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This page lists the preprints associated with this programme only.
A full list is also available, with details of how to submit relevant papers and how to acknowledge INI.

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Authors Title Attachments
P Kassotakis; M Nieszporski On the non-multiaffine consistent around the cube lattice equations PDF icon ni11010.pdf
N Joshi Okamoto's space for the first Painlevé equation in Boutroux coordinates PDF icon ni10031.pdf
P Kassotakis; N Joshi Integrable non-QRT mappings of the plane PDF icon ni09070.pdf
N Joshi Direct "delay" reductions of the Toda hierarchy PDF icon ni09068.pdf
ANW Hone Analytic solutions and integrability for bilinear recurrences of order six PDF icon ni09063.pdf
D Zhang Multisoliton solutions to the lattice Boussinesq equation PDF icon ni09054.pdf
M Nieszporski Darboux transformations for linear operators on two dimensional regular lattices PDF icon ni09047.pdf
BF Feng; Y Ohta A self-adaptive mesh method for the Camassa$-$Holm equation PDF icon ni09045.pdf
ANW Hone On non-standard numerical integration methods for biological oscillators PDF icon ni09044.pdf
ANW Hone On the non-integrability of the Popowicz peakon system PDF icon ni09043.pdf
ANW Hone; M Senthilvelan Note on the Poisson structure of the damped oscillator PDF icon ni09042.pdf
ANW Hone; GW Thurura On the Neimark$-$Sacker bifurcation in a discrete predator-prey system PDF icon ni09041.pdf
ANW Hone; H Lundmark; J Szmigielski Explicit multipeakon solutions of Novikov's cubically nonlinear integrable Camassa$-$Holm type equation PDF icon ni09040.pdf
ANW Hone Three-dimensional discrete systems of Hirota-Kimura type and deformed Lie-Poisson algebras PDF icon ni09034.pdf
F Calogero Integrability, analyticity, isochrony, equilibria, small oscillations and Diophantine relations PDF icon ni09033.pdf
PD Xenitidis Symmetries and integrability of discrete equations defined on a black-white lattice PDF icon ni09029.pdf
RI Yamilov The generalised symmetry method for discrete equations PDF icon ni09026.pdf
RI Yamilov On a nonlinear integrable difference equation on the square 3D-inconsistent PDF icon ni09025.pdf
University of Cambridge Research Councils UK
    Clay Mathematics Institute London Mathematical Society NM Rothschild and Sons