Special values of twisted symmetric square $L$-functions and the trace formula

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1. 1 Erdélyi, Magnus, Oberhettinger, and Tricomi: Tables of Integral Transforms, based, in part, on notes left by Harry Bateman, McGraw-Hill, 1954. Zbl0058.34103
2. 2 Erdélyi, Magnus, Oberhettinger, and Tricomi: Higher Transcendental Functions, based, in part, on notes left by Harry Bateman, McGraw-Hill, 1953. Zbl0051.30303MR58756
3. 3 Gordon, B.Brent: Intersections of higher weight cycles and modular forms, Compositio Math.89 (1993) 1—44. Zbl0820.11030
4. 4 Gradstein and Ryshik: Tables of Integrals, Series, and Products, 4th ed., Academic Press. Zbl0080.33703
5. 5 Mizumoto, S.: On the second L-functions attached to Hilbert modular forms, Math. Ann.269 (1984) 191-216. Zbl0529.10031MR759109
6. 6 Mizumoto, S.: On the symmetric square zeta functions attached to Hilbert modular forms, Automorphic Forms and Number Theory, Advances Studies in Pure Mathematics7 (1985) 175-183. Zbl0615.10034MR876105
7. 7 Oberhettinger, H.: Tables of Fourier Transforms and Fourier Transforms of Distributions, Springer Verlag, 1990. Zbl0694.42017MR1055360
8. 8 Ramakrishnan, D.: Arithmetic of Hilbert-Blumenthal surfaces, Number Theory; Proceedings of the 1985 Montreal Conference, CMS Conference Proceedings vol. 7. Zbl0627.14030
9. 9 Ramakrishnan, D.: Regulators, algebraic cycles, and values of L-functions, Algebraic K-theory and Algebraic Number Theory, Contemporary Mathematics vol. 83. Zbl0694.14002MR991982
10. 10 Shimura, G.: On the holomorphy of certain Dirichlet series, Proc. London Math. Soc.31 (1975) 79-98. Zbl0311.10029MR382176
11. 11 Shimura, G.: The special values of zeta functions associated with cusp forms, Comm. on Pure and Applied Math.29 (1976) 782-904. Zbl0348.10015MR434962
12. 12 Zagier, D.: Modular forms whose Fourier coefficients involve zeta functions of quadratic fields, Modular Functions of One VariableVI, Springer Lecture Notes 627, 1977. Zbl0372.10017MR485703