Professeur de l'Universié de Nice - Sophia-Antipolis.
Je suis membre de l'équipe
algèbre et topologie de l'UMR 6621, unité de recherche du CNRS.
Vous pouvez me contacter par
courrier électronique
(wojtkow[[at]]math.unice.fr) ou
par lettre envoyer a mon adresse professionnelle (si possible par lettre)
si vous souhaitez des informations sur les possibilités d'accueil de l'équipe
(post-docs, doctorats, postes invités, collaborations, etc.)
With J. Frank Adams Maps Between p-Completed Classifying Spaces. Proceedings of the Royal Academy of Edinburgh 112A (1989) 231-235.
With H. Nakamura On explicit formulae for l-adic polylogarithms. <> Proc. of Symposia in Pure Math. vol.70, AMS 2002.
With J.-C. Douai On the Galois action on the fundamental group of $P^1_{Q(\mu _n)}\setminus \{0,\mu _n,\infty \}.$ Tokyo Journal of Mathematics. 4 (1), (2004), 199-216.
With J.-C. Douai Descent for l-adic polylogarithms, Nagoya Mathematical Journal, Vol. 192 (2008), 59-88. dvi
On Z/p free actions on finite CW complexes. Bull. L'Acad. Pol. 25, (1977), 1175-1181.
On the Finiteness Obstruction of Nilpotent Spaces of the Same Genus. Mathem. Zeit.. 166, (1979), 103-109.
On fibrations which are also cofibrations. Quart. J. Math. Oxford. (2) 30, (1979), 505-512.
Free actions of finite groups on finite CW complexes.Comment. Math. Helvetici 55, 6 (1980), 225-232.
The finiteness obstruction of the homotopy mixing of two CW complexes . Publications Universitat Autonoma de Barcelona. vol. 29 (1985), 223-241.
On the action of Galois groups on BU(n). Quart. J. Math. Oxford (2), 35 (1984), 85-99.
Localizations, finiteness obstructions and Reidemeister torsions. Quart. J. Math. Oxford (2), 35 (1984), 223-412.
Central extentions and coverings .Publications Universitat Autonoma de Barcelona. vol. 29 (1985), 145-153.
Maps from $B\pi$ into X. Quart. J. Math. Oxford (2), 39 (1988), 117-127.
On maps from $holim F$ to Z. in Algebraic Topology Barcelona 1986 L.N. in Math. 1298, 227-236.
A remark on maps between classifying spaces of compact Lie groups. Canadian Math. Bul. vol. 31 (4), 1988, 452-458.
A construction of analogs of the Bloch-Wigner function. Math. Scandinavica 65 (1989), 140-142.
Maps between p-completed classifying spaces II. Proceedings of the Royal Society of Edinburgh 118A ,1991 , 133-137 .
Maps between p-completions of the Clark-Ewing spaces $X(W,p,n)$ . Ast\'erisque 191 (1990) , 269-284 .
Maps between p-completed classifying spaces II . in Adams MemorialSymposium on Algebraic Topology , vol.1 Manchester 1990 , Cambridge University Press 255-269.
The basic structure of polylogarithmic functional equations. in Structural Properties of Polylogarithms,
Mathematicals Surveys and Monographs, vol. 37 , 205-231.
On functional equations of p-adic polylogarithms. Bull. Soc. Math.
France , 119 (1991) , 343-370.
Cosimplicial objects in algebraic geometry. in Algebraic
K-theory and Algebraic Topology, Kluver Academic Publishers, 1993, pp. 287-327.
Functional Equations of Iterated Integrals with
Regular Singularities. Nagoya Math. J. Vol. 142 (1996), 145-159.
Monodromy of Iterated Integrals
and Non abelian Unipotent Periods. in Geometric Galois Actions
London Math. Soc. Lecture Note Series 243, Cambridge University Press 1997,
219-289.
Mixed Hodge Structures and Iterated Integrals I. in
Motives, Polylogarithms and Hodge Theory. Part I: Motives and Polylogarithms.
F. Bogomolov and L. Katzarkov, eds.
International Press Lecture Series Vol. 3, part I, 2002 , pp.121-208.
"Periods of mixed Tate motives, Examples, l-adic side", in
"Arithmetic and Geometry Around Galois Theory, Lecture Notes of GTEM/TUBITAK Summer Schools 2008 and 2009 held in Galatasaray University, Istanbul, Progress in Math. Birkhauser (eds. P.Debes, M.Emsalem, M.Romagny, A.M.Uludag) 2012, pp. 337-370."
pdf
"H.Nakamura and Z.Wojtkowiak, Homotopy and tensor conditions for functional equations of l-adic and classical iterated integrals, in
Nonabelian Fundamental Groups and Iwasawa Theory (eds. J.Coates, M.Kim, M.Saidi, P.Schneider)LMS LNS 393, Cambridge University Press 2012, pp. 258-310.
pdf
"On l-adic iterated integrals, V :
linear independence, properties of $l$-adic polylogarithms, $l$-adic sheave,
in The Arithmetic of Fundamental Groups, PIA 2010 (ed. Jacob Stix), Spriger-Verlag2012, pp. 339-374."
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Lie algebras of Galois reprsentations on fundamental groups, in Galois-Teichmueller theory and Arithmetic Geometry, Proceedings for conferences in Kyoto (October 2010), Advanced Studies in Pure Mathematics 63, (eds. H.Nakamura, F.Pop, L.Schneps, A.Tamagawa), pp. 601-627.
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A polylogarithmic measure associated with a path on $\Pbb ^1\setminus \{ 0,1,\infty \}$ and a $P$-adic Hurwitz zeta function
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On l-adic Galois L-Functions, in Algebraic Geometry and Number Theory, Summer School,
Galatasaray University, Istanbul, 2014, Progress in Mathematics, Birkhauser 2017, Vol. 321, pp. 161-209, arXiv:1403.2209v1 [math. NT] 10 Mar 2014.
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On Z-zeta function in Iwasawa Theory 2012, Contributions in Mathematics and Computational Sciences, Volume 7, 2014 (ed. T.Bouganis, O.Venjacob), pp.471-483.
H.Nakamura, K.Sakugawa, Z.Wojtkowiak:
Polylogarithmic analogue of the Coleman-Ihara formula, II,
RIMS Kokyuroku Bessatsu B64
(2017), 33-54
pdf
Classification of Variations of Mixed Hodge Structures
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H.Nakamura, Z.Wojtkowiak
"On adelic Hurwitz zeta measures"
Preprint November 2017:
PDF (November 9, 2017)
ArXiv:1711.03505
H.Nakamura, Z.Wojtkowiak
"On distribution formula for complex and l-adic polylogarithms"
in Periods in Quantum Field Theory and Arithmetic (J.Burgos, K.Ebrahimi-Fard, H.Gangl eds), to appear.
PDF (Revised August 31, 2017)
ArXiv:1711.03501