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X
HAMILTONIAN MECHANICS OF RELATIVISTIC
n-PARTICLE SYSTEMS *
H.P . KUNZLE1
ABSTRACT : The space-time (evolution space) and possible phase sjjace
descriptions of systems of n structureless point, parti-
cles are carefully discussed in the framework of instan-
taneous action-at-a-distance theory (predictive mechanics) .
It is shown how to construct Poincaré invariant interac-
tion laws and give them an invariant Hamiltonian formu-
lation. An earlier proposed supplementary condition on
the Hamiltonian structure , requiring that all position
coordinates of the particles have commuting Poisson
brackets in a well-defined sense is shov/n to be applicable
also to systems of more than two particles . Moreover , it
is proved that this condition is not incompatible with an
interaction law invariant under particle permutations .
JUNE 1976
76/P.337
x Supported in part by the National Research Council of Canada .
y K
Centre de Physique Théorique , CHRS Marseille
+ en
?§™?Q î-5ï!dress • Department of Mathematics
U .j ^ y f Alberta
n v e r s t 0
Edmonton , Canada T6G 2G1
POSTAL ADDRESS : Centre de Physique Théorique ,
C.N.R.S .
31, chemin Joseph Aiguier
F-13274 MARSEILLE CEDEX 2
France
•z-
1. INTRODUCTION AND SUMMARY
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