Results 31 to 40 of about 485,462 (331)

Renormalization Group Functions of the \phi^4 Theory in the Strong Coupling Limit: Analytical Results

, 2010
The previous attempts of reconstructing the Gell-Mann-Low function \beta(g) of the \phi^4 theory by summing perturbation series give the asymptotic behavior \beta(g) = \beta_\infty g^\alpha in the limit g\to \infty, where \alpha \approx 1 for the space ...
A. A. Pogorelov, A. A. Pogorelov, A. A. Pogorelov, A. A. Slavnov, A. A. Vladimirov, A. A. Vladimirov, A. Agodi, A. G. Basuev, A. I. Larkin, A. I. Nikishov, A. J. Guttmann, A. N. Sissakian, A. Pelissetto, A. Vladikas, A. Z. Patashinskii, B. Freedman, C. A. Carvalho de, C. B. Lang, C. M. Bender, D. A. Lobaskin, D. I. Kazakov, D. I. Kazakov, D. J. E. Callaway, E. B. Bogomolny, E. B. Bogomolny, E. B. Bogomolny, E. Brezin, E. Brezin, F. M. Dittes, G. A. Baker, G. A. Baker, G. A. Baker Jr., G. Jug, I. A. Fox, I. M. Suslov, I. M. Suslov, I. M. Suslov, I. M. Suslov, I. M. Suslov, I. T. Drummond, J. Frölich, J. K. Kim, J. P. Eckmann, K. Wilson, L. D. Landau, L. D. Landau, L. N. Lipatov, L. N. Lipatov, M. Aizenman, M. Consoli, M. G. Amaral do, M. Luscher, M. Moshe, N. N. Bogolyubov, P. Cea, P. Grassberger, R. Kenna, S. G. Gorishny, S. Ma, S. McKenzie, T. Ritbergen van, W. Bernreuther, Yu. A. Kubyshin   +62 more
core   +1 more source

SL(2,C) Chern-Simons theory and the asymptotic behavior of the colored Jones polynomial [PDF]

, 2007
We clarify and refine the relation between the asymptotic behavior of the colored Jones polynomial and Chern-Simons gauge theory with complex gauge group SL(2,C).
A. Weil, A. Weil, A. Weil, C.D. Hodgson, D. Cooper, D.B. Ray, D.B. Ray, D.S. Freed, E. Witten, H. Murakami, H. Murakami, H. Murakami, H. Murakami, H. Zheng, H.U. Boden, Hitoshi Murakami, J. Cheeger, J. Dubois, N.M.J. Woodhouse, R.M. Kashaev, S. Gukov, Sergei Gukov, W. Müller, W.B.R. Lickorish, W.D. Neumann   +24 more
core   +3 more sources

A Theorem of Galambos-Bojanić-Seneta Type

Abstract and Applied Analysis, 2009
In the theorems of Galambos-Bojanić-Seneta's type, the asymptotic behavior of the functions 𝑐[𝑥],𝑥≥1, for 𝑥→+∞, is investigated by the asymptotic behavior of the given sequence of positive numbers (𝑐𝑛), as 𝑛→+∞ and vice versa.
Dragan Djurčić, Aleksandar Torgašev
doaj   +1 more source

Global Well-Posedness and Determining Nodes of Non-Autonomous Navier–Stokes Equations with Infinite Delay on Bounded Domains

Mathematics
The asymptotic behavior of solutions to nonlinear partial differential equations is an important tool for studying their long-term behavior. However, when studying the asymptotic behavior of solutions to nonlinear partial differential equations with ...
Huanzhi Ge, Feng Du
doaj   +1 more source

Asymptotic Behavior of Certain Integrodifferential Equations

Discrete Dynamics in Nature and Society, 2016
This paper deals with asymptotic behavior of nonoscillatory solutions of certain forced integrodifferential equations of the form: atx′t′=e(t)+∫ct‍(t-s)α-1k(t,s)f(s,x(s))ds,  c>1 ...
Said Grace, Elvan Akin
doaj   +1 more source

Linear and anomalous front propagation in system with non Gaussian diffusion: the importance of tails

, 2016
We investigate front propagation in systems with diffusive and sub-diffusive behavior. The scaling behavior of moments of the diffusive problem, both in the standard and in the anomalous cases, is not enough to determine the features of the reactive ...
Serva, Maurizio, Vergni, Davide, Vulpiani, Angelo   +2 more
core   +1 more source

Asymptotic behavior of stable manifolds [PDF]

Proceedings of the American Mathematical Society, 1991
The relation between local stable manifolds of an ordinary differential equation and its discretization is studied. We show that a local stable manifold of a hyperbolic fixed point of an ordinary differential equation is the limit of local stable manifolds of the same fixed point of its discretizations as the discretization parameter h
openaire   +1 more source

Asymptotic flatness at null infinity in arbitrary dimensions

, 2011
We define the asymptotic flatness and discuss asymptotic symmetry at null infinity in arbitrary dimensions using the Bondi coordinates. To define the asymptotic flatness, we solve the Einstein equations and look at the asymptotic behavior of ...
Kentaro Tanabe, R. P. Geroch, Shunichiro Kinoshita, Tetsuya Shiromizu   +3 more
core   +1 more source

Asymptotic Limits and Sum Rules for the Quark Propagator [PDF]

, 1996
For the structure functions of the quark propagator, the asymptotic behavior is obtained for general, linear, covariant gauges, and in all directions of the complex $k^2$-plane. Asymptotic freedom is assumed.
Gross, Kubo, Kugo, Källén, Lehmann, Nakanishi, Nishijima, Nishijima, Nishijima, Nishijima, Oehme, Oehme, Oehme, Oehme, Oehme, Oehme, Oehme, Oehme, Politzer, Reinhard Oehme, Seiberg, Seiberg, Seiberg, Seiberg, Strocchi, Strocchi, Wentao Xu   +26 more
core   +2 more sources

Uncertainty principles and asymptotic behavior

Applied and Computational Harmonic Analysis, 2004
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Goh, S.S., Goodman, T.N.T.
openaire   +3 more sources