Results 1 to 10 of about 4,159,641 (149)
Modular invariance, tauberian theorems and microcanonical entropy [PDF]
We analyze modular invariance drawing inspiration from tauberian theorems. Given a modular invariant partition function with a positive spectral density, we derive lower and upper bounds on the number of operators within a given energy interval. They are
Baur Mukhametzhanov, Alexander Zhiboedav
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A Tauberian Theorem with a Generalized One-Sided Condition [PDF]
We prove a Tauberian theorem to recover moderate oscillation of a real sequenceu=(un)out of Abel limitability of the sequence(Vn(1)(Δu))and some additional condition on the general control modulo of oscillatory behavior of integer order ofu=(un).
Ibrahim Çanak, Ümit Totur
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Sum rules & Tauberian theorems at finite temperature [PDF]
We study CFTs at finite temperature and derive explicit sum rules for one-point functions of operators by imposing the KMS condition and we explicitly estimate one-point functions for light operators.
Enrico Marchetto +2 more
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On the Euler method of summability and concerning Tauberian theorems
For any two regular summability methods (U) and (V), the condition under which V-limx_n=λ implies U-limx_n=λ is called a Tauberian condition and the corresponding theorem is called a Tauberian theorem.
İbrahim Çanak, Sefa Anıl Sezer
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ON A TAUBERIAN CONDITION FOR BOUNDED LINEAR OPERATORS [PDF]
We study the relation between the growth of sequences kT n k and k(n + 1)(I T)T n k for operators T 2 L(X) satisfying variants of the Ritt resolvent condition k( T) 1 k C | 1| in various subsets of {| | > 1}.
J. Malinen, O. Nevanlinna, Z. Yuan
semanticscholar +2 more sources
Tauberian conditions for Conull spaces [PDF]
The typical Tauberian theorem asserts that a particular summability method cannot map any divergent member of a given set of sequences into a convergent sequence. These sets of sequences are typically defined by an order growth or gap condition.
J. Connor, A. K. Snyder
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Tauberian conditions for a general limitable method [PDF]
Let (un) be a sequence of real numbers, L an additive limitable method with some property, and and different spaces of sequences related to each other.
İbrahim Canak, Ümit Totur
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A General Tauberian Condition that Implies Euler Summability
AbstractLet V be any summability method (whether linear or conservative or not), 0 < p < 1 and s a real or complex sequence. Let Ep denote the matrix of the Euler method. A theorem is proved, giving a condition under which the V-summability of Eps will imply the Ep-summability of s. This extends, in generalized form, an earlier result of N.
M. R. Parameswaran
semanticscholar +3 more sources
Multidimensional Tauberian theorems for vector-valued distributions [PDF]
We prove several Tauberian theorems for regularizing transforms of vector-valued distributions. The regularizing transform of f is given by the integral transform M-phi(f)(x, y) = (f * phi(y))(x), (x, y) is an element of R-n x R+, with kernel phi(y) (t) =
Pilipović, Stevan, Vindas Diaz, Jasson
core +4 more sources
Tauberian theorems for (N̄, p, q, w) summable triple sequences of fuzzy numbers
In this paper, we introduce the notion of weighted mean method (N̄, p, q, w) of triple sequences of fuzzy numbers and and show necessary and sufficient Tauberian conditions under which convergence in Pringsheim's sense of a triple sequence of fuzzy ...
Carlos Bernal Granados +2 more
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