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1 - 7 of 7 search results for `Fredholm index` |u:api.newton.ac.uk
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  2. Index theorems for quantum graphs S A Fulling1,2,3, P ...

    https://api.newton.ac.uk/website/v0/events/preprints/NI07058
    of finite rank), then T K is also Fredholm and index(T K) = index T. ... This operator is Fredholm of. index E p. Therefore,index A = E p = E.
  3. Sufficiency of Favard’s condition for a class of band-dominated ...

    https://api.newton.ac.uk/website/v0/events/preprints/NI07065
    Moreover, if A is sub-ject to all these equivalent statements then the Fredholm index of A is the sameon each space Y and is given by (4). ... 13] V. S. Rabinovich and S. Roch: The Fredholm index of locally compactband-dominated operators on Lp(R),
  4. gongwangyu.dvi

    https://api.newton.ac.uk/website/v0/events/preprints/NI06036
    quence of finite index normal subgroups of Γ such that Γn Γn1 andn=1 Γn = {e}. ... is. given by. π(HY ,T) = ind(T),. where ind(T) is the Fredholm index of T.
  5. The Isospectral Dirac Operator on the 4-dimensional Quantum Euclidean …

    https://api.newton.ac.uk/website/v0/events/preprints/NI06056
    With different representations a non-trivial Fredholm module was already constructed in [17]. ... Being the index of a Fredholm operator, f (q) is integer valued in ]0, 1[;.
  6. arX iv:1 812. 0442 2v1 [m ath. PR] 11 ...

    https://api.newton.ac.uk/website/v0/events/preprints/NI18006
    dµ(w). In order to manipulate the regularized Fredholm determinant we approximate the right handside by.
  7. Limit Operators, Collective Compactness, and the Spectral Theory of…

    https://api.newton.ac.uk/website/v0/events/preprints/NI08017
    899) that L is Fredholm iff all the limitoperators of L are invertible. ... 1.2. A BRIEF HISTORY 11. Another important thread that should be mentioned here is the determinationnot only of Fredholmness but also of the Fredholm index by means of limit
  8. CSV.dvi

    https://api.newton.ac.uk/website/v0/events/preprints/NI14051
    0) (1,u) 6 R(uF(λ, 0)) holds;(H3) uF(λ,u) is a Fredholm operator of index zero whenever F(λ,u) = 0 with (λ,u) O;(H4) for ... It is therefore a Fredholm operator of index zero (see [6, Theorem 2.7.6]).

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