e^x-[(x-y)cdotomega]omegadomega dy$? The 2019 Stack Overflow Developer Survey Results Are In Unicorn Meta Zoo #1: Why another podcast? Announcing the arrival of Valued Associate #679: Cesar ManaraSurface integral over an inconvenient surfaceFinding volume between plane and paraboloidConvolution integralCan this integral be computed in closed-form?Compute the following triple integral on an ellipsoidEquivalent normal vectors to a surfaceCalculate $ int_gamma omega$ where $ omega(x,y)=frac-ydx+xdyx^2+y^2 $compute $int_Qfrac1 , dx$ on $Q=[0,1]^2$Evaluate $int_0^1 int_0^1 int_0^1 frac1x^2+y^2+z^2dxdydz$On the integral $iint_partial B_1(0)fracdOmegaleft(1+acdot rright)left(1+bcdot rright)$
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About $displaystyleint_mathbbR_y^3int_mathbbS^2e^x-[(x-y)cdotomega]omegadomega dy$?
The 2019 Stack Overflow Developer Survey Results Are In
Unicorn Meta Zoo #1: Why another podcast?
Announcing the arrival of Valued Associate #679: Cesar ManaraSurface integral over an inconvenient surfaceFinding volume between plane and paraboloidConvolution integralCan this integral be computed in closed-form?Compute the following triple integral on an ellipsoidEquivalent normal vectors to a surfaceCalculate $ int_gamma omega$ where $ omega(x,y)=frac-ydx+xdyx^2+y^2 $compute $int_Qfrac1 , dx$ on $Q=[0,1]^2$Evaluate $int_0^1 int_0^1 int_0^1 frac1x^2+y^2+z^2dxdydz$On the integral $iint_partial B_1(0)fracdOmegaleft(1+acdot rright)left(1+bcdot rright)$
$begingroup$
An integral has been pushed me over the edge for several weeks. It reads as:
$$displaystyleint_mathbbR_y^3int_mathbbS^2e^x-[(x-y)cdotomega]omegadomega dy$$
I tried to calculate the surface integral inside using spherical coordinates, but it seems that I couldn't do any further calculation since the integrand function is something like
$$e^-big(k_1(varphi)sin^2theta+k_2(varphi)cos^2theta+k_3(varphi)sinthetacosthetabig)sintheta .$$
Then I tried to use variable substitution to compute, similarly, I didn't get anything useful. I was also trying to use Maple to compute, but it didn't work at all. My original intention is to prove that the formula
$$displaystyle e^^2int_mathbbR_y^3int_mathbbS^2e^x-[(x-y)cdotomega]omegadomega dy$$
is bounded.
I would be grateful if you could give me a definite result.@Sos404
real-analysis integration multivariable-calculus
asked Mar 24 at 17:22
LinxiaodiuLinxiaodiu
111
$endgroup$
add a comment |
$begingroup$
An integral has been pushed me over the edge for several weeks. It reads as:
$$displaystyleint_mathbbR_y^3int_mathbbS^2e^x-[(x-y)cdotomega]omegadomega dy$$
I tried to calculate the surface integral inside using spherical coordinates, but it seems that I couldn't do any further calculation since the integrand function is something like
$$e^-big(k_1(varphi)sin^2theta+k_2(varphi)cos^2theta+k_3(varphi)sinthetacosthetabig)sintheta .$$
Then I tried to use variable substitution to compute, similarly, I didn't get anything useful. I was also trying to use Maple to compute, but it didn't work at all. My original intention is to prove that the formula
$$displaystyle e^^2int_mathbbR_y^3int_mathbbS^2e^x-[(x-y)cdotomega]omegadomega dy$$
is bounded.
I would be grateful if you could give me a definite result.@Sos404
real-analysis integration multivariable-calculus
asked Mar 24 at 17:22
LinxiaodiuLinxiaodiu
111
$endgroup$
add a comment |
$begingroup$
An integral has been pushed me over the edge for several weeks. It reads as:
$$displaystyleint_mathbbR_y^3int_mathbbS^2e^x-[(x-y)cdotomega]omegadomega dy$$
I tried to calculate the surface integral inside using spherical coordinates, but it seems that I couldn't do any further calculation since the integrand function is something like
$$e^-big(k_1(varphi)sin^2theta+k_2(varphi)cos^2theta+k_3(varphi)sinthetacosthetabig)sintheta .$$
Then I tried to use variable substitution to compute, similarly, I didn't get anything useful. I was also trying to use Maple to compute, but it didn't work at all. My original intention is to prove that the formula
$$displaystyle e^^2int_mathbbR_y^3int_mathbbS^2e^x-[(x-y)cdotomega]omegadomega dy$$
is bounded.
I would be grateful if you could give me a definite result.@Sos404
real-analysis integration multivariable-calculus
asked Mar 24 at 17:22
LinxiaodiuLinxiaodiu
111
$endgroup$
An integral has been pushed me over the edge for several weeks. It reads as:
$$displaystyleint_mathbbR_y^3int_mathbbS^2e^x-[(x-y)cdotomega]omegadomega dy$$
I tried to calculate the surface integral inside using spherical coordinates, but it seems that I couldn't do any further calculation since the integrand function is something like
$$e^-big(k_1(varphi)sin^2theta+k_2(varphi)cos^2theta+k_3(varphi)sinthetacosthetabig)sintheta .$$
Then I tried to use variable substitution to compute, similarly, I didn't get anything useful. I was also trying to use Maple to compute, but it didn't work at all. My original intention is to prove that the formula
$$displaystyle e^^2int_mathbbR_y^3int_mathbbS^2e^x-[(x-y)cdotomega]omegadomega dy$$
is bounded.
I would be grateful if you could give me a definite result.@Sos404
real-analysis integration multivariable-calculus
real-analysis integration multivariable-calculus
asked Mar 24 at 17:22
LinxiaodiuLinxiaodiu
111
asked Mar 24 at 17:22
LinxiaodiuLinxiaodiu
111
asked Mar 24 at 17:22
LinxiaodiuLinxiaodiu
111
asked Mar 24 at 17:22
LinxiaodiuLinxiaodiu
111
asked Mar 24 at 17:22
LinxiaodiuLinxiaodiu
111
111
add a comment |
add a comment |
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