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A. Smirnov
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1.
Dirac fermions in a magnetic-solenoid field
S.P. Gavrilov
;
D.M. Gitman
;
A.A. Smirnov
;
B.L. Voronov
;
14 Aug 2003
/ published in "Focus on Mathematical Physics Research" (Nova Science Publishers, New York, 2004), pp. 131-168
2.
Green functions of the Dirac equation with magnetic-solenoid field
S.P. Gavrilov
;
D.M. Gitman
;
A.A. Smirnov
;
7 Oct 2003
/ J.Math.Phys. 45 (2004) 1873-1886
3.
Dirac equation in the magnetic-solenoid field
S.P. Gavrilov
;
D.M. Gitman
;
A.A. Smirnov
;
31 Oct 2002
/ Eur.Phys.J.direct C30 (2003) 009; Eur.Phys.J. C32S1 (2004) 119-142
4.
Estimation of coupling between oscillators from short time series via phase dynamics modeling: limitations and application to EEG data
D.A. Smirnov
;
M.B. Bodrov
;
J.L. Perez Velazquez
;
R.A. Wennberg
;
B.P. Bezruchko
;
13 Jun 2005
5.
Interaction of surface acoustic waves with a two-dimensional electron gas in the presence of spin splitting of the Landau bands
I. L. Drichko
;
A. M. Diakonov
;
V. V.Preobrazenskiy
;
I. Yu. Smirnov
;
A. I. Toropov ( Ioffe PTI
;
St.Petersburg
;
7 Oct 1999
/ Semiconductors 33, 892- (1999)
6.
Evaluating multiloop Feynman integrals by Mellin-Barnes representation
V.A.Smirnov
;
4 Jun 2004
7.
Evaluating double and triple (?) boxes
V.A. Smirnov
;
25 Sep 2002
/ Nucl.Phys.Proc.Suppl. 116 (2003) 417-421
8.
The homology of iterated loop spaces
V.A.Smirnov
;
6 Oct 2000
9.
Decay of charged fields in de Sitter spacetime
A. A. Smirnov
;
15 Dec 2004
/ Class.Quant.Grav. 22 (2005) 4021-4030
10.
Cohomologies of Affine Jacobi Varieties and Integrable Systems
A. Nakayashiki
;
F. A. Smirnov
;
13 Dec 1999
11.
Dual Baxter equations and quantization of Affine Jacobian
Feodor A. Smirnov
;
21 Dec 1999
12.
Possible detection of a magnetic field in T Tauri
D.A. Smirnov
;
S.N. Fabrika
;
S.A. Lamzin
;
G.G. Valyavin
;
3 Feb 2003
/ Astron.Astrophys. 401 (2003) 1057-1062
13.
Two-Loop Sudakov Form Factor in a Theory with Mass Gap
Bernd Feucht
;
Johann H. Kühn
;
Alexander A. Penin
;
Vladimir A. Smirnov
;
8 Apr 2004
/ Phys.Rev.Lett. 93 (2004) 101802
14.
A Model with Propagating Spinons beyond One Dimension
F. A. Smirnov
;
A. M. Tsvelik
;
28 Apr 2003
/ Phys.Rev. B58 (1998) R8881
15.
Applying Groebner Bases to Solve Reduction Problems for Feynman Integrals
A.V. Smirnov
;
V.A. Smirnov
;
30 Sep 2005
16.
Nonlinearity of Acoustic Effects and High-Frequency Electrical Conductivity in GaAs/AlGaAs Heterostructures under Conditions of the Integer Quantum Hall Effect
I. L. Drichko
;
A. M. Diakonov
;
I. Yu. Smirnov
;
A. I. Toropov
;
24 Aug 2000
/ Semiconductors 34, 436 (2000)
17.
Analytical Evaluation of Dimensionally Regularized Massive On-Shell Double Boxes
G. Heinrich
;
V.A. Smirnov
;
4 Jun 2004
/ Phys.Lett. B598 (2004) 55-66
18.
E_infty-structure and differentials of the Adams spectral sequence
V.A.Smirnov
;
2 Jul 2001
19.
Separation of variables for quantum integrable models related to $ U_q(hat{sl}_N) $
Feodor A. Smirnov
;
18 Sep 2001
20.
`Strategy of Regions': Expansions of Feynman Diagrams both in Euclidean and Pseudo-Euclidean Regimes
V.A. Smirnov
;
15 Dec 2000
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