APA 6th Edition Bestvina, M. (2008). PL Morse theory. Mathematical Communications, 13 (2), 149-162. Preuzeto s https://hrcak.srce.hr/30883
MLA 8th Edition Bestvina, Mladen. "PL Morse theory." Mathematical Communications, vol. 13, br. 2, 2008, str. 149-162. https://hrcak.srce.hr/30883. Citirano 20.10.2020.
Chicago 17th Edition Bestvina, Mladen. "PL Morse theory." Mathematical Communications 13, br. 2 (2008): 149-162. https://hrcak.srce.hr/30883
Harvard Bestvina, M. (2008). 'PL Morse theory', Mathematical Communications, 13(2), str. 149-162. Preuzeto s: https://hrcak.srce.hr/30883 (Datum pristupa: 20.10.2020.)
Vancouver Bestvina M. PL Morse theory. Mathematical Communications [Internet]. 2008 [pristupljeno 20.10.2020.];13(2):149-162. Dostupno na: https://hrcak.srce.hr/30883
IEEE M. Bestvina, "PL Morse theory", Mathematical Communications, vol.13, br. 2, str. 149-162, 2008. [Online]. Dostupno na: https://hrcak.srce.hr/30883. [Citirano: 20.10.2020.]
Sažetak Morse theory is an extremely versatile tool, useful in a variety of
situations and parts of topology and geometry. In these introductory
lectures we will cover the foundations and discuss some typical
applications. We will start by reviewing smooth Morse theory, then giving the PL counterpart. The rest of the sections consist of applications. The proofs are fairly detailed in the beginning but get sketchier as we go along. The reader is invited to find new applications.