
A simple argument is given which excludes the occurrence of zero eigenvalues of the transfer matrix in euclidean lattice gauge theories.
LATTICE FIELD THEORY, STATISTICAL MECHANICS: GROUND STATE, GAUGE FIELD THEORY: EUCLIDEAN, nonexistence of zero eigenvalues of the transfer matrix, 530, ground state of the quantum theoretical algebra of local observables, Miscellaneous applications of functional analysis, Groups and semigroups of linear operators, transfer matrix implements, 81E05, FUNCTIONAL ANALYSIS: linear space, reflection positive Gibbs state of an Euclidean lattice gauge theory, 82A15, Quantum equilibrium statistical mechanics (general), 81E25, info:eu-repo/classification/ddc/530, 46L60, ALGEBRA
LATTICE FIELD THEORY, STATISTICAL MECHANICS: GROUND STATE, GAUGE FIELD THEORY: EUCLIDEAN, nonexistence of zero eigenvalues of the transfer matrix, 530, ground state of the quantum theoretical algebra of local observables, Miscellaneous applications of functional analysis, Groups and semigroups of linear operators, transfer matrix implements, 81E05, FUNCTIONAL ANALYSIS: linear space, reflection positive Gibbs state of an Euclidean lattice gauge theory, 82A15, Quantum equilibrium statistical mechanics (general), 81E25, info:eu-repo/classification/ddc/530, 46L60, ALGEBRA
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