Timeline for The spectrum of the Hodge Laplacian on a Riemannian manifold
Current License: CC BY-SA 4.0
8 events
| when toggle format | what | by | license | comment | |
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| Oct 15, 2022 at 20:24 | comment | added | paul garrett | On a compact manifold, the resolvent of the Laplacian is a compact operator... | |
| Jul 13, 2022 at 9:37 | comment | added | Sebastian Hebold | The Laplacian is an unbounded operator, considered as an operator from some L2 space of forms to itself. Therefore, its spectrum will also be unbounded. | |
| Jul 9, 2022 at 1:55 | comment | added | QGravity | @SebastianHebold what is the meaning of "the eigenvalues accumulate only at infinity"? isn't the spectrum of Laplacian bounded? | |
| Sep 11, 2019 at 9:12 | comment | added | Sebastian Hebold | Oh thanks. I guess I'm the donkey, that wasn't able to remove the last parts of the link to get to the website :D. | |
| Sep 10, 2019 at 23:48 | comment | added | Nate Eldredge | The book is The Laplacian on a Riemannian Manifold by Steven Rosenberg. It's linked from his web page math.bu.edu/people/sr. | |
| Sep 10, 2019 at 17:40 | history | edited | Sebastian Hebold | CC BY-SA 4.0 |
added 192 characters in body
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| Sep 10, 2019 at 17:35 | review | First posts | |||
| Sep 10, 2019 at 18:55 | |||||
| Sep 10, 2019 at 17:34 | history | answered | Sebastian Hebold | CC BY-SA 4.0 |