Theta Representation
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High Quality Content by WIKIPEDIA articles! In mathematics, the theta representation is a particular representation of the Heisenberg group of quantum mechanics. It gains its name from the fact that the Jacobi theta function is invariant under the action of a discrete subgroup of the Heisenberg group. The representation was popularized by David Mumford. The theta representation is a representation of the continuous Heisenberg group H_3(mathbb{R}) over the field of the real numbers. In this representation, the group elements act on a particular Hilbert space. The construction below proceeds…mehr

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High Quality Content by WIKIPEDIA articles! In mathematics, the theta representation is a particular representation of the Heisenberg group of quantum mechanics. It gains its name from the fact that the Jacobi theta function is invariant under the action of a discrete subgroup of the Heisenberg group. The representation was popularized by David Mumford. The theta representation is a representation of the continuous Heisenberg group H_3(mathbb{R}) over the field of the real numbers. In this representation, the group elements act on a particular Hilbert space. The construction below proceeds first by defining operators that correspond to the Heisenberg group generators. Next, the Hilbert space on which these act is defined, followed by a demonstration of the isomorphism to the usual representations.