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May
8
asked
The definition of 1-quotient map in functional analysis
May
7
awarded
Caucus
Apr
30
comment
Unbounded self- adjoint and von Neumann algebra
@MartinArgerami any idea for this question
Apr
29
comment
Unbounded self- adjoint and von Neumann algebra
@MartinArgerami see the end of the question
Apr
29
asked
Unbounded self- adjoint and von Neumann algebra
Apr
14
comment
Unbounded operator $T $ is bounded below when $\overline T$ is bounded
Since T is unbouneded,how can u use that crucial fomular
Apr
14
accepted
The Kernel of unbounded operator in Hilbert space
Apr
14
asked
The direct sum of self-ajoint operators
Apr
13
comment
Spectrum of differentiation operator on $H=L^2[0,1]$
@ChristopherA.Wong $e^{\lambda x}$
Apr
13
comment
The Kernel of unbounded operator in Hilbert space
sorry, i know it is a little rude,but can u see this question.
math.stackexchange.com/questions/359064/…
Apr
13
comment
The Kernel of unbounded operator in Hilbert space
maybe i need u help again.i search the website and can just find the case of idf/dx.
math.stackexchange.com/questions/359064/…
Apr
12
asked
Spectrum of differentiation operator on $H=L^2[0,1]$
Apr
11
comment
Unbounded operator $T $ is bounded below when $\overline T$ is bounded
@julien any clue for this problem
Apr
11
revised
Unbounded operator $T $ is bounded below when $\overline T$ is bounded
added 7 characters in body
Apr
11
comment
Unbounded operator $T $ is bounded below when $\overline T$ is bounded
@julien
en.wikipedia.org/wiki/Unbounded_operator#CITEREFPedersen1989
Apr
11
comment
Unbounded operator $T $ is bounded below when $\overline T$ is bounded
@julien $c\in R$
Apr
11
comment
The Kernel of unbounded operator in Hilbert space
i don't understand why we can do $(x,T^*Tx)=(Tx,Tx)$
Apr
11
comment
The Kernel of unbounded operator in Hilbert space
thks.I am also struggling with this
math.stackexchange.com/questions/357257/…
u give me some hint?
Apr
11
asked
The Kernel of unbounded operator in Hilbert space
Apr
10
asked
Unbounded operator $T $ is bounded below when $\overline T$ is bounded
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