INTRODUCTION TO SMOOTH MANIFOLDS by John M. Lee University of Washington Department of Mathematics John M. Lee Introduction to Smooth Manifolds Version 3.0 December 31, 2000 iv John M. Lee University of Washington Department of Mathematics Seattle, WA 98195-4350 USA lee@math.washington.edu http://www.math.washington.edu/~lee c 2000 by John M. Lee Preface This bo ok is an intro ductory graduate-level textbo ok on the theory of smo oth manifolds, for students who already have a solid acquaintance with general

Еще в разделе: (Показать все результаты (>2) - higeom.math.msu.su/ )

• http://higeom.math.msu.su/phd/disser-limonchenko.pdf

... The "Mulliken" AMMs up to the fourth order were calculated within the scheme developed by Saunders et al. [13] using the B3LYP, Perdew-Wang (PW91), and Perdew-BurkeErnzerhof (PBE) functionals with the 6-21G** basis set (for shortness, noted below basis set 3 or BS3) for all ALPOs, while the ATN and ATO structures were also considered at other levels as STO-3G (BS1), 3-21G (BS2), and 8-511G*(Al)/8-521G*(P)/8411G*(O) (BS4) for comparison. ... No EP convergence with the basis set was observed. ...

132. http://matematika.phys.msu.ru/files/a_stud_spec/251/FA04.pdf