activity
19982017
most citedCalculation of the K^0-\bar{K}^0 mixing parameter via the QCD sum rules at finite energies

54 citations · 63 across the 10 of their papers we have counts for

collaborators

10 papers

physics.gen-ph2017

Bivector Gauge Fields and Amplification of Radiation from Distant Cosmic Sources

Alexander Krasulin

This paper describes in some detail the concept of bivector gauge fields and then examines the possibility of confirming their existence by recording certain patterns in variation…

math-ph2010

Five-Dimensional Tangent Vectors in Space-Time: VI. Bivector Derivative and Its Application

Alexander Krasulin

This is the sixth, concluding part of a series of papers the first five of which have been submitted to the present archive in mid 1998 and published as INR preprints in 1999. The…

hep-ph2001★ 54 cited

Calculation of the K^0-\bar{K}^0 mixing parameter via the QCD sum rules at finite energies

K. G. Chetyrkin, A. L. Kataev, A. B. Krasulin +1

The QCD finite energy sum rules method is used to show that the parameter of the K^0-\bar{K}_0 mixing \hat{B} is mainly determined by the value of g m_s< \bar{d} G_{μν} σ_{μν} d >…

math-ph1998★ 2 cited

Five-Dimensional Tangent Vectors in Space-Time: V. Generalization of Covariant Derivative

Alexander Krasulin

In this part of the series I discuss the five-vector generalizations of affine connection and gauge fields. I also give definition to the exterior derivative of nonscalar-valued fi…

math-ph1998★ 1 cited

Five-Dimensional Tangent Vectors in Space-Time: IV. Generalization of Exterior Calculus

Alexander Krasulin

This part of the series is devoted to the generalization of exterior differential calculus. I give definition to the integral of a five-vector form over a limited space-time volume…

math-ph1998★ 1 cited

Five-Dimensional Tangent Vectors in Space-Time: III. Some Applications

Alexander Krasulin

In this part of the series I show how five-tensors can be used for describing in a coordinate-independent way finite and infinitesimal Poincare transformations in flat space-time.…