Jean-Luc Arrègle, Université du Luxembourg (editor) Laure Cabantous, ESCP Europe, Paris (editor) Stewart Clegg, University of Technology, Sydney (editor) Olivier Germain, U. du Québec à Montréal (editor, book reviews) Karim Mignonac, Université de Toulouse 1 (Editor) Philippe Monin, EM Lyon Business School (editor) Tyrone Pitsis, University of Newcastle (editor) José Pla-Barber, Universidad de ...

Jean-Luc Arrègle, EMLYON Business School (editor) Laure Cabantous, Warwick Business School (editor) Stewart Clegg, University of Technology, Sydney (editor) Olivier Germain, Université du Québec à Montréal (editor, book reviews) Karim Mignonac, Université de Toulouse 1 (editor) Philippe Monin, EMLYON Business School (editor) Tyrone Pitsis, University of Newcastle (editor) José Pla-Barber, Unive...

[1] A high-frequency asymptotics approach within the Lagrangian framework shows that some exact equatorially trapped three-dimensional waves are linearly unstable when their steepness exceeds a specific threshold. Citation: Constantin, A., and P. Germain (2013), Instability of some equatorially trapped waves, J. Geophys. Res. Oceans, 118, 2802-2810, doi:10.1002/jgrc.20219.

For example, all the Fermat primes are evil while all the Mersenne primes > 3 are odious. Using direct calculations up to 10 we noticed that among the primes not exceeding n the evil primes are never in majority except for the cases n = 5 and n = 6. Moreover, in the considered limits the excess of the odious primes is not monotone but increases on the whole with records on primes 2, 13, 41, 67,...

All large odd natural numbers are the sum of two squares primes, a cube prime, biquadrate, fifth, sixth, and seventh power, all primes.

In this paper, we isolate a non-trivial class of games for which there exists a monotone relation between the size of strategy spaces and the number of Nash equilibria. This class is that of two-player games with compact real intervals as strategy spaces and continuous and strictly quasi-concave payoff functions, assumptions met by many economic models. We then show that the sufficient conditio...

I declare that the work described in this dissertation is, except where otherwise stated, entirely my own work and has not been submitted as an exercise for a degree at this or any other university. I agree that Trinity College Library may lend or copy this dissertation upon request. iii Acknowledgement I would like to thank my parents for funding my studies and supporting me during all these y...

Nicolas Greliche ([email protected]) Marine Germain ([email protected]) Jean-Charles Lambert ([email protected]) William Cohen ([email protected]) Marion Bertrand ([email protected]) Anne-Marie Dupuis ([email protected]) Luc Letenneur ([email protected]) Mark Lathrop ([email protected]) Philippe Amouyel (philippe.amouyel@pasteur-li...

Jean-Luc Arrègle, EMLYON Business School (editor) Laure Cabantous, Cass Business School (editor) Stewart Clegg, University of Technology, Sydney (editor) Olivier Germain, Université du Québec à Montréal (editor, book reviews) Karim Mignonac, Université de Toulouse 1 (editor) Philippe Monin, EMLYON Business School (editor) Tyrone Pitsis, University of Newcastle (editor) José Pla-Barber, Universi...