Publication ListTakeshi Oota
[1] Hiroshi Itoyama and Takeshi Oota, “Neutral Excitations and Others in the SineGordon Theory,” Progress of Theoretical Physics Supplement No.114 (1993) 41-51.
[2] H. Itoyama and T. Oota, “Sine-Gordon theory with higher-spin N=2 supersymmetry and the massless limit,” Nuclear Physics B 419 (1994) 632-646.
[3] Takeshi Oota, “Functional equations of form factors for diagonal scattering theories,” Nuclear Physics B 466 (1996) 361-382.
[4] N. Fumita, H. Itoyama and T. Oota, “Motions of the string solutions in the XXZspin chain under a varying twist,” International Journal of Modern Physics A:Mathematical and General 12 (1997) 801-838.
[5] Vladimir E. Korepin and Takeshi Oota, “Scattering of plane waves in self-dual
Yang-Mills theory,” Journal of Physics A: Mathematical and General 29 (1996)
L625-L628.
[6] Vladimir E. Korepin and Takeshi Oota, “Relation between Classical Self-Dual
Yang-Mils Equation and Quantum Inverse Scattering Method,” in Eds. E. Date,T. Miwa and M. Okado, INFINITE ANALYSIS, Integrable Systems and Representation Theory, IIAS Reports No.1997-001 (1997) 59-69.
[7] Takeshi Oota, “q-deformed Coxeter element in non-simply laced aﬃne Toda ﬁeldtheories,” Nuclear Physics B 504 (1997) 738-752.
[8] Vladimir E. Korepin and Takeshi Oota, “The Determinant Representation for aCorrelation Function in Scaling Lee-Yang Model,” Journal of Physics A: Mathematical and General 31 (1998) L371-L380.
[9] Takeshi Oota, “Two-point correlation functions in perturbed minimal models,”
Journal of Physics A: Mathematical and General 31 (1998) 7611-7626.
[10] Masafumi Fukuma, Takeshi Oota and Hirokazu Tanaka, “Comments on T-dualitiesof Ramond-Ramond Potentials,” Progress of Theoretical Physics 103 (2000) 425446.
[11] Masafumi Fukuma, Takeshi Oota and Hirokazu Tanaka, “Weyl Groups in
AdS3 /CFT2 ,” Progress of Theoretical Physics 103 (2000) 447-462.

[12] H. Itoyama and T. Oota, “Normalization of oﬀ-shell boundary state, g-function andzeta function regularization,” Journal of Physics A: Mathematical and General 35(2002) 9395-9414.
[13] Takeshi Oota, “Quantum projectors and local operators in lattice integrable models,” Journal of Physics A: Mathematical and General 37 (2004) 441-452.
[14] Takeshi Oota, “Comments on Equations of Motion for Pure Spinors in Even Dimensions,” preprint hep-th/0411036.
[15] Takeshi Oota and Yukinori Yasui, “Toric Sasaki-Einstein manifolds and Heun equations,” Nuclear Physics B 742 (2006) 275-294.
[16] Takeshi Oota and Yukinori Yasui, “Explicit toric metric on resolved Calabi-Yaucone,” Physics Letters B 639 (2006) 54-56.
[17] Takeshi Oota and Yukinori Yasui, “New Example of Inﬁnite Family of QuiverGauge Theories,” Nuclear Physics B 762 (2007) 377-391.
[18] H. Itoyama and T. Oota, “The AdS5 ×S 5 superstrings in the generalized light-conegauge,” Progress of Theoretical Physics 117 (2007) 957-972.
[19] Naoki Hamamoto, Tsuyoshi Houri, Takeshi Oota and Yukinori Yasui, “Kerr-NUTde Sitter Curvature in All Dimensions,” Journal of Physics A: Mathematical andTheoretical 40 (2007) F177-F184.
[20] Tsuyoshi Houri, Takeshi Oota and Yukinori Yasui, “Closed conformal Killing-Yanotensor and geodesic integrability,” Journal of Physics A: Mathematical and Theoretical 41 (2008) 025204.
[21] Tsuyoshi Houri, Takeshi Oota and Yukinori Yasui, “Closed conformal KillingYano tensor and Kerr-NUT-de Sitter spacetime uniqueness,” Physics Letters B656 (2007) 214-216.
[22] Takeshi Oota and Yukinori Yasui, “Separability of Dirac equation in higher dimensional Kerr-NUT-de Sitter spacetime,” Physics Letters B 659 (2008) 688-693.
[23] Hiroshi Itoyama, Takeshi Oota and Reiji Yoshioka, “Nambu-Goto Like Action forthe AdS5 × S 5 Superstrings in the Generalized Light-Cone Gauge,” Progress ofTheoretical Physics 119 (2008) 323-338.
[24] Tsuyoshi Houri, Takeshi Oota and Yukinori Yasui, “Generalized Kerr-NUT-deSitter metrics in all dimensions,” Physics Letters B 666 (2008) 391-394.

[25] Tsuyoshi Houri, Takeshi Oota and Yukinori Yasui, “Closed conformal Killing-Yanotensor and uniqueness of generalized Kerr-NUT-de Sitter spacetime,” Classical andQuantum Gravity 26 (2009) 045015 (18pp).
[26] Takeshi Oota and Yukinori Yasui, “Separability of gravitational perturbationin generalized Kerr-NUT-de Sitter spacetime,” International Journal of Modern
Physics A 15 (2010) 3055-3094.
[27] Hiroshi Itoyama, Kazunobu Maruyoshi and Takeshi Oota, “The Quiver Matrix
Model and 2d-4d Conformal Connection,” Progress of Theoretical Physics 123(2010) 957-987.
[28] Hiroshi Itoyama and Takeshi Oota, “Method of Generating q-Expansion Coeﬃcients for Conformal Block and N = 2 Nekrasov Function by β-Deformed Matrix
Model” Nuclear Physics B 838 [PM] (2010) 298-330.
[29] Hiroshi Itoyama, Takeshi Oota and Nobuhiro Yonezawa, “Massive Scaling Limit ofβ-Deformed Matrix Model of Selberg Type,” Physical Review D 82 085031 (2010).
(1)[30] Hiroshi Itoyama and Takeshi Oota, “An Aﬃne Quiver Matrix Model,” NuclearPhysics B 852 (2011) 336-351.
[31] Takeshi Oota, “β-deformed matrix models and Nekrasov partition function,” Internal Journal of Modern Physics: Conference Series 21 (2013) 92-100.
[32] Hiroshi Itoyama, Takeshi Oota and Reiji Yoshioka, “2d-4d connection between qVirasoro/W block at root of unity limit and instanton partition function on ALEspace,” Nuclear Physics B 877 (2013) 506-537.
[33] H. Itoyama, T. Oota and R. Yoshioka, “q-Virasoro algebra at root of unity limit
and 2d-4d connection,” Journal of Physics: Conference Series 474 (2013) 012022[13 pages].
[34] H. Itoyama, T. Oota and R. Yoshioka, “q-Virasoro/W algebra at root of unity andparafermions,” Nuclear Physics B 889 (2014) 25-35.
[35] H. Itoyama, T. Oota and R. Yoshioka, “q-Vertex Operator from 5D Nekrasov
Function,” Journal of Physics A: Mathematical and Theoretical 49 (2016) no.34,345201.
[36] H. Itoyama, T. Oota, T. Suyama and R. Yoshioka, “Cubic constraints for theresolvents of the ABJM matrix model and its cousins,” International Journal ofModern Physics A 32 (2017) no.11, 1750056.

[37] H. Itoyama, T. Oota and R. Yoshioka, “Elliptic algebra, Frenkel-Kac construction
and root of unity limit,” Journal of Physics A: Mathematical and Theoretical 50(2017) no.36, 365401.
[38] H. Itoyama, T. Oota and Katsuya Yano, “Discrete Painlevé system and the double
scaling limit of the matrix model for irregular conformal block and gauge theory,”
Physics Letters B, Volume 789, 10 February 2019, 605-609 (2019).
[39] H. Itoyama, T. Oota and Katsuya Yano, “Discrete Painlevé system for the partition
function of Nf = 2 SU (2) supersymmetric gauge theory and its double scalinglimit,” Journal of Physics A: Mathematical and Theoretical, Vol. 52, Number 41,
415401 (2019), 18 September 2019 (49 pages).
[40] H. Itoyama, T. Oota and K. Yano, “Discrete Painlevé system associated withUnitary matrix model,” Journal of Physics: Conference Series, 1194, no. 1, 012050[9 pages] (2019) .
[41] H. Itoyama, T. Oota and K. Yano, “Multicritical points of unitary matrix modelwith logarithmic potential identiﬁed with Argyres-Douglas points,” International
Journal of Modern Physics A Vol.35, No. 24, 2050146 [12 pages] (2020).
[42] T. Oota, “Perturbation of multi-critical unitary matrix models, double scaling
limits, and Argyres-Douglas theories,” Nuclear Physics B, Vol. 976, 115718 [26pages] (2022).