Results 31 to 40 of about 800 (199)
Tauberian Theorems via Statistical Convergence
The concept of statistical convergence, which is related to the usual concept of convergence in probability, provides a regular summability method for abstract metric spaces.
Fridy, John A, Khan, Mohammad K
core +1 more source
Tauberian theorems for Cesaro summability of sequences of fuzzy numbers
In this paper we use the concept of the Cesaro convergence of a sequence of fuzzy numbers defined by Subrahmanyam [Cesaro summability of fuzzy real numbers, Anal, 7 (1999), 159-168] to prove some Tauberian theorems for sequences of fuzzy numbers and ...
Canak, Ibrahim
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A Tauberian Theorem for Double Cesàro Summability Method
We have generalized Littlewood Tauberian theorems for (C,k,r) summability of double sequences by using oscillating behavior and de la Vallée-Poussin mean.
Bidu Bhusan Jena +2 more
doaj +1 more source
Tauberian theorems for Jp-summability
We prove Tauberian theorems for Jp-summability methods of power series type with respect to ordinary convergence. Under a o-Tauberian condition on the underlying sequence our Tauberian conclusion is valid for all Jp-methods.
Stadtmüller, Ulrich, Kratz, Werner
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Bound on asymptotics of magnitude of three point coefficients in 2D CFT
We use methods inspired from complex Tauberian theorems to make progress in understanding the asymptotic behavior of the magnitude of heavy-light-heavy three point coefficients rigorously. The conditions and the precise sense of averaging, which can lead
Sridip Pal
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General Tauberian Theorems on the Real Line
We prove general slow and very slow oscillation Tauberian theorems for the class of all complex, regular summability methods on the real line, under a broad definition which includes the classical methods.
Baezduarte, L.
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Convergence theorems and Tauberian theorems for functions and sequences in Banach spaces and Banach lattices [PDF]
We prove generalized convergence theorems and Tauberian theorems for vector-valued functions and sequences of growth order gamma - 1 with gamma > 0 and for positive functions and sequences in Banach lattices.
Sato, R., Li, Y.C., Shaw, S.Y.
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New Tauberian Theorems from Old
A new and very general and simple, yet powerful approach is introduced for obtaining new Tauberian theorems for a summability method V from known Tauberian conditions for V, where V is merely assumed to be linear and conservative.
Mangalam R. Parameswaran
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Lax–Phillips orbit counting in higher rank
Abstract Given a discrete lattice, Γ
Alex Kontorovich, Christopher Lutsko
wiley +1 more source
Modular invariance, tauberian theorems and microcanonical entropy
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
doaj +1 more source

