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Oxford Centre for Industrial and Applied Mathematics

The Oxford Centre for Industrial and Applied Mathematics (OCIAM) is a research centre within the Mathematical Institute of the University of Oxford. OCIAM was established in 1989 to foster collaborative research with both industry and other disciplines, aiming to promote a wider use of mathematics and mathematical models, leading to high quality research with a practical basis.
All-Sky Measurement of the Anisotropy of Cosmic Rays at 10 TeV and
Mapping of the Local Interstellar Magnetic Field
 Collaboration, H Abeysekara, A Alfaro, R Alvarez, C Álvarez, J Arceo, R Arteaga-Velázquez, J Rojas, D Belmont-Moreno, E BenZvi, S Brisbois, C Capistrán, T Carramiñana, A Casanova, S Cotti, U Cotzomi, J Díaz-Vélez, J León, C Fuente, E Dichiara, S DuVernois, M Espinoza, C Fiorino, D Fleischhack, H Fraija, N Galván-Gámez, A García-González, J González, M Goodman, J Hampel-Arias, Z Harding, J Hernandez, S Hona, B Hueyotl-Zahuantitla, F Iriarte, A Jardin-Blicq, A Joshi, V Lara, A Vargas, H Luis-Raya, G Malone, K Marinelli, S Martínez-Castro, J Martinez, O Matthews, J Miranda-Romagnoli, P Moreno, E Mostafá, M Nellen, L Newbold, M Nisa, M Noriega-Papaqui, R Pérez-Pérez, E Pretz, J Ren, Z Rho, C Rivière, C Rosa-González, D Rosenberg, M Salazar, H Greus, F Sandoval, A Schneider, M Schoorlemmer, H Sinnis, G Smith, A Surajbali, P Taboada, I Tollefson, K Torres, I Villaseño, L Weisgarber, T Wood, J Zepeda, A Zhou, H Collaboration, I Aartsen, M Ackermann, M Adams, J Aguilar, J Ahlers, M Ahrens, M Altmann, D Andeen, K Anderson, T Ansseau, I Anton, G Argüelles, C Auffenberg, J Axani, S Backes, P Bagherpour, H Bai, X Barbano, A Barron, J Barwick, S Baum, V Bay, R Beatty, J Becker, K Tjus, J Berley, D Bernardini, E Besson, D Binder, G Bindig, D Blaufuss, E Blot, S Bohm, C Börner, M Bos, F Böser, S Botner, O Bourbeau, E Bourbeau, J Bradascio, F Braun, J Bretz, H Bron, S Brostean-Kaiser, J Burgman, A Busse, R Carver, T Chen, C Cheung, E Chirkin, D Clark, K Classen, L Collin, G Conrad, J Coppin, P Correa, P Cowen, D Cross, R Dave, P Day, M André, J Clercq, C DeLaunay, J Dembinski, H Deoskar, K Ridder, S Desiati, P Vries, K Wasseige, G With, M DeYoung, T Dujmovic, H Dunkman, M Dvorak, E Eberhardt, B Ehrhardt, T Eichmann, B Eller, P Evenson, P Fahey, S Fazely, A Felde, J Filimonov, K Finley, C Franckowiak, A Friedman, E Fritz, A Gaisser, T Gallagher, J Ganster, E Garrappa, S Gerhardt, L Ghorbani, K Giang, W Glauch, T Glüsenkamp, T Goldschmidt, A Gonzalez, J Grant, D Griffith, Z Haack, C Hallgren, A Halve, L Halzen, F Hanson, K Hebecker, D Heereman, D Helbing, K Hellauer, R Hickford, S Hignight, J Hill, G Hoffman, K Hoffmann, R Hoinka, T Hokanson-Fasig, B Hoshina, K Huang, F Huber, M Hultqvist, K Hünnefeld, M Hussain, R In, S Iovine, N Ishihara, A Jacobi, E Japaridze, G Jeong, M Jero, K Jones, B Kalaczynski, P Kang, W Kappes, A Kappesser, D Karg, T Karle, A Katz, U Kauer, M Keivani, A Kelley, J Kheirandish, A Kim, J Kintscher, T Kiryluk, J Kittler, T Klein, S Koirala, R Kolanoski, H Köpke, L Kopper, C Kopper, S Koskinen, D Kowalski, M Krings, K Kroll, M Krückl, G Kunwar, S Kurahashi, N Kyriacou, A Labare, M Lanfranchi, J Larson, M Lauber, F Leonard, K Leuermann, M Liu, Q Lohfink, E Mariscal, C Lu, L Lünemann, J Luszczak, W Madsen, J Maggi, G Mahn, K Makino, Y Mancina, S Mariş, I Maruyama, R Mase, K Maunu, R Meagher, K Medici, M Medina, A Meier, M Menne, T Merino, G Meures, T Miarecki, S Micallef, J Momenté, G Montaruli, T Moore, R Moulai, M Nagai, R Nahnhauer, R Nakarmi, P Naumann, U Neer, G Niederhausen, H Nowicki, S Nygren, D Pollmann, A Olivas, A O'Murchadha, A O'Sullivan, E Palczewski, T Pandya, H Pankova, D Peiffer, P Heros, C Pieloth, D Pinat, E Pizzuto, A Plum, M Price, P Przybylski, G Raab, C Raissi, A Rameez, M Rauch, L Rawlins, K Rea, I Reimann, R Relethford, B Renzi, G Resconi, E Rhode, W Richman, M Robertson, S Rongen, M Rott, C Ruhe, T Ryckbosch, D Rysewyk, D Safa, I Herrera, S Sandrock, A Sandroos, J Santander, M Sarkar, S Satalecka, K Schaufel, M Schlunder, P Schmidt, T Schneider, A Schneider, J Schöneberg, S Schumacher, L Sclafani, S Seckel, D Seunarine, S Soedingrekso, J Soldin, D Song, M Spiczak, G Spiering, C Stachurska, J Stamatikos, M Stanev, T Stasik, A Stein, R Stettner, J Steuer, A Stezelberger, T Stokstad, R Stößl, A Strotjohann, N Stuttard, T Sullivan, G Sutherland, M Tenholt, F Ter-Antonyan, S Terliuk, A Tilav, S Tobin, M Tönnis, C Toscano, S Tosi, D Tselengidou, M Tung, C Turcati, A Turcotte, R Turley, C Ty, B Unger, E Elorrieta, M Usner, M Vandenbroucke, J Driessche, W Eijk, D Eijndhoven, N Vanheule, S Santen, J Vraeghe, M Walck, C Wallace, A Wallraff, M Wandkowsky, N Wandler, F Watson, T Weaver, C Weiss, M Weldert, J Wendt, C Werthebach, J Westerhoff, S Whelan, B Whitehorn, N Wiebe, K Wiebusch, C Wille, L Williams, D Wills, L Wolf, M Wood, T Woolsey, E Woschnagg, K Wrede, G Xu, D Xu, X Xu, Y Yanez, J Yodh, G Yoshida, S Yuan, T Astrophysical Journal volume 871 96-96 (24 Jan 2019) http://arxiv.org/abs/1812.05682v3

Multiple zeta values in deformation quantization

Oxford Mathematician Erik Panzer talks about his and colleagues' work on devising an algorithm to compute Kontsevich's star-product formula explicitly, solving a problem open for more than 20 years.

"The transition from classical mechanics to quantum mechanics is marked by the introduction of non-commutativity. For example, let us consider the case of a particle moving on the real line.

From commutative classical mechanics...

Functional calculus for operators

When mathematicians solve a differential equation, they are usually converting unbounded operators (such as differentiation) which are represented in the equation into bounded operators (such as integration) which represent the solutions.  It is rarely possible to give a solution explicitly, but general theory can often show whether a solution exists, whether it is unique, and what properties it has.  For this, one often needs to apply suitable (bounded) functions $f$ to unbounded operators $A$ and obtain bounded operators $f(A)$ with good properties.&

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