Question

Associative, non-commutative, non-trivial, analytic binary operation

score 275 · Answer 1 · 2026-03-24 23:42:43

275

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Associative, non-commutative, non-trivial, analytic binary operation

Published on 24 Mar 2026 - 23:42

score 296 · Answer 2 · 2026-03-25 01:16:49

296

Views

How to show a real valued function of several variables is analytic?

Published on 25 Mar 2026 - 1:16

score 3.3k · Answer 3 · 2018-08-30 07:40:38

3.3k

Views

Using contour integration for the inverse Laplace transform to find the inverse transform of $\dfrac{s}{s^2 + a^2}$

Published on 30 Aug 2018 - 7:40

score 4.2k · Answer 4 · 2018-09-03 22:46:48

4.2k

Views

The Weierstrass theorem from complex analysis

Published on 03 Sep 2018 - 22:46

score 92 · Answer 5 · 2018-09-06 14:24:06

92

Views

Are constant and identity only analytic functions such that $f(f(x))=f(x)$?

Published on 06 Sep 2018 - 14:24

score 19.6k · Answer 6 · 2018-09-07 11:17:12

19.6k

Views

Milne Thomson method for determining an analytic function from its real part

Published on 07 Sep 2018 - 11:17

score 211 · Answer 7 · 2018-09-14 09:25:19

211

Views

Prove $f(z)=c$ when $\operatorname{Re}(f)$ has an upper bound ($f$ is analytic)

Published on 14 Sep 2018 - 9:25

score 302 · Answer 8 · 2026-03-25 01:16:52

302

Views

Are conformal maps between Riemannian manifolds real-analytic?

Published on 25 Mar 2026 - 1:16

score 609 · Answer 9 · 2018-09-16 09:35:08

609

Views

Is Analytic Continuation possible if we assume real analytic function?

Published on 16 Sep 2018 - 9:35

score 63 · Answer 10 · 2018-09-19 16:47:43

If $f,g:\mathbb R \rightarrow \mathbb R$ are analytic and $f=g$ on an interval of positive length, can we conclude that $f=g$ everywhere?

score 120 · Answer 11 · 2018-09-21 00:10:14

120

Views

Each square integrable harmonic function can be written as the sum of an antianalytic and an analytic, square integrable functions.

Published on 21 Sep 2018 - 0:10

score 2.2k · Answer 12 · 2018-09-26 15:34:34

2.2k

Views

Show that $f(z) =z^n$ where $n$ is a positive integer, is analytic .

Published on 26 Sep 2018 - 15:34

score 1.3k · Answer 13 · 2026-03-25 06:28:03

1.3k

Views

Confusion about the definition of analytic and singularity.

Published on 25 Mar 2026 - 6:28

score 338 · Answer 14 · 2026-03-22 10:56:23

338

Views

Is there a term for extensions of functions on discrete sets to continuous sets?

Published on 22 Mar 2026 - 10:56

score 73 · Answer 15 · 2018-09-30 02:00:48

73

Views

$f:D(0,1) \to \mathbb{C}$ holomorphic injective such that $f(0) = 1 = f'(0)$ and $f^{(k)}(0) \in \mathbb{R} \; \forall k$

Published on 30 Sep 2018 - 2:00

List Question

Associative, non-commutative, non-trivial, analytic binary operation

How to show a real valued function of several variables is analytic?

Using contour integration for the inverse Laplace transform to find the inverse transform of $\dfrac{s}{s^2 + a^2}$

The Weierstrass theorem from complex analysis

Are constant and identity only analytic functions such that $f(f(x))=f(x)$?

Milne Thomson method for determining an analytic function from its real part

Prove $f(z)=c$ when $\operatorname{Re}(f)$ has an upper bound ($f$ is analytic)

Are conformal maps between Riemannian manifolds real-analytic?

Is Analytic Continuation possible if we assume real analytic function?

If $f,g:\mathbb R \rightarrow \mathbb R$ are analytic and $f=g$ on an interval of positive length, can we conclude that $f=g$ everywhere?

Each square integrable harmonic function can be written as the sum of an antianalytic and an analytic, square integrable functions.

Show that $f(z) =z^n$ where $n$ is a positive integer, is analytic .

Confusion about the definition of analytic and singularity.

Is there a term for extensions of functions on discrete sets to continuous sets?

$f:D(0,1) \to \mathbb{C}$ holomorphic injective such that $f(0) = 1 = f'(0)$ and $f^{(k)}(0) \in \mathbb{R} \; \forall k$

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