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Let Λ R denote the linear space over R spanned by z k , k ∈ Z. Define the real inner product (with varying exponential weights) R f (s)g(s) exp(−N V(s)) ds, N ∈ N, where the external field V satisfies: (i) V is real analytic on R \ {0}; (ii) lim |x|→∞ (V(x)/ ln(x 2 +1)) = +∞; and (iii) lim |x|→0 (V(x)/ ln(x −2 +1)) = +∞. Orthogonalisation of the (ordered)… (More)

- Zhongqiang Yang, Xiaoe Zhou
- Fuzzy Sets and Systems
- 1997

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