Citation: P. Ashwin, BOUNDARY OF 2-FREQUENCY BEHAVIOR IN A SYSTEM OF 3 WEAKLY COUPLED ELECTRONIC OSCILLATORS, Chaos, solitons and fractals, 9(8), 1998, pp. 1279-1287
Citation: P. Ashwin, NONLINEAR DYNAMICS, LOSS OF SYNCHRONIZATION AND SYMMETRY-BREAKING, Proceedings of the Institution of Mechanical Engineers. Part G, Journal of aerospace engineering, 212(G3), 1998, pp. 183-187
Citation: P. Ashwin et P. Chossat, ATTRACTORS FOR ROBUST HETEROCLINIC CYCLES WITH CONTINUE OF CONNECTIONS, Journal of nonlinear science, 8(2), 1998, pp. 103-129
Citation: P. Ashwin et Am. Rucklidge, CYCLING CHAOS - ITS CREATION, PERSISTENCE AND LOSS OF STABILITY IN A MODEL OF NONLINEAR MAGNETOCONVECTION, Physica. D, 122(1-4), 1998, pp. 134-154
Citation: P. Ashwin et Z. Mei, A NUMERICAL BIFURCATION FUNCTION FOR HOMOCLINIC ORBITS, SIAM journal on numerical analysis (Print), 35(5), 1998, pp. 2055-2069
Citation: E. Covas et al., NONNORMAL PARAMETER BLOWOUT BIFURCATION - AN EXAMPLE IN A TRUNCATED MEAN-FIELD DYNAMO MODEL, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics, 56(6), 1997, pp. 6451-6458
Citation: P. Ashwin et E. Stone, INFLUENCE OF NOISE NEAR BLOWOUT BIFURCATION, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics, 56(2), 1997, pp. 1635-1641
Citation: P. Ashwin et J. Tomes, DETECTION OF SYMMETRY OF ATTRACTORS FROM OBSERVATIONS .2. AN EXPERIMENT WITH S-4 SYMMETRY, Physica. D, 100(1-2), 1997, pp. 71-84
Citation: P. Ashwin et Gp. King, A STUDY OF PARTICLE PATHS IN NON-AXISYMMETRICAL TAYLOR-COUETTE FLOWS, Journal of Fluid Mechanics, 338, 1997, pp. 341-362
Citation: P. Ashwin et al., TRANSITIVITY OF ORBITS OF MAPS SYMMETRICAL UNDER COMPACT LIE-GROUPS (VOL 4, PG 621, 1994), Chaos, solitons and fractals, 5(1), 1995, pp. 131-131
Citation: P. Ashwin, WEAK-COUPLING OF STRONGLY NONLINEAR, WEAKLY DISSIPATIVE IDENTICAL OSCILLATORS, Dynamics and stability of systems, 10(3), 1995, pp. 203-218
Citation: P. Ashwin et al., BIFURCATIONS OF STATIONARY, STANDING AND TRAVELING WAVES IN TRIPLY DIFFUSIVE CONVECTION, Physica. D, 81(4), 1995, pp. 374-397
Citation: P. Ashwin et al., AZIMUTHALLY PROPAGATING RING VORTICES IN A MODEL FOR NONAXISYMMETRIC TAYLOR VORTEX FLOW, Physical review letters, 75(25), 1995, pp. 4610-4613
Citation: P. Ashwin et al., A NUMERICAL LIAPUNOV-SCHMIDT METHOD WITH APPLICATIONS TO HOPF-BIFURCATION ON A SQUARE, Mathematics of computation, 64(210), 1995, pp. 649