
- Multisymplectic formulation of fluid dynamics using the inverse map
- Conservation laws for NQC-type difference Olexandr G Rasin and Peter E Hydon
- Extensions of Noether's Second Theorem: from continuous to discrete systems
- WHY CHAOTIC MIXING OF PARTICLES IS INEVITABLE IN THE DEEP LUNG Akira Tsuda1
- An introduction to symmetry methods in the solution of differential equations that occur in
- Symmetry analysis of initial-value problems Peter E Hydon
- How to use Lie symmetries to nd discrete symmetries
- Discrete point symmetries of ordinary di erential equations Department of Mathematics and Statistics
- Symmetry, Integrability and Geometry: Methods and Applications Vol. 1 (2005), Paper ??, ?? pages Conservation laws of discrete Kortewegde Vries equa
- Extensions of Noether's Second Theorem: from continuous to discrete systems
- How to use Lie symmetries to find discrete symmetries
- Conservation laws for integrable di#erence Olexandr G Rasin + and Peter E Hydon #
- Alternating Flow in a Moving Corner F. E. Laine-Pearson
- J. Fluid Mech. (2001), vol. 433, pp. 357382. Printed in the United Kingdom c 2001 Cambridge University Press
- ON A VARIATIONAL COMPLEX FOR DIFFERENCE EQUATIONS
- Contemporary Mathematics Discrete Symmetries of Di erential Equations
- Multisymplectic formulation of nearlocal Hamiltonian balanced models
- Di#erence Forms Elizabeth L. Mansfield
- CONSERVATION LAWS OF PARTIAL DIFFERENCE EQUATIONS WITH TWO INDEPENDENT VARIABLES
- Symmetry, Integrability and Geometry: Methods and Applications Vol. 1 (2005), Paper ??, ?? pages Conservation laws of discrete Korteweg-de Vries equa-
- Multisymplectic structures and the variational bicomplex Thomas J. Bridges # , Peter E. Hydon +
- Integrability conditions for nonautonomous quadgraph equations
- Alternating Flow in a Moving Corner F. E. LainePearson
- Under consideration for publication in Euro. Jnl of Applied Mathematics 1 How to construct the discrete symmetries of
- Multisymplectic structures and the variational bicomplex Thomas J. Bridges
- Symmetries of integrable difference equations on the quad-graph.
- ASYMMETRIC INTEGRABLE QUADGRAPH EQUATIONS PETER E. HYDON AND CLAUDEM. VIALLET
- CLASSIFICATION OF DISCRETE SYMMETRIES OF ORDINARY DIFFERENTIAL EQUATIONS
- Conservation laws for NQCtype di#erence Olexandr G Rasin + and Peter E Hydon #
- WHY CHAOTIC MIXING OF PARTICLES IS INEVITABLE IN THE DEEP LUNG Akira Tsuda 1 , Fiona E. Laine-Pearson 2 and Peter E. Hydon 2 1 Molecular and Integrative Physiological Sciences, Harvard School of Public Health, Boston, MA, 02115 USA.
- A VARIATIONAL COMPLEX FOR DIFFERENCE EQUATIONS
- Symmetry analysis of initialvalue problems Peter E Hydon
- TOWARDS APPROXIMATIONS WHICH PRESERVE Elizabeth L Mansfield
- Multisymplectic conservation laws for di erential and di erential-di erence
- Vorticity and symplecticity in Lagrangian uid dynamics
- Symmetries and rst integrals of ordinary di erence equations
- Symmetries of integrable di#erence equations on the quadgraph.
- Discrete point symmetries of ordinary differential equations Department of Mathematics and Statistics
- Difference Forms Elizabeth L. Mansfield
- Integrability conditions for nonautonomous quad-graph equations
- An introduction to symmetry methods in the solution of di#erential equations that occur in
- ASYMMETRIC INTEGRABLE QUAD-GRAPH EQUATIONS PETER E. HYDON AND CLAUDE-M. VIALLET
- Multisymplectic formulation of fluid dynamics using the inverse map
- Multisymplectic formulation of near-local Hamiltonian balanced models
- Conservation laws for integrable difference Olexandr G Rasin and Peter E Hydon
- WHY CHAOTIC MIXING OF PARTICLES IS INEVITABLE IN THE DEEP LUNG Akira Tsuda1