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  • Pruisken, A. M. M. (2001). At the dawn of a unifying theory, (in memory of J.M. Luttinger). Journal of Statistical Physics, 103, 569-573. https://doi.org/10.1023/A:1010341316149
  • Quispel, G. R. W., Capel, H. W., & Scully, J. (2001). Piecewise-linear soliton equations and piecewise-linear integrable maps. Journal of Physics. A, Mathematical and General, 34, 2491-2503. https://doi.org/10.1088/0305-4470/34/11/337
  • Salvati, G. A. Q., & Suttorp, L. G. (2001). Magnetohydrodynamics for a multicomponent ionic mixture. Physica A : Statistical Mechanics and its Applications, 299, 378-404. https://doi.org/10.1016/S0378-4371(01)00319-3
  • Geerts, R., Löfstedt, C., & Menken, S. B. J. (2001). Molecular phylogeny of Trichoptera. Proceedings of the Section Experimental and Applied Entomology of the Netherlands Entomological Society (N.E.V.), 12, 165-167.
  • Verberkmoes, A., & Nienhuis, B. (2001). Bethe ansatz solution of triangular trimers on the triangular lattice. Physical Review E, 63, 066122.
  • Bergstra, J. A., Ponse, A., & Smolka, S. A. (2001). Handbook of Process Algebra. Elsevier Science.
  • Dorst, L. (2001). Honing geometric algebra for its use in the computer sciences. In G. Sommer (Ed.), Geometric Computing with Clifford Algebras: Theoretical Foundations and Applications in Vision and Robotics (pp. 127-152). (Chapter 6). Springer Verlag.
  • Allahverdyan, A., & Balian, R. (2001). Mean-field theory of quantum Brownian motion. European Physical Journal C, 23(1), 87-96.
  • Dorst, L. (2001). Objects in contact: boundary collisions as geometric wave propagation. In G. Sobczyck, & E. Bayro-Corrochano (Eds.), Geometric Algebra with Applications in Science and Engineering (pp. 349-370). (Chapter 17). Birkhäuser.
  • Ponse, A., & Usenko, Y. S. (2001). Equivalence of recursive specifications in process algebra. (Report; No. SEN-R0107). CWI.
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