Supplementary data for "Three-loop banana integrals with four unequal masses"doi:10.60507/FK2/J4OPZYbonndata2025-08-011Maggio, Sara, 2025, "Supplementary data for "Three-loop banana integrals with four unequal masses"", https://doi.org/10.60507/FK2/J4OPZY, bonndata, V1Supplementary data for "Three-loop banana integrals with four unequal masses"doi:10.60507/FK2/J4OPZYMaggio, SarabonndataMaggio, SaraMaggio, Sara2025-07-24PhysicsAncillary files that accompany the paper "Three-loop banana integrals with four unequal masses". This dataset accompanies the paper "Three-loop banana integrals with four unequal masses". It contains the canonical differential equations satisfied by the three-loop banana integrals with four distinct non-zero masses in $D = 2-2\eps$ dimensions. Together with the initial condition in the small-mass limit, this provides all the ingredients to find analytic results for three-loop banana integrals in terms of iterated integrals to any desired order in the dimensional regulator. It also contains: the cohomology intersection matrix, the starting differential equation matrix, the canonical differential equation matrix, the inverse of Z (the \epsilon^0 part of the cohomology intersection matrix without the entries related to the ISPs integrals), the rational functions that appear in the differential equation for G_0, the full set of relations among the \epsilon-functions and some compact substitutions for some entries in the canonical differential equation matrix.<a href="http://creativecommons.org/licenses/by/4.0">CC BY 4.0</a>Duhr, C., Maggio, S., Porkert, F., Semper, C. and Stawinski, S.F. (2025). Three-loop banana integrals with four unequal masses.arXiv:2507.23061Duhr, C., Maggio, S., Porkert, F., Semper, C. and Stawinski, S.F. (2025). Three-loop banana integrals with four unequal masses.Am12.mCanonical differential equation with respect to m_1^2 in terms of the entries of the cohomology intersection matrix, Z, Jacobianstext/x-matlabAm22.mCanonical differential equation with respect to m_2^2 in terms of the entries of the cohomology intersection matrix, Z, Jacobianstext/x-matlabAm32.mCanonical differential equation with respect to m_3^2 in terms of the entries of the cohomology intersection matrix, Z, Jacobianstext/x-matlabAm42.mCanonical differential equation with respect to m_4^2 in terms of the entries of the cohomology intersection matrix, Z, Jacobianstext/x-matlabCBanana4M.mxCohomology intersection matrixapplication/octet-streamDiffeqm1.minitial differential equation matrix with respect to m_1^2text/x-matlabDiffeqm2.minitial differential equation matrix with respect to m_2^2text/x-matlabDiffeqm3.minitial differential equation matrix with respect to m_3^2text/x-matlabDiffeqm4.minitial differential equation matrix with respect to m_4^2text/x-matlabMaggio_Readme.txttext/plainr0new.mr_0text/x-matlabr10new.mr_{10}text/x-matlabr11new.mr_{11}text/x-matlabr12new.mr_{12}text/x-matlabr1new.mr_1text/x-matlabr2new.mr_2text/x-matlabr3new.mr_3text/x-matlabr4new.mr_4text/x-matlabr5new.mr_5text/x-matlabr6new.mr_6text/x-matlabr7new.mr_7text/x-matlabr8new.mr_8text/x-matlabr9new.mr_9text/x-matlabRelations_BonnData.nbcomplete set of relations among the \epsilon-functionsapplication/mathematicasubJ.nbsubstitutions for products of Jacobians that appear in the canonical differential equationapplication/mathematicaZCYInverse.mInverse of Ztext/x-matlab