[Turkmath:5244] Yeditepe Matematik Bölümü 25. Yıl Seminerleri, 11 Kasım, 18:00 / Yeditepe Mathematics Department 25th Year Seminars, November 11, 18:00

[Mehmet Akif Erdal]

Değerli liste üyeleri,

Yeditepe Matematik Bölümü 25. Yıl Seminerleri kapsamında bu hafta yapılacak
olan seminerin detayları aşağıdaki gibi olup tüm ilgilenenler davetlidir.

Konuşmacı: Ayşe Borat (Bursa Teknik Üniversitesi)

Başlık: Simplicial analogues of homotopic distance

Özet: Homotopic distance as introduced by Macias-Virgos and Mosquera-Lois
in [2] can be realised as a generalisation of topological complexity (TC)
and Lusternik Schnirelmann category (cat). In this talk, we will introduce
a simplicial analogue (in the sense of Gonzalez as in [1] and as given in
[3]) of homotopic distance and show that it has a relation with simplicial
complexity (SC) as homotopic distance has with TC. We will also have a
quick glance at contiguity distance as introduced in [2] and improved in
[4].

References

[1] J. Gonzalez, Simplicial Complexity: Piecewise Linear Motion Planning in
Robotics, New York Journal of Mathematics 24 (2018), 279-292.

[2] E. Macias-Virgos, D. Mosquera-Lois, Homotopic Distance between Maps,
Mathematical Proceedings of the Cambridge Philosophical Society (2021),
1-21.

[3] C. Ortiz, A. Lara, J. Gonzalez, A. Borat, A randomized greedy algorithm
for piecewise linear motion planning, Mathematics, Vol 9, Issue 19 (2021).

[4] A. Borat, M. Pamuk, T. Vergili, Contiguity Distance between Simplicial
Maps, submitted, 2020. ArXiv: 2012.10627.

Tarih:  11 Kasım 2021, Cuma
Saat: 18:00
Zoom:
https://us02web.zoom.us/j/88939450567?pwd=c2dLdzI1d2FJMlFqR3R6dlRPUXJrdz09

Meeting ID: 889 3945 0567
Passcode: 7tpSeminar


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Dear list members,

You are most cordially invited to Yeditepe Mathematics Department 25th Year
Seminars organized by the Department of Mathematics. The details of this
week's talk are as follows.

Speaker: Ayşe Borat (Bursa Technical University)

Title: Simplicial analogues of homotopic distance

Abstract: Homotopic distance as introduced by Macias-Virgos and
Mosquera-Lois in [2] can be realised as a generalisation of topological
complexity (TC) and Lusternik Schnirelmann category (cat). In this talk, we
will introduce a simplicial analogue (in the sense of Gonzalez as in [1]
and as given in [3]) of homotopic distance and show that it has a relation
with simplicial complexity (SC) as homotopic distance has with TC. We will
also have a quick glance at contiguity distance as introduced in [2] and
improved in [4].

References

[1] J. Gonzalez, Simplicial Complexity: Piecewise Linear Motion Planning in
Robotics, New York Journal of Mathematics 24 (2018), 279-292.

[2] E. Macias-Virgos, D. Mosquera-Lois, Homotopic Distance between Maps,
Mathematical Proceedings of the Cambridge Philosophical Society (2021),
1-21.

[3] C. Ortiz, A. Lara, J. Gonzalez, A. Borat, A randomized greedy algorithm
for piecewise linear motion planning, Mathematics, Vol 9, Issue 19 (2021).

[4] A. Borat, M. Pamuk, T. Vergili, Contiguity Distance between Simplicial
Maps, submitted, 2020. ArXiv: 2012.10627.
Date: Friday, November 11, 2021
Time: 18:00
Zoom:
https://us02web.zoom.us/j/88939450567?pwd=c2dLdzI1d2FJMlFqR3R6dlRPUXJrdz09

Meeting ID: 889 3945 0567
Passcode: 7tpSeminar

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https://researchseminars.org/seminar/7tepemathseminars
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