Publications

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Korotyaev, E. & Møller, J. S. (2019). Weighted estimates for the Laplacian on the cubic lattice. Arkiv foer Matematik, 57(2), 397-428. https://doi.org/10.4310/ARKIV.2019.v57.n2.a8

Korotyaev, E. & MØller, J. S. (2021). Schrödinger operators periodic in octants. Letters in Mathematical Physics, 111(2), Article 55. https://doi.org/10.1007/s11005-021-01402-4

Kock, A. (2003). A geometric theory of harmonic and semi-conformal maps. arxiv.org. http://front.math.ucdavis.edu/0306.5203

Kock, A. (2003). Algebra of Principal Fibre Bundles and Connections. Department of Mathematical Sciences , University of Aarhus.

Kock, A. (2003). Differential calculus and nilpotent real numbers. Bulletin of Symbolic Logic, 9(2), 225-230.

Kock, A. (2003). Envelopes - notion and definiteness. Department of Mathematical Sciences , University of Aarhus.

Kock, A. (2003). First neighbourhood of the diagonal, and geometric distributions. Universitatis Iagellonicae Acta Mathematica, 41, 307-318.

Kock, A. (2001). Infinitesimal aspects of the Laplace operator. Theory and Applications of Categories, 9(1), 1-16.

Kock, A. (2003). The Stack Quotient of a Groupoid. Cahiers de Topologie et Geometrie Differentielle Categoriques, 44(2), 85-104.

Kock, A. & Reyes, G. E. (2004). Categorical distribution theory; heat equation. Department of Mathematical Sciences , University of Aarhus.

Kock, A. & Reyes, G. E. (2004). Ordinary differential equations and their exponentials. Department of Mathematical Sciences , University of Aarhus.

Kock, A. & Reyes, G. E. (2003). Some calculus with extensive quantities: wave equation. Theory and Applications of Categories, 11, 321-336.

Kock, A. (2005). Pregroupoids and their enveloping groupoids.

Kock, A. (2006). Connections and path connections in groupoids. http://www.imf.au.dk/publs?id=619

Kock, A. (2004). A geometric theory of harmonic and semi-conformal maps. Central European Journal of Mathematics, 2(5), 708-724.

Kock, A. (2007). Group valued differential forms revisited. Department of Mathematical Sciences , University of Aarhus. http://www.imf.au.dk/publs?id=636

Kock, A. (2007). Envelopes - notion and definiteness. Beitraege zur Algebra und Geometrie, 48(2), 345-350. http://www.emis.de/journals/BAG/vol.48/no.2/b48h2koc.pdf

Kock, A. (2007). Principal bundles, groupoids, and connections. In J. Kubarski, J. Pradines, T. Rybicki & W. Robert (Eds.), Geometry and topology of manifolds: the mathematical legacy of Charles Ehresmann on the occasion of the hundredth anniversary of his birthday (pp. 185-200). Polish Academy of Sciences.

Kock, A. (2010). Synthetic geometry of manifolds. Cambridge University Press. Cambridge tracts in mathematics Vol. 180

Kock, A. (2009). Affine connections, and midpoint formation. Lecture Notes in Computer Science, 13-21. https://doi.org/10.1007/978-3-642-04397-0_2

Kock, A. (2010). Cubical version of combinatorial differential forms. Applied Categorical Structures, 18(2), 165-183. https://doi.org/10.1007/s10485-008-9143-6

Kock, A. (2010). Abstract projective lines. Cahiers de Topologie et Geometrie Differentielle Categoriques, 51(3), 224-240.

Kock, A. (2011). Affine connections, midpoint formation, and point reflection. Theoretical Computer Science, 412(36), 4770-4777. https://doi.org/10.1016/j.tcs.2010.12.037

Kock, A. & Kock, J. (2013). Local fibred right adjoints are polynomial. Mathematical Structures in Computer Science, 23(1), 131-141. https://doi.org/10.1017/S0960129512000217

Kock, A. (2012). Commutative monads as a theory of distributions. Theory and Applications of Categories, 26(4), 97-131. http://www.tac.mta.ca/tac/volumes/26/4/26-04.pdf

Kock, A. & Reyes, G. E. (2006). Distributions and heat equation in SDG. Cahiers de Topologie et Geometrie Differentielle Categoriques, 47(1), 2-28. http://www.numdam.org/item?id=CTGDC_2006__47_1_2_0

Kock, A. & Reyes, G. E. (2006). Ordinary differential equations and their exponentials. Central European Journal of Mathematics, 4(1), 64-81. https://doi.org/10.1007/s11533-005-0005-2

Kock, A. (2014). Projective lines as groupoids with projection structure. Theory and Applications of Categories, 29, 371-388. Article 13. http://www.scopus.com/inward/record.url?scp=84904278639&partnerID=8YFLogxK

Kock, A. (2017). Metric spaces and SDG. Theory and Applications of Categories, 32(24), 803-822.

Kock, A. B., Preinerstorfer, D. & Veliyev, B. (2024). Functional sequential treatment allocation with covariates. Econometric Theory, 40(6), 1211-1252. https://doi.org/10.1017/S0266466623000051

Kock, A. (2025). TWO THEOREMS OF LIE ON INFINITESIMAL SYMMETRIES OF DIFFERENTIAL EQUATIONS. Theory and Applications of Categories, 43(5), 93-107.

Kobayashi, T. & Ørsted, B. (2003). Analysis on the minimal representation of O(p,q) I. Realization via conformal geometry. Shuxue Jinzhan, 180, 486-512. https://doi.org/10.1016/S0001-8708(03)00012-4

Kobayashi, T. & Ørsted, B. (2003). Analysis on the minimal representation of O(p,q) II. Branching laws. Shuxue Jinzhan, 180, 513-550. https://doi.org/10.1016/S0001-8708(03)00013-6

Kobayashi, T. & Ørsted, B. (2003). Analysis on the minimal representation of O(p,q) III. Ultrahyperbolic equations on. Shuxue Jinzhan, 180, 551-595. https://doi.org/10.1016/S0001-8708(03)00014-8

Kobayashi, T., Ørsted, B., Pevzner, M. & Unterberger, A. (2009). Composition formulas in the Weyl calculus. Journal of Functional Analysis, 257(4), 948-991. https://doi.org/10.1016/j.jfa.2008.12.023

Kobayashi, T. & Möllers, J. (2011). An integral formula for $L^2$-eigenfunctions of a fourth-order Bessel-type differential operator. Integral Transforms and Special Functions, 22(7), 521-531. https://doi.org/10.1080/10652469.2010.533270

Kobayashi, T., Ørsted, B. & Pevzner, M. (2011). Geometric analysis on small unitary representations of GL(N,R). Journal of Functional Analysis, 260(6), 1682-1720. https://doi.org/10.1016/j.jfa.2010.12.008

Kobayashi, T., Ørsted, B., Somberg, P. & Soucek, V. (2015). Branching laws for Verma modules and applications in parabolic geometry. I. Advances in Mathematics, 285, 1796-1852. https://doi.org/10.1016/j.aim.2015.08.020

Kobak, P. & Swann, A. (2001). HyperKähler Potentials via Finite-Dimensional Quotients. Geometriae Dedicata, 88(1-3), 1-19. https://doi.org/10.1023/A:1013174027792

Kobak, P. & Swann, A. (2001). The hyperKähler geometry associated to Wolf spaces. Bollettino della Unione Matematica Italiana B, 4(3), 587-595.

Kobak, P. & Swann, A. (2001). HyperKähler potentials in cohomogeneity two. Journal fur die Reine und Angewandte Mathematik, 531, 121-139.

Kobak, P. Z. & Swann, A. (1996). Classical nilpotent orbits as hyperkahler quotients. International Journal of Mathematics, 7(2), 193-210. https://doi.org/10.1142/S0129167X96000116

Kobak, P. Z. & Swann, A. (1993). Quaternionic geometry of a nilpotent variety. Mathematische Annalen, 297(1), 747-764. https://doi.org/10.1007/BF01459528

Kobak, P. Z. & Swann, A. F. (2022). The nonlinear graviton and related constructions: Exceptional Hyper-Kähler Reductions. In Further advances in twistor theory: Volume III: Curved twistor spaces (Vol. 3, pp. 81-84). CRC Press.

Khayutin, I., Nelson, P. D. & Steiner, R. S. (2024). Theta functions, fourth moments of eigenforms and the sup-norm problem II. Forum of Mathematics, Pi, 12, Article e11. https://doi.org/10.1017/fmp.2024.9

Khalid, S. & Dyrefelt, Z. S. (2024). The Set of Destabilizing Curves for Deformed Hermitian Yang–Mills and Z-Critical Equations on Surfaces. International Mathematics Research Notices, 2024(7), 5773-5814. https://doi.org/10.1093/imrn/rnad256

Khalid, S. & Sjöström Dyrefelt, Z. (2024). Wall-Chamber Decompositions for Generalized Monge-Ampère Equations. https://doi.org/10.48550/arXiv.2412.20089

Kashiwara, M. & Lauritzen, N. (2002). Local Cohomology and $D$-Affinity in Positive Characteristic. Department of Mathematical Sciences , University of Aarhus.

Kashiwara, M. & Lauritzen, N. (2002). Local cohomology and D-affinity in positive characteristic. C. R. Math. Acad. Sci. Paris, 335(12), 993-996. https://doi.org/10.1016/S1631-073X(02)02616-X

Kannan, S. S. & Thomsen, J. F. (2019). GIT quotient of a Bott–Samelson–Demazure–Hansen variety by a maximal torus. Proceedings of the Indian Academy of Sciences: Mathematical Sciences, 129(2), Article 25. https://doi.org/10.1007/s12044-019-0470-3

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Revised 06.01.2026

Lars Madsen