An intrinsic hamiltonian formulation of network dynamics: non-standard poisson structures and gyrators
References (50)
Multiport representation of inertia properties of kinematic mechanisms
J. Franklin Inst.
(1979)- et al.
Formula manipulation in the bond graph modelling and simulation of large systems
J. Franklin Inst.
(1985) The network concept as unifying principle in engineering and the physical sciences
Multibond graph elements in physical systems theory
J. Franklin Inst.
(1985)- et al.
Variational analysis of electrical networks
J. Franklin Inst.
(1973) Thermodynamic bond graphs and the problem of thermal inertance
J. Franklin Inst.
(1982)Geometrical formulation of the bond graph dynamics with application to mechanisms
J. Franklin Inst.
(1991)- et al.
Reduction of symplectic manifolds with symmetry
Rep. Math. Phys.
(1974) - et al.
The mathematical foundation of bond graphs—I. Algebraic theory; II. Duality; III. Matroid theory; IV. Matrix representation and causality
J. Franklin Inst.
(1989)et al.The mathematical foundation of bond graphs—I. Algebraic theory; II. Duality; III. Matroid theory; IV. Matrix representation and causality
J. Franklin Inst.
(1989)et al.The mathematical foundation of bond graphs—I. Algebraic theory; II. Duality; III. Matroid theory; IV. Matrix representation and causality
J. Franklin Inst.
(1990)et al.The mathematical foundation of bond graphs—I. Algebraic theory; II. Duality; III. Matroid theory; IV. Matrix representation and causality
J. Franklin Inst.
(1990) - et al.
Bond graphs and linear graphs
J. Franklin Inst.
(1976)
Bond graph procedure for the structural analysis of mechanisms—Part 1: kinematic junction structures and causality assignment
Proc. 5th IFToMM Int. Symp. Linkages and Computer Aided Design Methods
(6 11 July 1989)
Kinematic structure of mechanisms: a bond graph approach
J. Franklin Inst.
(1991)
Power conserving transformations: physical interpretations and applications using bond graphs
J. Franklin Inst.
(1969)
(1978)
(1978)
(1985)
(1983)
(1987)
Hamiltonian structures and stability for rigid bodies with flexible attachments
Archs ration. Mech. Anal.
(1987)
A method for obtaining a canonical Hamiltonian for nonlinear LC circuits
Trans. IEEE Circuits Syst.
(1989)
Control theory and analytical mechanics
System Theoretic Descriptions of Physical Systems
(1984)
System theory and mechanics
(1961)
(1975)
Cited by (0)
Copyright © 1992 Published by Elsevier Ltd.