IF f(z) is an entire function from c to c. If f(n) =0 for all positive integers n,then f is constant or not? If f(1/n)=0 for all positive integers n, then f is constant or not? Is there any theorem for this?
in problem 5 u r talking trash...u r saying that louville theorem says...constant entire functions are bounded........no!!!! bounded entire functions are constant...
Thanks sir for this video
y(x) = λ integration 0 to 1 (e^-|x-t|) y(t) dt. 0
Unbounded
First question me woh limit point of zeroes kaise hua? Humne sirf denominator term ko 0 se equate kiya na?
At 7:02 it has to be non isolated?
Sir but limit point of pole is non isolated singularity hoti h na
IF f(z) is an entire function from c to c.
If f(n) =0 for all positive integers n,then f is constant or not?
If f(1/n)=0 for all positive integers n, then f is constant or not?
Is there any theorem for this?
F (1/n)=0 then f is constant
in problem 5 u r talking trash...u r saying that louville theorem says...constant entire functions are bounded........no!!!! bounded entire functions are constant...
its a contrapositive statement , not constant implies not bounded entire func
C