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| Content Provider | Springer Nature Link |
|---|---|
| Author | Goodman, Frederick M. Kerov, Sergei V. |
| Copyright Year | 2000 |
| Abstract | In this paper we find the Martin boundary for the Young-Fibonacci lattice YF. Along with the lattice of Young diagrams, this is the most interesting example of a differential partially ordered set. The Martin boundary construction provides an explicit Poisson-type integral representation of non-negative harmonic functions on YF. The latter are in a canonical correspondence with a set of traces on the locally semisimple Okada algebra. The set is known to contain all the indecomposable traces. Presumably, all of the traces in the set are indecomposable, though we have no proof of this conjecture. Using an explicit product formula for Okada characters, we derive precise regularity conditions under which a sequence of characters of finite-dimensional Okada algebras converges. |
| Starting Page | 17 |
| Ending Page | 48 |
| Page Count | 32 |
| File Format | |
| ISSN | 09259899 |
| Journal | Journal of Algebraic Combinatorics |
| Volume Number | 11 |
| Issue Number | 1 |
| e-ISSN | 15729192 |
| Language | English |
| Publisher | Kluwer Academic Publishers |
| Publisher Date | 2000-01-01 |
| Publisher Place | Boston |
| Access Restriction | One Nation One Subscription (ONOS) |
| Subject Keyword | Computer Science Group Theory and Generalizations Order, Lattices, Ordered Algebraic Structures Combinatorics Convex and Discrete Geometry |
| Content Type | Text |
| Resource Type | Article |
| Subject | Discrete Mathematics and Combinatorics Algebra and Number Theory |
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