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1. Joshi N, Nakazono N
Nalini Joshi, Nobutaka Nakazono: On the three-dimensional consistency of Hirota's discrete Korteweg-de Vries equation, Studies in Applied Mathematics, 147 (2021), no. 4, 1409–1424.


2. Joshi N, Kajiwara K, Masuda T, Nakazono N
Nalini Joshi , Kenji Kajiwara , Tetsu Masuda and Nobutaka Nakazono: Discrete power functions on a hexagonal lattice I: derivation of defining equations from the symmetry of the Garnier system in two variables, Journal of Physics A: Mathematical and Theoretical, 54 (Open Access) (2021), no. 33, 335202 (27 pages).


3. Joshi N, Kajiwara K, Masuda T, Nakazono N
Nalini Joshi , Kenji Kajiwara , Tetsu Masuda and Nobutaka Nakazono: Discrete power functions on a hexagonal lattice I: derivation of defining equations from the symmetry of the Garnier system in two variables, Journal of Physics A: Mathematical and Theoretical, 54 (Open Access) (2021), no. 33, 335202 (27 pages).


4. Joshi N, Kajiwara K, Masuda T, Nakazono N, Shi Y
Nalini Joshi , Kenji Kajiwara , Tetsu Masuda , Nobutaka Nakazono and Yang Shi: Geometric description of a discrete power function associated with the sixth Painlevé equation, Proceedings of the Royal Society A, 22 November 2017 (2017), no. Online, 19 Pages.


5. Joshi N, Nakazono N
Nalini Joshi and Nobutaka Nakazono: Elliptic Painlevé equations from next-nearest-neighbor translations on the \(E_8^{(1)}\) lattice, Journal of Physics A: Mathematical and Theoretical, 50 (2017), Art. 305205 (17 pp).


6. Joshi N, Nakazono N
Nalini Joshi and Nobutaka Nakazono: Lax pairs of discrete Painlevé equations: \( (A_2 + A_1)^{(1)} \) case, Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences, 472 (2016), no. 2196, 13 pages.


7. Joshi N, Nakazono N, Shi Y
N. Joshi, N. Nakazono, Y. Shi: Lattice equations arising from discrete Painlevé systems. II. \(A_4^{(1)}\) case., Journal of Physics A: Mathematical and Theoretical, (2016), (to appear, 30 pages).


8. Joshi N, Nakazono N, Shi Y
N. Joshi, N. Nakazono, Y. Shi: Reflection groups and discrete integrable systems, Journal of Integrable Systems, (2016), (37 pages).


9. Nakazono N
Nobutaka Nakazono: Hypergeometric \(\tau\) Functions of the \(q\)-Painlev\'e Systems of Types \(A_4^{(1)}\) and \((A_1+A_1')^{(1)}\), Symmetry, Integrability and Geometry: Methods and Applications, 12 (2016), no. 051, 23 pages.


10. Atkinson J, Howes P, Joshi N, Nakazono N
James Atkinson, Phil Howes, Nalini Joshi and Nobutaka Nakazono: Geometry of an elliptic difference equation related to \(Q\)4, Journal of the London Mathematical Society, 93 (2016), no. 93, 763–784. MR3509963


11. Joshi N, Nakazono N, Shi Y
Nalini Joshi, Nobutaka Nakazono, and Yang Shi: Lattice equations arising from discrete Painlevé systems. I. \((A_2 + A_1)^{(1)}\) and \((A_1 + A'_1 )^{(1)}\) cases, Journal of Mathematical Physics, 56 (2015), no. 9, Art. 092705 (25 pages).


12. Kajiwara K, Nakazono N
Kenji Kajiwara and Nobutaka Nakazono: Hypergeometric solutions to the symmetric \(q\)-Painlevé equations, International Mathematics Research Notices, 4 (2015), 1101–1140.


13. Hay M, Howes P, Nakazono N, Shi Y
Mike Hay, Phil Howes, Nobutaka Nakazono and Yang Shi: A systematic approach to reductions of type-Q ABS equations, Journal of Physics A: Mathematical and Theoretical, 48 (2015), no. 9, 095201 (24 pp).


14. Joshi N, Nakazono N, Shi Y
Nalini Joshi, Nobutaka Nakazono and Yang Shi: Geometric reductions of ABS equations on an \(n\)-cube to discrete Painlevé systems, Journal of Physics A: Mathematical and Theoretical, 47 (2014), no. Online, 505201 (16 pages).


15. Nakazono N
N Nakazono: Hypergeometric solutions of the A(1) 4-surface q-painlevé IV equation, Symmetry, Integrability and Geometry: Methods and Applications (SIGMA), 10 (2014), Art. 090.


16. Nakazono N, Nishioka S
N Nakazono, S Nishioka: Solutions to a q-analog of the Painlevé III equation of type D(1) 7, Funkcialaj Ekvacioj, 56 (2013), no. 3, 415–439.


Number of matches: 16