Oliver Schlotterer
Senior Lecturer/Associate Professor at Department of Mathematics; Centre for Geometry and Physics
- E-mail:
- oliver.schlotterer@physics.uu.se
- Visiting address:
- Ångströmlaboratoriet, Regementsvägen 10
- Postal address:
- Box 524
751 20 UPPSALA
Senior Lecturer/Associate Professor at Department of Physics and Astronomy; Theoretical Physics
- E-mail:
- oliver.schlotterer@physics.uu.se
- Visiting address:
- Ångströmlaboratoriet, Regementsvägen 10
752 37 Uppsala - Postal address:
- Box 524
751 20 UPPSALA

Publications
Recent publications
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Fay identities for polylogarithms on higher-genus Riemann surfaces
Part of SciPost Physics, 2026
- DOI for Fay identities for polylogarithms on higher-genus Riemann surfaces
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Deriving motivic coactions andsingle-valued maps at genus zero fromzeta generators
Part of Communications in Number Theory and Physics, p. 391-460, 2026
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Towards motivic coactions at genus one from zeta generators
Part of Journal of High Energy Physics (JHEP), 2026
- DOI for Towards motivic coactions at genus one from zeta generators
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Relating Flat Connections and Polylogarithms on Higher Genus Riemann Surfaces
Part of Communications in Mathematical Physics, 2026
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Meromorphic higher-genus integration kernels via convolution over homology cycles
Part of Journal of Physics A, 2025
- DOI for Meromorphic higher-genus integration kernels via convolution over homology cycles
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All publications
Articles in journal
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Fay identities for polylogarithms on higher-genus Riemann surfaces
Part of SciPost Physics, 2026
- DOI for Fay identities for polylogarithms on higher-genus Riemann surfaces
- Download full text (pdf) of Fay identities for polylogarithms on higher-genus Riemann surfaces
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Deriving motivic coactions andsingle-valued maps at genus zero fromzeta generators
Part of Communications in Number Theory and Physics, p. 391-460, 2026
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Towards motivic coactions at genus one from zeta generators
Part of Journal of High Energy Physics (JHEP), 2026
- DOI for Towards motivic coactions at genus one from zeta generators
- Download full text (pdf) of Towards motivic coactions at genus one from zeta generators
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Relating Flat Connections and Polylogarithms on Higher Genus Riemann Surfaces
Part of Communications in Mathematical Physics, 2026
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Meromorphic higher-genus integration kernels via convolution over homology cycles
Part of Journal of Physics A, 2025
- DOI for Meromorphic higher-genus integration kernels via convolution over homology cycles
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Constructing polylogarithms on higher-genus Riemann surfaces
Part of Communications in Number Theory and Physics, p. 355-413, 2025
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Canonicalizing Zeta Generators: Genus Zero and Genus One
Part of Communications in Mathematical Physics, 2025
- DOI for Canonicalizing Zeta Generators: Genus Zero and Genus One
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Worldsheet fermion correlators, modular tensors and higher genus integration kernels
Part of SciPost Physics, 2025
- DOI for Worldsheet fermion correlators, modular tensors and higher genus integration kernels
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Pinching rules in the chiral-splitting description of one-loop string amplitudes
Part of Journal of High Energy Physics (JHEP), 2025
- DOI for Pinching rules in the chiral-splitting description of one-loop string amplitudes
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Basis decompositions of genus-one string integrals
Part of Journal of High Energy Physics (JHEP), 2024
- DOI for Basis decompositions of genus-one string integrals
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Non-holomorphic modular forms from zeta generators
Part of Journal of High Energy Physics (JHEP), 2024
- DOI for Non-holomorphic modular forms from zeta generators
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Cyclic Products of Higher-Genus Szegö Kernels, Modular Tensors, and Polylogarithms
Part of Physical Review Letters, 2024
- DOI for Cyclic Products of Higher-Genus Szegö Kernels, Modular Tensors, and Polylogarithms
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Motivic coaction and single-valued map of polylogarithms from zeta generators
Part of Journal of Physics A, 2024
- DOI for Motivic coaction and single-valued map of polylogarithms from zeta generators
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Cyclic products of Szego kernels and spin structure sums. Part I. Hyper-elliptic formulation
Part of Journal of High Energy Physics (JHEP), 2023
- DOI for Cyclic products of Szego kernels and spin structure sums. Part I. Hyper-elliptic formulation
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One-loop amplitudes in Einstein-Yang-Mills from forward limits
Part of Journal of High Energy Physics (JHEP), 2023
- DOI for One-loop amplitudes in Einstein-Yang-Mills from forward limits
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Perfecting one-loop BCJ numerators in SYM and supergravity
Part of Journal of High Energy Physics (JHEP), 2023
- DOI for Perfecting one-loop BCJ numerators in SYM and supergravity
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Towards closed strings as single-valued open strings at genus one
Part of Journal of Physics A, 2022
- DOI for Towards closed strings as single-valued open strings at genus one
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Poincare series for modular graph forms at depth two. Part II. Iterated integrals of cusp forms
Part of Journal of High Energy Physics (JHEP), 2022
- DOI for Poincare series for modular graph forms at depth two. Part II. Iterated integrals of cusp forms
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Poincare series for modular graph forms at depth two. Part I. Seeds and Laplace systems
Part of Journal of High Energy Physics (JHEP), 2022
- DOI for Poincare series for modular graph forms at depth two. Part I. Seeds and Laplace systems
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Identities among higher genus modular graph tensors
Part of Communications in Number Theory and Physics, p. 35-74, 2022
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Coaction and double-copy properties of configuration-space integrals at genus zero
Part of Journal of High Energy Physics (JHEP), 2021
- DOI for Coaction and double-copy properties of configuration-space integrals at genus zero
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Elliptic modular graph forms. Part I. Identities and generating series
Part of Journal of High Energy Physics (JHEP), 2021
- DOI for Elliptic modular graph forms. Part I. Identities and generating series
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Two-loop superstring five-point amplitudes. Part II. Low energy expansion and S-duality
Part of Journal of High Energy Physics (JHEP), 2021
- DOI for Two-loop superstring five-point amplitudes. Part II. Low energy expansion and S-duality
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One-loop matrix elements of effective superstring interactions: α'-expanding loop integrands
Part of Journal of High Energy Physics (JHEP), 2021
- DOI for One-loop matrix elements of effective superstring interactions: α'-expanding loop integrands
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Part of Journal of High Energy Physics (JHEP), 2021
- DOI for Two-loop superstring five-point amplitudes. Part III. Construction via the RNS formulation: even spin structures
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Scattering Massive String Resonances through Field-Theory Methods
Part of Physical Review Letters, 2021
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Two dialects for KZB equations: generating one-loop open-string integrals
Part of Journal of High Energy Physics (JHEP), 2020
- DOI for Two dialects for KZB equations: generating one-loop open-string integrals
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Part of Journal of High Energy Physics (JHEP), 2020
- DOI for Two-loop superstring five-point amplitudes. Part I. Construction via chiral splitting and pure spinors
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One-loop correlators and BCJ numerators from forward limits
Part of Journal of High Energy Physics (JHEP), 2020
- DOI for One-loop correlators and BCJ numerators from forward limits
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Generating series of all modular graph forms from iterated Eisenstein integrals
Part of Journal of High Energy Physics (JHEP), 2020
- DOI for Generating series of all modular graph forms from iterated Eisenstein integrals
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All Order alpha ' Expansion of One-Loop Open-String Integrals
Part of Physical Review Letters, 2020
- DOI for All Order alpha ' Expansion of One-Loop Open-String Integrals
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One-loop open-string integrals from differential equations: all-order alpha '-expansions at n points
Part of Journal of High Energy Physics (JHEP), 2020
- DOI for One-loop open-string integrals from differential equations: all-order alpha '-expansions at n points
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All-order differential equations for one-loop closed-string integrals and modular graph forms
Part of Journal of High Energy Physics (JHEP), 2020
- DOI for All-order differential equations for one-loop closed-string integrals and modular graph forms
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Articles, review/survey
Conference papers
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The Number Theory of Superstring Amplitudes
Part of Periods in Quantum Field Theory and Arithmetic, ICMAT-MZV 2014, p. 77-103, 2020