2-years impact-factor Math-Net.Ru of «Symmetry, Integrability and Geometry: Methods and Applications» journal, 2007

2-years impact-factor Math-Net.Ru of the journal in 2007 is calculated as the number of citations in 2007 to the scientific papers published during 2005–2006.

The table below contains the list of citations in 2007 to the papers published in 2005–2006. We take into account all citing publications we found from different sources, mostly from references lists available on Math-Net.Ru. Both original and translation versions are taken into account.

The impact factor Math-Net.Ru may change when new citations to a year given are found.

1 2 3 4 5 6  Full list
N	Citing pulication		Cited paper
1.	Saifullah K., “Geometric symmetries on Lorentzian manifolds”, Nuovo Cimento Della Societa Italiana Di Fisica B-Basic Topics in Physics, 122:4 (2007), 447–457	→	The Differential Form Method for Finding Symmetries B. Kent Harrison SIGMA, 1 (2005), 001, 12 pp.
2.	Castro C., “On the noncommutative and nonassociative geometry of octonionic space time, modified dispersion relations and grand unification”, Journal of Mathematical Physics, 48:7 (2007), 073517	→	Multi-Instantons in Higher Dimensions and Superstring Solitons Eugene K. Loginov SIGMA, 1 (2005), 002, 4 pp.
3.	Kolev, B, “Bi-Hamiltonian systems on the dual of the Lie algebra of vector fields of the circle and periodic shallow water equations”, Philosophical Transactions of the Royal Society A-Mathematical Physical and Engineering Sciences, 365:1858 (2007), 2333	→	Andrew Lenard: A Mystery Unraveled Jeffery Praught, Roman G. Smirnov SIGMA, 1 (2005), 005, 7 pp.
4.	Morozov, OI, “Coverings of differential equations and Cartan's structure theory of Lie pseudo-groups”, Acta Applicandae Mathematicae, 99:3 (2007), 309	→	Structure of Symmetry Groups via Cartan's Method: Survey of Four Approaches O. I. Morozov SIGMA, 1 (2005), 006, 14 pp.
5.	Olver P.J., Pohjanpelto J., “Differential Invariants for Lie Pseudo-Groups”, Grobner Bases in Symbolic Analysis, Radon Series on Computational and Applied Mathematics, 2, eds. Rosenkranz M., Wang D., Walter de Gruyter, 2007, 217–243	→	Structure of Symmetry Groups via Cartan's Method: Survey of Four Approaches O. I. Morozov SIGMA, 1 (2005), 006, 14 pp.
6.	V. V. Belov, F. N. Litvinets, A. Yu. Trifonov, “Kvaziklassicheskie spektralnye serii operatora tipa Khartri, otvechayuschie tochke pokoya klassicheskoi sistemy Gamiltona–Erenfesta”, TMF, 150:1 (2007), 26–40	→	Exact Solutions and Symmetry Operators for the Nonlocal Gross–Pitaevskii Equation with Quadratic Potential Alexander Shapovalov, Andrey Trifonov, Alexander Lisok SIGMA, 1 (2005), 007, 14 pp.
7.	Alexander V. Shapovalov, Roman O. Rezaev, Andrey Yu. Trifonov, “Symmetry Operators for the Fokker–Plank–Kolmogorov Equation with Nonlocal Quadratic Nonlinearity”, SIGMA, 3 (2007), 005, 16 pp.	→	Exact Solutions and Symmetry Operators for the Nonlocal Gross–Pitaevskii Equation with Quadratic Potential Alexander Shapovalov, Andrey Trifonov, Alexander Lisok SIGMA, 1 (2005), 007, 14 pp.
8.	Litvinets, FN, “Berry phases for 3D Hartree-type equations with a quadratic potential and a uniform magnetic field”, Journal of Physics A-Mathematical and Theoretical, 40:36 (2007), 11129	→	Exact Solutions and Symmetry Operators for the Nonlocal Gross–Pitaevskii Equation with Quadratic Potential Alexander Shapovalov, Andrey Trifonov, Alexander Lisok SIGMA, 1 (2005), 007, 14 pp.
9.	Khirnos I. V., Litvinets F. N., Trifonov A. Yu., Shipulya M. A., “Semiclassical spectral series of the two-component Hartree-type operator”, Russian Physics Journal, 50:5 (2007), 497–502	→	Exact Solutions and Symmetry Operators for the Nonlocal Gross–Pitaevskii Equation with Quadratic Potential Alexander Shapovalov, Andrey Trifonov, Alexander Lisok SIGMA, 1 (2005), 007, 14 pp.
10.	Zhdanov, R, “Group classification of the general second-order evolution equation: semi-simple invariance groups”, Journal of Physics A-Mathematical and Theoretical, 40:19 (2007), 5083	→	Group Classification of the General Evolution Equation: Local and Quasilocal Symmetries Renat Zhdanov, Victor Lahno SIGMA, 1 (2005), 009, 7 pp.
11.	Ferraioli, DC, “Symmetries and first integrals for non-variational equations”, International Journal of Geometric Methods in Modern Physics, 4:7 (2007), 1217	→	Connections Between Symmetries and Conservation Laws George Bluman SIGMA, 1 (2005), 011, 16 pp.
12.	Ibrar Hussain, Fazal M. Mahomed, Asghar Qadir, “Second-Order Approximate Symmetries of the Geodesic Equations for the Reissner–Nordström Metric and Re-Scaling of Energy of a Test Particle”, SIGMA, 3 (2007), 115, 9 pp.	→	Connections Between Symmetries and Conservation Laws George Bluman SIGMA, 1 (2005), 011, 16 pp.
13.	Cheviakov, AF, “GeM software package for computation of symmetries and conservation laws of differential equations”, Computer Physics Communications, 176:1 (2007), 48	→	Connections Between Symmetries and Conservation Laws George Bluman SIGMA, 1 (2005), 011, 16 pp.
14.	Vladimirov V.A., Maczka C., “Exact solutions of generalized burgers equation, describing travelling fronts and their interaction”, Reports on Mathematical Physics, 60:2 (2007), 317–328	→	Connections Between Symmetries and Conservation Laws George Bluman SIGMA, 1 (2005), 011, 16 pp.
15.	C. M. Adlam, R. G. McLenaghan, R. G. Smirnov, “An orbit analysis approach to the study of superintegrable systems in the Euclidean plane”, PHYSICS OF ATOMIC NUCLEI, 70:3 (2007), 486–490	→	Second Order Superintegrable Systems in Three Dimensions Willard Miller SIGMA, 1 (2005), 015, 17 pp.
16.	Leach P.G.L., Andriopoulos K., “NONLOCAL SYMMETRIES PAST, PRESENT AND FUTURE”, Applicable Analysis and Discrete Mathematics, 1:1 (2007), 150–171	→	Ermakov's Superintegrable Toy and Nonlocal Symmetries P. G. L. Leach, A. Karasu (Kalkanli), M. C. Nucci, K. Andriopoulos SIGMA, 1 (2005), 018, 15 pp.
17.	A. G. Khachatryan, A. Irman, F. A. van Goor, K.-J. Boller, “Femtosecond electron-bunch dynamics in laser wakefields and vacuum”, PHYSICAL REVIEW SPECIAL TOPICS-ACCELERATORS AND BEAMS, 10:12 (2007), 121301	→	Ermakov's Superintegrable Toy and Nonlocal Symmetries P. G. L. Leach, A. Karasu (Kalkanli), M. C. Nucci, K. Andriopoulos SIGMA, 1 (2005), 018, 15 pp.
18.	Pupasov A.M., Samsonov B.F., Guenther U., “Exact propagators for SUSY partners”, Journal of Physics A-Mathematical and Theoretical, 40:34 (2007), 10557–10587	→	Exact Propagators for Soliton Potentials Andrey M. Pupasov, Boris F. Samsonov SIGMA, 1 (2005), 020, 7 pp.
19.	Yuri Bozhkov, Enzo Mitidieri, “Lie Symmetries and Criticality of Semilinear Differential Systems”, SIGMA, 3 (2007), 053, 17 pp.	→	Noether Symmetries and Critical Exponents Yuri Bozhkov SIGMA, 1 (2005), 022, 12 pp.
20.	I. T. Khabibullin, A. Pekan, “Kharakteristicheskaya algebra Li i klassifikatsiya poludiskretnykh modelei”, TMF, 151:3 (2007), 413–423	→	Characteristic Algebras of Fully Discrete Hyperbolic Type Equations Ismagil T. Habibullin SIGMA, 1 (2005), 023, 9 pp.
1 2 3 4 5 6  Full list