Canonical Quantization on a Doubly Conne
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Masao Hirokawa
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Article
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2000
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Elsevier Science
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English
β 313 KB
We consider the canonical quantization (Schro dinger representation) on a doubly connected space 0 R #R 2 "[(x , y) | x 2 + y 2 R 2 ] (R>0). We show that, when we employ 2-dimensional orthogonal coordinates Ox 1 x 2 , there are uncountably many different self-adjoint extensions p U j of p j # &i Γ x