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Items where Academic/Research unit is "Faculty of Engineering and Physical Sciences > Mathematics"

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Number of items: 14.

A

Ashwin, Peter, Fu, Xin-Chu, Nishkawa, Takashi and Zyczkowski, Karol (2000) Invariant sets for discontinuous parabolic area-preserving torus maps Nonlinearity, 13. pp. 819-835.

B

Bridges, TJ (2000) Universal Geometric Condition for the Transverse Instability of Solitary Waves Physical Review Letters, 84, 12. pp. 2614-2617.

Bridges, Thomas J. (2000) Universal Geometric Condition for the Transverse Instability of Solitary Waves Physical Review Letters, 84. pp. 2614-2617.

E

Efendiev, M, Miranville, A and Zelik, S (2000) Exponential attractors for a nonlinear reaction-diffusion system in R-3 COMPTES RENDUS DE L ACADEMIE DES SCIENCES SERIE I-MATHEMATIQUE, 330 (8). pp. 713-718.

G

Gloubitsky, M., LeBlanc, V. G. and Melbourne, Ian (2000) Hopf Bifurcation from Rotating Waves and Patterns in Physical Space Journal of Nonlinear Science, 10 (1). pp. 69-101.

H

Hoyle, Rebecca B. (2000) Cross-Newell equations for hexagons and triangles Physical Review E, 61 (3). pp. 2506-2512.

Hydon, P. E. (2000) How to construct the discrete symmetries of partial differential equations European Journal of Applied Mathematics, 11. pp. 515-527.

Hydon, P. E. (2000) Symmetries and first integrals of ordinary difference equations Proceedings of the Royal Society of London A, 456. pp. 2835-2855.

N

Nicol, Matthew, Melbourne, Ian and Ashwin, Peter (2000) Euclidean extensions of dynamical systems Nonlinearity, 14. pp. 275-300.

S

Shail, R. (2000) A class of infinite sums and integrals Mathematics of Computation, 70. pp. 789-799.

Silber, M, Topaz, CM and Skeldon, AC (2000) Two-frequency forced Faraday waves: Weakly damped modes and pattern selection Physica D: Nonlinear Phenomena, 143 (1-4). pp. 205-225.

T

Tse, D. P., Rucklidge, A. M., Hoyle, Rebecca B. and Silber, M. (2000) Spatial period-multiplying instabilities of hexagonal Faraday waves Physica D, 146. pp. 367-387.

W

Wolf, M, Schmiegel, J and Greiner, M (2000) Artificiality of multifractal phase transitions Phys Lett A 266 (2000) 276.

Z

Zelik, SV (2000) The attractor of a quasilinear hyperbolic equation with dissipation in R-n: Dimension and epsilon-entropy MATHEMATICAL NOTES, 67 (1-2). pp. 248-251.

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