[Papers (peer-reviewed)]

[6] Naoya Suzuki

"On some cocycles which represent the Dixmier-Douady class in simplicial de Rham complexes".

International Electronic Journal of Pure and Applied Mathematics, Vol. 12, No.1, pp.97-110, (2018).

math.DG/13104559.


[5] Naoya Suzuki

"The equivariant de Rham complex on a simplicial G_*-manifold".

Advances and Applications in Mathematical Sciences. Vol.16, No.10, August, pp. 337-347 (2017).

math.AT/160501563


[4] Naoya Suzuki

"The Euler class in the Simplicial de Rham Complex".

International Electronic Journal of Geometry, Vol 9, No.2, pp. 36-43, (2016). math.DG/150803195


[3] Naoya Suzuki

"The Chern character in the Simplicial de Rham Complex".

Nihonkai Mathematical Journal, Vol.26, No1, pp.1-13, (2015). math.DG/13065949


[2] Naoya Suzuki

"The equivariant simplicial de Rham complex and the classifying space of a semi-direct product group".

Mathematical Journal of Okayama Univ, Vol.57, pp123-128, (2015). math.AT/13023294


[1] Naoya Suzuki

"The Dixmier-Douady class in the Simplicial de Rham Complex".

Kodai Mathematical Journal, Vol.36, No.3, pp.479-486, (2013).math.DG/12064460


[Preprints]

[3] Naoya Suzuki

"On the Continuous Cohomology of a semi-direct product Lie group".

(2018). math.AT/180401732.


[2] Naoya Suzuki

"A central $U(1)$-extension of a double Lie groupoid".

(2017). math.DG/171205179.


[1] Naoya Suzuki

"On some Chern-Simons forms of the Bott-Shulman-Stasheff forms".

(2017). math.DG/170908338