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Thied—Order Approximation of 0^++ Glueball Mass and Wavefunction of (2+1)—Dimensional SU(3) Lattice Gauge Theory

LIJie-Ming, CHENQi-Zhou

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Abstract

The random phase approximation is applied to the coupled-cluster expansions of lattice gauge theory (LGT) Using this method,wavefuctions are approximated by linear combination of graplh consisting of only one connected wilson loop.We study the excited state energy and wavelunction in (2+1)-D SU(3) LGT up to the thired order,The glueball mass shows a good scaling behavior.

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The random phase approximation is applied to the coupled-cluster expansions of lattice gauge theory (LGT) Using this method,wavefuctions are approximated by linear combination of graplh consisting of only one connected wilson loop.We study the excited state energy and wavelunction in (2+1)-D SU(3) LGT up to the thired order,The glueball mass shows a good scaling behavior.

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Available abstract

The random phase approximation is applied to the coupled-cluster expansions of lattice gauge theory (LGT) Using this method,wavefuctions are approximated by linear combination of graplh consisting of only one connected wilson loop.We study the excited state energy and wavelunction in (2+1)-D SU(3) LGT up to the thired order,The glueball mass shows a good scaling behavior.

Key concepts: Glueball, Lattice gauge theory, Lattice (music), Yang–Mills theory, Wave function, Excited state, Physics, Gauge theory

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Thied—Order Approximation of 0^++ Glueball Mass and Wavefunction of (2+1)—Dimensional SU(3) Lattice Gauge Theory — Research Paper | ScholarLens