Manifold Atlas:Bibliography 'P'

This page lists all bibliography entries whose first author name begins with 'P'.

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P

• [Palais&Smale1964] R. S. Palais and S. Smale, A generalized Morse theory, Bull. Amer. Math. Soc. 70 (1964), 165–172. MR0158411 (28 #1634) Zbl 0119.09201
• [Palais1959] R. S. Palais, Natural operations on differential forms, Trans. Amer. Math. Soc. 92 (1959), 125–141. MR0116352 (22 #7140) Zbl 0092.30802
• [Palais1963] R. S. Palais, Morse theory on Hilbert manifolds, Topology 2 (1963), 299–340. MR0158410 (28 #1633) Zbl 0122.10702
• [Palais1966] R. S. Palais, Homotopy theory of infinite dimensional manifolds, Topology 5 (1966), 1–16. MR0189028 (32 #6455) Zbl 0138.18302
• [Parsa2015] S. Parsa, On links of vertices in simplicial $d$$\newcommand{\Z}{\mathbb{Z}} \newcommand{\R}{\mathbb{R}} \newcommand{\C}{\mathbb{C}} \newcommand{\N}{\mathbb{N}} \newcommand{\Q}{\mathbb{Q}} \newcommand{\F}{\mathbb{F}} \newcommand{\bZ}{\mathbb{Z}} \newcommand{\bR}{\mathbb{R}} \newcommand{\bC}{\mathbb{C}} \newcommand{\bH}{\mathbb{H}} \newcommand{\bQ}{\mathbb{Q}} \newcommand{\bF}{\mathbb{F}} \newcommand{\bN}{\mathbb{N}} \DeclareMathOperator\id{id} % identity map \DeclareMathOperator\Sq{Sq} % Steenrod squares \DeclareMathOperator\Homeo{Homeo} % group of homeomorphisms of a topoloical space \DeclareMathOperator\Diff{Diff} % group of diffeomorphisms of a smooth manifold \DeclareMathOperator\SDiff{SDiff} % diffeomorphism under some constraint \DeclareMathOperator\Hom{Hom} % homomrphism group \DeclareMathOperator\End{End} % endomorphism group \DeclareMathOperator\Aut{Aut} % automorphism group \DeclareMathOperator\Inn{Inn} % inner automorphisms \DeclareMathOperator\Out{Out} % outer automorphism group \DeclareMathOperator\vol{vol} % volume \newcommand{\GL}{\text{GL}} % general linear group \newcommand{\SL}{\text{SL}} % special linear group \newcommand{\SO}{\text{SO}} % special orthogonal group \newcommand{\O}{\text{O}} % orthogonal group \newcommand{\SU}{\text{SU}} % special unitary group \newcommand{\Spin}{\text{Spin}} % Spin group \newcommand{\RP}{\Rr\mathrm P} % real projective space \newcommand{\CP}{\Cc\mathrm P} % complex projective space \newcommand{\HP}{\Hh\mathrm P} % quaternionic projective space \newcommand{\Top}{\mathrm{Top}} % topological category \newcommand{\PL}{\mathrm{PL}} % piecewise linear category \newcommand{\Cat}{\mathrm{Cat}} % any category \newcommand{\KS}{\text{KS}} % Kirby-Siebenmann class \newcommand{\Hud}{\text{Hud}} % Hudson torus \newcommand{\Ker}{\text{Ker}} % Kernel \newcommand{\underbar}{\underline} %Classifying Spaces for Families of Subgroups \newcommand{\textup}{\text} \newcommand{\sp}{^}d$-complexes embeddable in the euclidean $2d$$2d$-space, Discrete Comput. Geom. 59:3 (2018), 663--679. arxiv preprint.
• [Pawałowski&Solomon2002] K. Pawałowski and R. Solomon, Smith equivalence and finite Oliver groups with Laitinen number 0 or 1, Algebr. Geom. Topol. 2 (2002), 843–895 (electronic). MR1936973 (2003j:57057) Zbl 1022.57019
• [Pawałowski&Sumi2009] K. Pawałowski and T. Sumi, The Laitinen conjecture for finite solvable Oliver groups, Proc. Amer. Math. Soc. 137 (2009), no.6, 2147–2156. MR2480297 (2009k:57052) Zbl 1173.57015
• [Penrose&Whitehead&Zeeman1961] R. Penrose, J. Whitehead and E. Zeeman, Imbedding of manifolds in Euclidean space., Ann. of Math. 73 (1961) 613–623. MR0124909 (23 #A2218) Zbl 0113.38101
• [Perelman2002] G. Perelman, The entropy formula for the Ricci flow and its geometric applications, (2002). Available at the arXiv:0211159. Zbl 1130.53001
• [Petrie1970] T. Petrie, The Atiyah-Singer invariant, the Wall groups $L_n\,(Z_p)$$L_n\,(Z_p)$, Topology of Manifolds (Proc. Inst., Univ. of Georgia, Athens, Ga., 1969), Markham, Chicago, Ill. (1970), 490–499. MR0279829 (43 #5550) Zbl 0279.57009
• [Petrie1970a] T. Petrie, Representation theory, surgery and free actions of finite groups on varieties and homotopy spheres, The Steenrod Algebra and its Applications (Proc. Conf. to Celebrate N. E. Steenrod's Sixtieth Birthday, Battelle Memorial Inst., Columbus, Ohio, 1970), Springer (1970), 250–266. MR0279828 (43 #5549) Zbl 0214.22502
• [Petrie1972] T. Petrie, Smooth $S^1$$S^1$-actions on homotopy complex projective spaces and related topics, Bull. Amer. Math. Soc. 78 (1972), 105–153. MR0296970 Zbl 0247.57010
• [Petrie1973] T. Petrie, Torus actions on homotopy complex projective spaces, Invent. Math. 20 (1973), 139–146. MR0322893 (48 #1254) Zbl 0262.57021
• [Petrie1982] T. Petrie, One fixed point actions on spheres. I, II, Adv. in Math. 46 (1982), no.1, 3–14, 15–70. MR676986 (84b:57027) Zbl 0502.57021
• [Poincaré1883] H. Poincaré, Memoir on Kleinian groups (Mémoire sur les groupes Kleinéens), Act. Math. 3 (1883) 49-92. MR1554613 Zbl 15.0348.02
• [Poincaré1889] H. Poincarè, La logique et l'intuition dan la science mathématique et dan l'enseignement, L'enseignement mathématique 1 (1889) 157–162. Zbl 30.0080.03
• [Poincaré1893] H. Poincaré, Sur l'analysis situs, C. R. 115 (1893) 633-636. Zbl 24.0506.02
• [Poincaré1895] H. Poincaré, Analysis situs, J. de l'Éc. Pol. (2) I (1895) 1-123. Zbl 26.0541.07
• [Poincaré1899] H. Poincaré, Complément à l'Analysis situs, Palermo Rend. 13 (1899), 285-343. Zbl 30.0435.02
• [Poincaré1900] H. Poincaré, Second complément à l'analysis situs, J. Lond. M. S. Proc. 32 (1900) 277-308. Zbl 31.0477.10
• [Poincaré1902] H. Poincaré, Sur l'Analysis situs., C. R. 133 (1902) 707-709. Zbl 33.0499.12
• [Poincaré1904] H. Poincaré, Cinquième complément à l'analysis situs, Palermo Rend. 18 (1904), 45-110. Zbl 35.0504.13
• [Poincaré1916] H. Poincaré, Oeuvres. Tome II, Paris 1916 MR1401791 (97c:01053) Zbl 46.0004.01
• [Poincaré1953] H. Poincaré, Oeuvres. Tome VI, Paris 1953. MR1401792 (98m:01041) Zbl 894.01020
• [Poincaré1953a] H. Poincaré, Cinquième complément à l'analysis situs, in Oeuvres. Tome VI, Paris 1953, 435–498. MR1401792 (98m:01041) Zbl 894.01020
• [Poincaré2010] H. Poincaré, Papers on topology, American Mathematical Society, 2010. MR2723194 Zbl 05796329
• [Pontryagin1959] L. S. Pontryagin, Smooth manifolds and their applications in homotopy theory, Amer. Math. Soc. Translations, Ser. 2, Vol. 11, Providence, R.I. (1959), 1–114. MR0115178 (22 #5980) Zbl 0084.19002
• [Poénaru1995] V. Poénaru, Extension des immersions en codimension 1 (d'aprés Samuel Blank), Séminaire Bourbaki, Vol.10, Soc. Math. France (1995), Exp. No. 42, 473–505. MR1610469
• [Prasolov2007] V. V. Prasolov, Elements of homology theory, American Mathematical Society, 2007. MR2313004 (2008d:55001) Zbl 1120.55001