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Results: 3,604
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  • De Concini, C., Hernandez, D., & Reshetikhin, N. (2013). Geometry of the analytic loop group. Advances in Mathematics, 238(1), 290-321. https://doi.org/10.1016/j.aim.2013.02.007
  • Bzowski, A. W., & Urbański, M. K. (2013). A note on Nguyen-Fullér-Keresztfalvi theorem and Zadeh's extension principle. Fuzzy Sets and Systems, 213, 91-101. https://doi.org/10.1016/j.fss.2012.09.004
  • Homburg, A. J., Young, T. R., & Gharaei, M. (2013). Bifurcations of random differential equations with bounded noise. In A. d'Onofrio (Ed.), Bounded noises in physics, biology, and engineering (pp. 133-149). (Modeling and Simulation in Science, Engineering and Technology; Vol. 60). Birkhäuser. https://doi.org/10.1007/978-1-4614-7385-5_9
  • Kestler, S., & Stevenson, R. (2013). An Efficient Approximate Residual Evaluation in the Adaptive Tensor Product Wavelet Method. Journal of Scientific Computing, 57(3), 439-463. https://doi.org/10.1007/s10915-013-9712-1
  • Opdam, E., & Solleveld, M. (2013). Extensions of tempered representations. Geometric and Functional Analysis, 23(2), 664-714. https://doi.org/10.1007/s00039-013-0219-6
  • Heiermann, V., & Opdam, E. (2013). On the tempered L-functions conjecture. American Journal of Mathematics, 135(3), 777-799. https://doi.org/10.1353/ajm.2013.0026
  • Hartwig, J. T., & Stokman, J. V. (2013). Extended trigonometric Cherednik algebras and nonstationary Schrödinger equations with delta-potentials. Journal of Mathematical Physics, 54(2), 021702. https://doi.org/10.1063/1.4790566
  • Helminck, G. F., Helminck, A. G., & Panasenko, E. A. (2013). Integrable deformations in the algebra of pseudodifferential operators from a Lie algebraic perspective. Theoretical and Mathematical Physics, 174(1), 134-153. https://doi.org/10.1007/s11232-013-0011-7
  • Opdam, E., & Solleveld, M. (2013). Resolutions of tempered representations of reductive p-adic groups. Journal of Functional Analysis, 265(1), 108-134. https://doi.org/10.1016/j.jfa.2013.04.001
  • Anselmi, J., D'Auria, B., & Walton, N. (2013). Closed Queueing Networks Under Congestion: Nonbottleneck Independence and Bottleneck Convergence. Mathematics of operations research, 38(3), 469-491. https://doi.org/10.1287/moor.1120.0583
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