Question

Iff conditions for a $C^1$-diffeomorphism to have $L^1$ or $L^\infty$ Jacobian

score 90 · Answer 1 · 2020-08-18 17:00:29

90

Views

Iff conditions for a $C^1$-diffeomorphism to have $L^1$ or $L^\infty$ Jacobian

Published on 18 Aug 2020 - 17:00

score 125 · Answer 2 · 2020-08-20 19:27:16

125

Views

If $T_t$ is the flow generated by the autonomous velocity $v$ and $\left.v\right|_{\partial\Omega}=0$, then $T_t(\partial\Omega)=\partial\Omega$

Published on 20 Aug 2020 - 19:27

score 49 · Answer 3 · 2020-08-31 03:07:23

49

Views

Property of Diffeomorphism

Published on 31 Aug 2020 - 3:07

score 231 · Answer 4 · 2020-09-05 16:31:45

231

Views

Diffeomorphism de $\mathbb{R}^n$ with open dense of $\mathbb{RP}^n$

Published on 05 Sep 2020 - 16:31

score 34 · Answer 5 · 2020-09-07 05:02:08

34

Views

If $T_t$ is a diffeomorphism with $T_0=\text{id}$ and $O$ is a neighborhood of $\Omega$, then $T_t(\Omega)\subseteq O$ for small $t$

Published on 07 Sep 2020 - 5:02

score 109 · Answer 6 · 2020-09-07 06:32:14

109

Views

How can we show this identity for the material derivative?

Published on 07 Sep 2020 - 6:32

score 68 · Answer 7 · 2020-09-07 08:50:00

68

Views

Smooth extension and derivative with respect to $t$ of a function $y_t$ on a variable domain $\Omega_t$

Published on 07 Sep 2020 - 8:50

score 180 · Answer 8 · 2020-09-07 22:01:56

180

Views

Using Taylor's theorem with remainder to show that the function is smooth

Published on 07 Sep 2020 - 22:01

score 88 · Answer 9 · 2020-09-08 12:47:02

88

Views

Homeomorphism $\mathbb{B}^n \to \mathbb{B}^n$ that is not a diffeomorphism

Published on 08 Sep 2020 - 12:47

score 96 · Answer 10 · 2020-09-13 08:37:31

96

Views

If $T$ is a homeomorphism and $\Omega$ is a closed set which is invariant under $T$, then $T(\Omega)=\Omega$

Published on 13 Sep 2020 - 8:37

score 135 · Answer 11 · 2020-09-14 00:27:02

135

Views

Morse Smale diffeomorphisms of the sphere

Published on 14 Sep 2020 - 0:27

score 49 · Answer 12 · 2020-09-17 18:18:08

49

Views

Extend the solution of an ODE to negative times

Published on 17 Sep 2020 - 18:18

score 67 · Answer 13 · 2026-03-25 19:10:28

67

Views

How do we need to apply the chain rule to obtain this identity for the material derivative?

Published on 25 Mar 2026 - 19:10

score 148 · Answer 14 · 2020-09-19 11:17:12

148

Views

Question about the proof of Theorem 3.1 in Morse Theory – Milnor

Published on 19 Sep 2020 - 11:17

score 43 · Answer 15 · 2020-09-27 10:00:25

43

Views

If $T$ is a homeomorphism and $\Omega$ is invariant under $T$, can we infer that $T(\Omega)=\Omega$?

Published on 27 Sep 2020 - 10:00

List Question

Iff conditions for a $C^1$-diffeomorphism to have $L^1$ or $L^\infty$ Jacobian

If $T_t$ is the flow generated by the autonomous velocity $v$ and $\left.v\right|_{\partial\Omega}=0$, then $T_t(\partial\Omega)=\partial\Omega$

Property of Diffeomorphism

Diffeomorphism de $\mathbb{R}^n$ with open dense of $\mathbb{RP}^n$

If $T_t$ is a diffeomorphism with $T_0=\text{id}$ and $O$ is a neighborhood of $\Omega$, then $T_t(\Omega)\subseteq O$ for small $t$

How can we show this identity for the material derivative?

Smooth extension and derivative with respect to $t$ of a function $y_t$ on a variable domain $\Omega_t$

Using Taylor's theorem with remainder to show that the function is smooth

Homeomorphism $\mathbb{B}^n \to \mathbb{B}^n$ that is not a diffeomorphism

If $T$ is a homeomorphism and $\Omega$ is a closed set which is invariant under $T$, then $T(\Omega)=\Omega$

Morse Smale diffeomorphisms of the sphere

Extend the solution of an ODE to negative times

How do we need to apply the chain rule to obtain this identity for the material derivative?

Question about the proof of Theorem 3.1 in Morse Theory – Milnor

If $T$ is a homeomorphism and $\Omega$ is invariant under $T$, can we infer that $T(\Omega)=\Omega$?

Trending Questions

Popular # Hahtags

Popular Questions