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15
Math.TechQA.Club
2013-04-15 22:34:49
810
Views
Continuous functional calculus
Published on
15 Apr 2013 - 22:34
#functional-analysis
#spectral-theory
#banach-algebras
#functional-calculus
436
Views
The spectrum of an invertible element $x$ is $\sigma(x^{-1})=\{\lambda^{-1}: \lambda\in \sigma(x)\}$
Published on
21 May 2013 - 11:40
#operator-theory
#spectral-theory
#banach-algebras
#functional-calculus
1.1k
Views
When does a PDE solve a variational problem?
Published on
01 Jun 2013 - 16:36
#partial-differential-equations
#classical-mechanics
#functional-calculus
450
Views
If $a$ and $b$ commute in a $C^*$-algebra and $a$ is normal, then $f(a)$ and $b$ commute for any continuous $f$
Published on
11 Oct 2013 - 19:11
#functional-analysis
#banach-spaces
#c-star-algebras
#functional-calculus
145
Views
why for every $ f\in C(\sigma(x))$ we have $ \Phi (f(x))= f(\Phi(x))$?
Published on
17 Nov 2013 - 12:07
#functional-analysis
#c-star-algebras
#functional-calculus
713
Views
Proof of a property of the uniformly continuous semigroups.
Published on
14 Jan 2014 - 14:03
#functional-analysis
#partial-differential-equations
#functional-calculus
#semigroup-of-operators
683
Views
Is the product rule true in a Banach algebra?
Published on
15 Jan 2014 - 15:38
#functional-analysis
#operator-theory
#banach-algebras
#functional-calculus
#semigroup-of-operators
1.5k
Views
Linearly independent functionals
Published on
17 Feb 2014 - 3:51
#linear-algebra
#matrices
#functional-analysis
#vector-spaces
#functional-calculus
154
Views
Reference/Lecture notes on operational / functional calculus
Published on
23 Feb 2026 - 7:13
#reference-request
#book-recommendation
#functional-calculus
#lecture-notes
60
Views
İf they have same tangent line ,why their slopes are different .I don't understand.
Published on
20 Apr 2017 - 10:50
#calculus
#functional-calculus
82
Views
C*-algebras: Proving $(upu^{-1}-p)^+(uqu^{-1}-q)^-=0$, where $p\leq q$ are projections and $u$ is unitary.
Published on
28 Apr 2017 - 0:03
#c-star-algebras
#functional-calculus
122
Views
Being Close to a Unitary in a C$^{*}$-algebra Implies Being Close to a Unitary in a Sub-C$^{*}$-Algebra
Published on
10 May 2017 - 18:49
#functional-analysis
#operator-algebras
#spectral-theory
#c-star-algebras
#functional-calculus
397
Views
Smoothness of $O(n)$-equivariant maps of positive-definite matrices
Published on
17 May 2017 - 8:16
#differential-geometry
#representation-theory
#matrix-calculus
#invariant-theory
#functional-calculus
2.1k
Views
Is there some approach to make functional integrals rigorous?
Published on
18 May 2017 - 0:14
#functional-analysis
#measure-theory
#mathematical-physics
#quantum-field-theory
#functional-calculus
823
Views
Exponential of unbounded self adjoint operator
Published on
23 May 2017 - 18:41
#spectral-theory
#functional-calculus
#unbounded-operators
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