How to solve numerically or analytically this Partial Differential Equation?
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✔️✔️∂u(t,x,y)∂t=D(∂2u(t,x,y)∂x2+∂2u(t,x,y)∂y2)+r u(t,x,y),∂u(t,x,y)∂t=D(∂2u(t,x,y)∂x2+∂2u(t,x,y)∂y2)+r u(t,x,y),
where DD is the diffusion coeficient and the rr is a reaction coefficient or born rate (both constants).
My boundary conditions are:
∂u(t,0,y)∂x=∂u(t,x,0)∂y=∂u(t,a,y)∂x=∂u(t,x,b)∂y=0,∂u(t,0,y)∂x=∂u(t,x,0)∂y=∂u(t,a,y)∂x=∂u(t,x,b)∂y=0, and my inicial condition is: u(0,x,y)=u0δ(x),u(0,x,y)=u0δ(x),
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Hey there !
It's the answer in given attachment !
Thank you
It's the answer in given attachment !
Thank you
Attachments:
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