Mathematical Institute

Cycle structure in SR and DSR graphs: implications for multiple
equilibria and stable oscillation in chemical reaction networks

Banaji, M (29 May 2010) http://arxiv.org/abs/1005.5472v2

P-matrices and signed digraphs

Banaji, M Rutherford, C (01 Jun 2010) http://arxiv.org/abs/1006.0152v1

Counting chemical reaction networks with NAUTY

Banaji, M (19 May 2017) http://arxiv.org/abs/1705.10820v1

The determinant of the second additive compound of a square matrix: a
formula and applications

Banaji, M (19 Jun 2018) http://arxiv.org/abs/1806.07162v1

Adding species to chemical reaction networks: preserving rank preserves
nondegenerate behaviours

Banaji, M Boros, B Hofbauer, J (13 Dec 2021) http://arxiv.org/abs/2112.06801v2

Oscillations in three-reaction quadratic mass-action systems

Banaji, M Boros, B Hofbauer, J (05 Apr 2023) http://arxiv.org/abs/2304.02303v1

Towards a quasi-periodic mean field theory for globally coupled oscillators

Banaji, M Glendinning, P Physics Letters A volume 251 issue 5 297-302 (Feb 1999)

Clustering in globally coupled oscillators

Banaji, M Dynamical Systems volume 17 issue 3 263-285 (Aug 2002)

14 A flexible, iterative approach to physiological modelling

Banaji, M Baigent, S Multidisciplinary Approaches to Theory in Medicine volume 3 247-264 (2005)

Graph-theoretic criteria for injectivity and unique equilibria in general chemical reaction systems.

Banaji, M Craciun, G Advances in applied mathematics volume 44 issue 2 168-184 (Feb 2010)

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