List questions from adjoint-operators

Published on 13 May 2015 - 3:22

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Why is it called adjunction formula?

Published on 20 May 2015 - 10:36

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Prob. 2, Sec. 3.9 in Erwine Kreyszig's INTRODUCTORY FUNCTIONAL ANALYSIS WITH APPLICATIONS: Inversion and adjointness

Published on 31 May 2015 - 14:00

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Prob. 10, Sec. 3.9, in Kreyszig's Functional Analysis Book: The null space and adjoint of the right-shift operator

Published on 02 Jun 2015 - 13:31

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Prob. 6, Sec. 3.10 in Kreyszig's functional analysis book: Powers of self-adjoint operators

Published on 03 Jun 2015 - 17:48

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Prob. 8, Sec. 3.10 in Kreyszig's functional analysis book: An isometric linear operator has its adjoint as its left inverse

Published on 03 Jun 2015 - 18:22

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Proving facts about adjoints

Published on 04 Jun 2015 - 3:31

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Adjoint of $T_A = Ax$

Published on 05 Jun 2015 - 12:08

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Find the adjoint of this non-standard inner product space

Published on 11 Jun 2015 - 5:46

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Confirm my understanding of adjoints

Published on 11 Jun 2015 - 8:02

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Work out the adjoint of $T(x,y) = (y,-x)$

Published on 11 Jun 2015 - 8:38

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When is the restriction of a normal operator not normal?

Published on 22 Jun 2015 - 12:43

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Proving the adjoint nature of operators using Hermiticity

Published on 25 Jun 2015 - 8:23

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Is this operator $A = \pmatrix{1&1\\0&1}$ self-adjoint?

Published on 30 Jun 2015 - 13:42

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On the space $l_2$ we define an operator $T$ by $Tx=(x_1, {x_2\over2}, {x_3\over3}, . . . )$. Show that $T$ is bounded, and find its adjoint.

Published on 06 Jul 2015 - 13:01

List Question

What is the adjoint of an inverse matrix?

Why is it called adjunction formula?

Prob. 2, Sec. 3.9 in Erwine Kreyszig's INTRODUCTORY FUNCTIONAL ANALYSIS WITH APPLICATIONS: Inversion and adjointness

Prob. 10, Sec. 3.9, in Kreyszig's Functional Analysis Book: The null space and adjoint of the right-shift operator

Prob. 6, Sec. 3.10 in Kreyszig's functional analysis book: Powers of self-adjoint operators

Prob. 8, Sec. 3.10 in Kreyszig's functional analysis book: An isometric linear operator has its adjoint as its left inverse

Proving facts about adjoints

Adjoint of $T_A = Ax$

Find the adjoint of this non-standard inner product space

Confirm my understanding of adjoints

Work out the adjoint of $T(x,y) = (y,-x)$

When is the restriction of a normal operator not normal?

Proving the adjoint nature of operators using Hermiticity

Is this operator $A = \pmatrix{1&1\\0&1}$ self-adjoint?

On the space $l_2$ we define an operator $T$ by $Tx=(x_1, {x_2\over2}, {x_3\over3}, . . . )$. Show that $T$ is bounded, and find its adjoint.

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