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amoodarya
 one year ago
which kernel has finite rank ?
amoodarya
 one year ago
which kernel has finite rank ?

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amoodarya
 one year ago
Best ResponseYou've already chosen the best response.0in integral equations $$x(s)=y(s)+\lambda\int_a^b k(s,t)x(t) dt\\k \in L^2[a,b]$$ which one of listed kernels has finite rank ? how to show (or proof)? $$a)k(s,t)=\cos(s+t)\\b)k(s,t)=e^{s+t}\cos(s+t)\\c)k(s,t)=e^{st}$$

ikram002p
 one year ago
Best ResponseYou've already chosen the best response.0Ok I'll try this on noon
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