[1] M. Levin and C.P. Nave, Tensor renormalization group approach to 2D classical lattice models, Phys. Rev. Lett. 99 (2007) 120601 [cond-mat/0611687] [INSPIRE].
[2] Z.Y. Xie, J. Chen, M.P. Qin, J.W. Zhu, L.P. Yang and T. Xiang, Coarse-graining renormalization by higher-order singular value decomposition, Phys. Rev. B 86 (2012) 045139.
[3] D. Adachi, T. Okubo and S. Todo, Anisotropic Tensor Renormalization Group, Phys. Rev. B102 (2020) 054432 [arXiv:1906.02007] [INSPIRE].
[4] D. Kadoh and K. Nakayama, Renormalization group on a triad network, arXiv:1912.02414 [INSPIRE].
[5] Y. Shimizu, Tensor renormalization group approach to a lattice boson model, Mod. Phys. Lett. A 27 (2012) 1250035 [INSPIRE].
[6] Y. Shimizu and Y. Kuramashi, Grassmann tensor renormalization group approach to one-flavor lattice Schwinger model, Phys. Rev. D 90 (2014) 014508 [arXiv:1403.0642] [INSPIRE].
[7] Y. Shimizu and Y. Kuramashi, Critical behavior of the lattice Schwinger model with a topological term at θ = π using the Grassmann tensor renormalization group, Phys. Rev. D 90 (2014) 074503 [arXiv:1408.0897] [INSPIRE].
[8] Y. Shimizu and Y. Kuramashi, Berezinskii-Kosterlitz-Thouless transition in lattice Schwinger model with one flavor of Wilson fermion, Phys. Rev. D 97 (2018) 034502 [arXiv:1712.07808] [INSPIRE].
[9] S. Takeda and Y. Yoshimura, Grassmann tensor renormalization group for the one-flavor lattice Gross-Neveu model with finite chemical potential, PTEP 2015 (2015) 043B01 [arXiv:1412.7855] [INSPIRE].
[10] H. Kawauchi and S. Takeda, Tensor renormalization group analysis of CP (N − 1) model, Phys. Rev. D 93 (2016) 114503 [arXiv:1603.09455] [INSPIRE].
[11] D. Kadoh, Y. Kuramashi, Y. Nakamura, R. Sakai, S. Takeda and Y. Yoshimura, Tensor network formulation for two-dimensional lattice N = 1 Wess-Zumino model, JHEP 03 (2018) 141 [arXiv:1801.04183] [INSPIRE].
[12] R. Sakai, S. Takeda and Y. Yoshimura, Higher order tensor renormalization group for relativistic fermion systems, PTEP 2017 (2017) 063B07 [arXiv:1705.07764] [INSPIRE].
[13] Y. Yoshimura, Y. Kuramashi, Y. Nakamura, S. Takeda and R. Sakai, Calculation of fermionic Green functions with Grassmann higher-order tensor renormalization group, Phys. Rev. D 97 (2018) 054511 [arXiv:1711.08121] [INSPIRE].
[14] J. Unmuth-Yockey, J. Zhang, A. Bazavov, Y. Meurice and S.-W. Tsai, Universal features of the Abelian Polyakov loop in 1 + 1 dimensions, Phys. Rev. D 98 (2018) 094511 [arXiv:1807.09186] [INSPIRE].
[15] D. Kadoh, Y. Kuramashi, Y. Nakamura, R. Sakai, S. Takeda and Y. Yoshimura, Tensor network analysis of critical coupling in two dimensional φ4 theory, JHEP 05 (2019) 184 [arXiv:1811.12376] [INSPIRE].
[16] N. Butt, S. Catterall, Y. Meurice, R. Sakai and J. Unmuth-Yockey, Tensor network formulation of the massless Schwinger model with staggered fermions, Phys. Rev. D 101 (2020) 094509 [arXiv:1911.01285] [INSPIRE].
[17] D. Kadoh, Y. Kuramashi, Y. Nakamura, R. Sakai, S. Takeda and Y. Yoshimura, Investigation of complex φ4 theory at finite density in two dimensions using TRG, JHEP 02 (2020) 161 [arXiv:1912.13092] [INSPIRE].
[18] Y. Kuramashi and Y. Yoshimura, Tensor renormalization group study of two-dimensional U(1) lattice gauge theory with a θ term, JHEP 04 (2020) 089 [arXiv:1911.06480] [INSPIRE].
[19] S. Akiyama, Y. Kuramashi, T. Yamashita and Y. Yoshimura, Phase transition of four-dimensional Ising model with higher-order tensor renormalization group, Phys. Rev. D100 (2019) 054510 [arXiv:1906.06060] [INSPIRE].
[20] S. Akiyama, Y. Kuramashi, T. Yamashita and Y. Yoshimura, Phase transition of four-dimensional Ising model with tensor network scheme, PoS LATTICE2019 (2019) 138 [arXiv:1911.12954] [INSPIRE].
[21] G. Aarts, Can stochastic quantization evade the sign problem? The relativistic Bose gas at finite chemical potential, Phys. Rev. Lett. 102 (2009) 131601 [arXiv:0810.2089] [INSPIRE].
[22] M. Cristoforetti, F. Di Renzo, A. Mukherjee and L. Scorzato, Monte Carlo simulations on the Lefschetz thimble: Taming the sign problem, Phys. Rev. D 88 (2013) 051501 [arXiv:1303.7204] [INSPIRE].
[23] H. Fujii, D. Honda, M. Kato, Y. Kikukawa, S. Komatsu and T. Sano, Hybrid Monte Carlo on Lefschetz thimbles — A study of the residual sign problem, JHEP 10 (2013) 147 [arXiv:1309.4371] [INSPIRE].
[24] Y. Mori, K. Kashiwa and A. Ohnishi, Application of a neural network to the sign problem via the path optimization method, PTEP 2018 (2018) 023B04 [arXiv:1709.03208] [INSPIRE].
[25] C. Gattringer and T. Kloiber, Lattice study of the Silver Blaze phenomenon for a charged scalar φ4 field, Nucl. Phys. B 869 (2013) 56 [arXiv:1206.2954] [INSPIRE].
[26] O. Orasch and C. Gattringer, Canonical simulations with worldlines: An exploratory study in φ4 lattice field theory, Int. J. Mod. Phys. A 33 (2018) 1850010 [arXiv:1708.02817] [INSPIRE].
[27] H. Oba, Cost reduction of the bond-swapping part in an anisotropic tensor renormalization group, PTEP 2020 (2020) 013B02 [arXiv:1908.07295] [INSPIRE].
[28] G. Aarts, Complex Langevin dynamics at finite chemical potential: Mean field analysis in the relativistic Bose gas, JHEP 05 (2009) 052 [arXiv:0902.4686] [INSPIRE].