[۱] درفشه، محمدرضا، اثباتی برای قانون مربعی گاوس، فرهنگ و اندیشه ریاضی، ۴۱ (۱۴۰۱)، ۶۳-۷۲.
کاکس، دى. اى.، جر آیزنشتاین محک آیزنشتاین را اثبات کرد و جرا اصلا شونمان آن راکشف کرد، ترجمة آزاده نیکسرشت، فرهنگ و اندیشه ریاضی، ۴۱ (۱۴۰۱)، ۱۷۳-۱۹۸.
[۳] گودستاین، جی.آر.، اولگا تاوسکی‑تاد، ترجمۀ محبوبه علیزاده صنعتی، فرهنگ و اندیشه ریاضی، ۴۲ (۱۴۰۲)،
.۲۱۲-۱۹۳
[4] Bloch, S., Algebraic K-theory and classfield theory for arithmetic surfaces, Ann. of Math., 114 (1981), no. 2, 229-265.
[5] Cassels, J. W. S., Fröhlich, A., eds., Algebraic Number Theory, Thompson Book Co., Washington, DC, 1967.
[6] Conrad, K., History of class field theory (2001), available at www. math. uconn. edu/~ kconrad/blurbs/gradnumthy/cfthistory. pdf
[7] Cornelissen, G., Marcolli, M., Quantum statistical mechanics, L-series and anabelian geometry I: partition functions, in Trends in Contemporary Mathematics, Springer, New York, 2014, 47-57.
[8] Darmon, H., Pozzi, A., Vonk, J., Gross-Stark units, Stark-Heegner points, and derivatives of p-adic Eisenstein families, 2019 (preprint).
[9] Dasgupta, S., Kakde, M., Brumer-Stark units and Hilbert’s 12th problem (2021), available at arXiv:2103.02516.
[10] Durov, N.i, New approach to Arakelov geometry (2007), available at arXiv:0704.2030.
[11] Fesenko, I., Class field theory, its three main generalisations, and applications, EMS Surveys in Mathematical Sciences, 8 (2021), no. 1, 107-133.
[12] Frei, G., On the history of the Artin reciprocity law in abelian extensions of algebraic number fields: How Artin was led to his reciprocity law, in The Legacy of Niels Henrik Abel: The Abel Bicentennial, Oslo, 2002, Springer, New York, 2004, 267-294.
[13] Frenkel, E., Recent advances in the Langlands program, Bull. Amer. Math. Soc., 41 (2004), no. 2, 151-184.
[14] Kato, K., Kurokawa, N., Saitō, T., Kurihara, M., Number Theory: Introduction to Class Field Theory, Amer. Math. Soc., Providence, RI, 2000.
[15] Langlands, R. P., Some contemporary problems with origins in the Jugendtraum, in Mathematical Developments Arising from Hilbert Problems, Proc. Sympos. Pure Math., vol. 28, Amer. Math. Soc., Providence, RI, 1976, 401-418.
[16] Manin, Y. I., Panchishkin, A. A., Introduction to Modern Number Theory, Springer, New York, 2005
[17] Nakamura, H., Tamagawa, A., Mochizuki, Sh., The Grothendieck conjecture on the fundamental groups of algebraic curves, Sugaku Expositions, 14 (2001), no.1, 31-54.
[18] Niibo, H., Ueki, J., Idelic class field theory for 3-manifolds and very admissible links, Trans. Amer. Math. Soc., 371 (2019), no. 12, 8467-8488.
[19] Shemanske, T. R., An overview of class field theory (2000), avialable at https://math.dartmouth.edu/ trs/expository-papers/CFT.pdf.
[20] Toen, B., Vaquie, M., Au-dessous de SpecZ, J. K-Theory, 3 (2009), no. 3, 37-500.
[21] Weil, A., Basic Number Theory, Springer, New York, 2013
[22] Yandell, B., The Honors Class: Hilbert’s Problems and Their Solvers, CRC Press, New York, 2001.