Results 11 to 20 of about 6,042,409 (259)
A Modified Analytic Function Space Feynman Integral and Its Applications [PDF]
We analyze the generalized analytic function space Feynman integral and then defined a modified generalized analytic function space Feynman integral to explain the physical circumstances.
Seung Jun Chang +2 more
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On the non-analyticity locus of an arc-analytic function [PDF]
A function is called arc-analytic if it is real analytic on each real analytic arc. In real analytic geometry there are many examples of arc-analytic functions that are not real analytic.
Kurdyka, Krzysztof, Parusinski, Adam
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On the mean value of the Near Pseudo Smarandache Function [PDF]
The main purpose of this paper is using the analytic method to study the asymp- totic properties of the Near Pseudo Smarandache Function, and give two interesting asymptotic formulae for ...
Yang, Hai, Fu, Ruiqin
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The holomorphic flow of the Riemann zeta function [PDF]
The flow of the Riemann zeta function, ś = ς(s), is considered, and phase portraits are presented. Attention is given to the characterization of the flow lines in the neighborhood of the first 500 zeros on the critical line.
Barnett, A. Ross, Broughan, Kevin A.
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On the Smarandache function and the divisor product sequences [PDF]
Let n be any positive integer, Pd(n) denotes the product of all positive divisors of n. The main purpose of this paper is using the elementary and analytic methods to study the mean value properties of a new arithmetical function S (Pd(n)), and give an ...
Mingdong, Xiao
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A certain subclass of starlike functions defined by subordination [PDF]
In the present paper, we introduce and investigate a new result connected to subclasses of normalized and univalent functions in the open unit disk.
Khatere Sheikhi, Shahram Najafzadeh
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On a Smarandache multiplicative function and its parity [PDF]
For any positive integer n, we define the Smarandache multiplicative function U(n) as follows: V (1) = 1. If n> 1 and n = p α1 1 pα2 2 · · · pαs s denotes the factorization of n into prime powers, then U(n) = max{α1 · p1, α2 · p2, · · · , αs ...
Wenjing Xiong, Xiong, Wenjing
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materialstheory/ml-analytic-continuation
This repository contains codes and some data for the machine learning for analytic continuation project. It uses a multi-level residual network to continue the DMFT Green's function to the spectral function as presented in the accompanying ...
Maximilian E. Merkel, Rong Zhang
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SOME RESULTS ON JACK’S LEMMA FOR ANALYTIC FUNCTIONS
In this paper, an upper bound will be found for the second coefficient in the Taylor expansion of the analytical function $p(z)$ using the Jack lemma. Also, the modulus of the angular derivative of the $I_{f}(z)=\frac{zp^{\prime }(z)}{p(z)}$ function on ...
Bülent Nafi Örnek
doaj +1 more source
Regularization of distributions
We give a simple necessary and sufficient condition for the existence of distributional regularizations. Our results apply to functions and distributions defined in the complement of a point, in one or several variables.
Ricardo Estrada
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