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| seminars [2026-03-02] – [Extensions of the skein algorithm for link polynomials II] Martin Ziegler | seminars [2026-03-10] (current) – Martin Ziegler | ||
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| This talk continues explanation about the Millett-Ewing skein algorithm for link polynomials | This talk continues explanation about the Millett-Ewing skein algorithm for link polynomials | ||
| and subsequent modifications and extensions. Plan is: \\ | and subsequent modifications and extensions. Plan is: \\ | ||
| - | 3. Alexander-variable truncations \\ | + | I. Details of the Millett-Ewing skein algorithm\\ |
| - | 4. Parallelizing \\ | + | II. The Stack\\ |
| - | 5. Applications to quasipositivity \\ | + | III. Alexander-variable truncations\\ |
| - | 6. Braid-skein algorithm and non-Alexander variable truncations | + | IV. Parallelizing \\ |
| + | V. Applications to quasipositivity \\ | ||
| + | VI. Braid-skein algorithm and non-Alexander variable truncations | ||
| ====Extensions of the skein algorithm for link polynomials I==== | ====Extensions of the skein algorithm for link polynomials I==== | ||
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| This talk gives some explanation about the Millett-Ewing skein algorithm for link polynomials | This talk gives some explanation about the Millett-Ewing skein algorithm for link polynomials | ||
| - | and subsequent modifications and extensions. Plan is: | + | and subsequent modifications and extensions. Plan is:\\ |
| - | | + | I. Details of the Millett-Ewing skein algorithm\\ |
| - | | + | II. The Stack\\ |
| - | | + | III. Alexander-variable truncations\\ |
| + | IV. Parallelizing \\ | ||
| + | V. Applications to quasipositivity \\ | ||
| + | VI. Braid-skein algorithm and non-Alexander variable truncations | ||
| ===== 2025 ===== | ===== 2025 ===== | ||