In Banach algebra $A$ if $a_nto a$ then $e^{a_n}to e^a$
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My question is as follows
let $(a_n)$ be a sequence in banach algebra $A$ and $a_nto a$ then prove or disprove $e^{a_n}to e^a$
Any help will be greatly appreciated
convergence banach-algebras
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up vote
0
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My question is as follows
let $(a_n)$ be a sequence in banach algebra $A$ and $a_nto a$ then prove or disprove $e^{a_n}to e^a$
Any help will be greatly appreciated
convergence banach-algebras
@thanks you're right
– user62498
Nov 19 at 18:25
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up vote
0
down vote
favorite
up vote
0
down vote
favorite
My question is as follows
let $(a_n)$ be a sequence in banach algebra $A$ and $a_nto a$ then prove or disprove $e^{a_n}to e^a$
Any help will be greatly appreciated
convergence banach-algebras
My question is as follows
let $(a_n)$ be a sequence in banach algebra $A$ and $a_nto a$ then prove or disprove $e^{a_n}to e^a$
Any help will be greatly appreciated
convergence banach-algebras
convergence banach-algebras
edited Nov 19 at 18:25
asked Nov 19 at 18:22
user62498
1,889613
1,889613
@thanks you're right
– user62498
Nov 19 at 18:25
add a comment |
@thanks you're right
– user62498
Nov 19 at 18:25
@thanks you're right
– user62498
Nov 19 at 18:25
@thanks you're right
– user62498
Nov 19 at 18:25
add a comment |
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@thanks you're right
– user62498
Nov 19 at 18:25