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2-years impact-factor Math-Net.Ru of «Teoreticheskaya i Matematicheskaya Fizika» journal, 2023
2-years impact-factor Math-Net.Ru of the journal in 2023 is calculated
as the number of citations in 2023 to the scientific papers published during
2021–2022.
The table below contains the list of citations in 2023 to the papers
published in 2021–2022. 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.
Year |
2-years impact-factor Math-Net.Ru |
Scientific papers |
Citations |
Citated papers |
Journal Self-citations |
2023 |
0.992 |
239 |
237 |
115 |
15.6% |
|
|
N |
Citing pulication |
|
Cited paper |
|
1. |
H. Paul, M. Santagata, “Genus-one open string amplitudes on $\mathrm{AdS_5\times S^3}$ from CFT”, J. High Energ. Phys., 2023:12 (2023), 57 |
→ |
Projectors on invariant subspaces of representations $\operatorname{ad}^{\otimes2}$ of Lie algebras $so(N)$ and $sp(2r)$ and Vogel parameterization A. P. Isaev, A. A. Provorov TMF, 206:1 (2021), 3–22
|
2. |
S. M. Chester, “Bootstrapping $4d$ $\mathcal{N} = 2$ gauge theories: the case of SQCD”, J. High Energ. Phys., 2023:1 (2023), 107 |
→ |
Projectors on invariant subspaces of representations $\operatorname{ad}^{\otimes2}$ of Lie algebras $so(N)$ and $sp(2r)$ and Vogel parameterization A. P. Isaev, A. A. Provorov TMF, 206:1 (2021), 3–22
|
|
3. |
W.-X. Zhang, Y. Liu, X. Chen, S. Zeng, “Riemann–Hilbert problems and soliton solutions for the reverse space-time nonlocal Sasa–Satsuma equation”, Nonlinear Dyn., 111:11 (2023), 10473 |
→ |
Pure soliton solutions of the nonlocal Kundu–nonlinear Schrödinger equation Xiu-Bin Wang, Bo Han TMF, 206:1 (2021), 47–78
|
4. |
L. Lei, S.-F. Tian, Y.-Q. Wu, “Multi-soliton solutions for the nonlocal Kundu-nonlinear Schrödinger equation with step-like initial data”, J. Nonlinear Math. Phys., 30:4 (2023), 1661 |
→ |
Pure soliton solutions of the nonlocal Kundu–nonlinear Schrödinger equation Xiu-Bin Wang, Bo Han TMF, 206:1 (2021), 47–78
|
|
5. |
V. B. Belyaev, S. A. Rakityansky, I. M. Gopane, “Recovering the two-body potential from a given three-body wave function”, Few-Body Syst., 64:1 (2023), 4 |
→ |
Weak asymptotics of the wave function for an $N$-particle system and asymptotic filtration S. L. Yakovlev TMF, 206:1 (2021), 79–96
|
|
6. |
A. D. Alhaidari, H. Bahlouli, “Electrostatic multipole contributions to the binding energy of electrons”, Computational and Theoretical Chemistry, 1222 (2023), 114058 |
→ |
Exponentially confining potential well A. D. Alhaidari TMF, 206:1 (2021), 97–111
|
|
7. |
A. Malik, “Comprehensive study of cylindrical Levi-Civita and cosmic string solutions in Rastall theory of gravity”, Chinese Journal of Physics, 84 (2023), 357 |
→ |
Study of cylindrically symmetric solutions in an $f(R)$ gravity background M. A. Farooq, M. F. Shamir TMF, 206:1 (2021), 125–136
|
|
8. |
W. Cui, Y. Liu, “Nonlocal symmetries and interaction solutions for the $(n + 1)$-dimensional generalized Korteweg–de Vries equation”, Phys. Scr., 98:4 (2023), 045204 |
→ |
Nonlocal symmetries of some nonlinear partial differential equations with third-order Lax pairs Xiazhi Hao TMF, 206:2 (2021), 139–148
|
|
9. |
R. Ye, Y. Zhang, “A vectorial Darboux transformation for the Fokas–Lenells system”, Chaos, Solitons & Fractals, 169 (2023), 113233 |
→ |
Binary Darboux transformation for a negative-order AKNS equation Z. Amjad, D. Khan TMF, 206:2 (2021), 149–163
|
10. |
F. Müller-Hoissen, “A vectorial binary Darboux transformation for the first member of the negative part of the AKNS hierarchy”, J. Phys. A: Math. Theor., 56:12 (2023), 125701 |
→ |
Binary Darboux transformation for a negative-order AKNS equation Z. Amjad, D. Khan TMF, 206:2 (2021), 149–163
|
|
11. |
J. Zhang, J. Yue, Z. Zhao, Y. Zhang, “Breathers, transformation mechanisms and their molecular state of a (3+1)-dimensional generalized Yu–Toda–Sasa–Fukuyama equation”, Mathematics, 11:7 (2023), 1755 |
→ |
Lie symmetry, nonlocal symmetry analysis, and interaction of solutions of a $(2+1)$-dimensional KdV–mKdV equation Zhonglong Zhao, Lingchao He TMF, 206:2 (2021), 164–185
|
12. |
P. K. Das, “The interaction of three long shallow-water waves with different dispersion relations modeled by generalized Hirota–Satsuma KdV systems with some variable coefficients”, Nonlinear Dyn., 111:22 (2023), 21259 |
→ |
Lie symmetry, nonlocal symmetry analysis, and interaction of solutions of a $(2+1)$-dimensional KdV–mKdV equation Zhonglong Zhao, Lingchao He TMF, 206:2 (2021), 164–185
|
13. |
H. Ma, S. Yue, Y. Gao, A. Deng, “Lump solution, breather soliton and more soliton solutions for a $(2+1)$-dimensional generalized Benjamin–Ono equation”, Qual. Theory Dyn. Syst., 22:2 (2023), 72 |
→ |
Lie symmetry, nonlocal symmetry analysis, and interaction of solutions of a $(2+1)$-dimensional KdV–mKdV equation Zhonglong Zhao, Lingchao He TMF, 206:2 (2021), 164–185
|
14. |
M. Ch. Kakuli, W. Sinkala, P. Masemola, “Conservation laws and symmetry reductions of the Hunter–Saxton equation via the double reduction method”, Mathematical and Computational Applications, 28:5 (2023), 92 |
→ |
Lie symmetry, nonlocal symmetry analysis, and interaction of solutions of a $(2+1)$-dimensional KdV–mKdV equation Zhonglong Zhao, Lingchao He TMF, 206:2 (2021), 164–185
|
15. |
Z. Qi, L. Li, “Lie symmetry analysis, conservation laws and diverse solutions of a new extended $(2+1)$-dimensional Ito equation”, AIMS Mathematics, 8:12 (2023), 29797 |
→ |
Lie symmetry, nonlocal symmetry analysis, and interaction of solutions of a $(2+1)$-dimensional KdV–mKdV equation Zhonglong Zhao, Lingchao He TMF, 206:2 (2021), 164–185
|
16. |
S. Singh, S Saha Ray, “New analytical solutions and integrability for the (2 + 1)-dimensional variable coefficients generalized Nizhnik-Novikov-Veselov system arising in the study of fluid dynamics via auto-Backlund transformation approach”, Phys. Scr., 98:8 (2023), 085243 |
→ |
Lie symmetry, nonlocal symmetry analysis, and interaction of solutions of a $(2+1)$-dimensional KdV–mKdV equation Zhonglong Zhao, Lingchao He TMF, 206:2 (2021), 164–185
|
17. |
W. Cui, Yi. Liu, “Nonlocal symmetries and interaction solutions for the $(n + 1)$-dimensional generalized Korteweg–de Vries equation”, Phys. Scr., 98:4 (2023), 045204 |
→ |
Lie symmetry, nonlocal symmetry analysis, and interaction of solutions of a $(2+1)$-dimensional KdV–mKdV equation Zhonglong Zhao, Lingchao He TMF, 206:2 (2021), 164–185
|
18. |
A. M. Talafha, A. Jhangeer, S. S. Kazmi, “Dynamical analysis of $(4+1)$-dimensional Davey Srewartson Kadomtsev Petviashvili equation by employing Lie symmetry approach”, Ain Shams Engineering Journal, 14:11 (2023), 102537 |
→ |
Lie symmetry, nonlocal symmetry analysis, and interaction of solutions of a $(2+1)$-dimensional KdV–mKdV equation Zhonglong Zhao, Lingchao He TMF, 206:2 (2021), 164–185
|
19. |
X.-W. Yan, Y. Chen, “Reverse-time type nonlocal Sasa–Satsuma equation and its soliton solutions”, Commun. Theor. Phys., 75:7 (2023), 075005 |
→ |
Lie symmetry, nonlocal symmetry analysis, and interaction of solutions of a $(2+1)$-dimensional KdV–mKdV equation Zhonglong Zhao, Lingchao He TMF, 206:2 (2021), 164–185
|
20. |
A. A. Altwaty, “Optical solitons in Fiber Bragg Gratings for the coupled form of the nonlinear (2+1)-dimensional Kundu-Mukherjee-Naskar equation via four powerful techniques”, Results in Physics, 44 (2023), 106205 |
→ |
Lie symmetry, nonlocal symmetry analysis, and interaction of solutions of a $(2+1)$-dimensional KdV–mKdV equation Zhonglong Zhao, Lingchao He TMF, 206:2 (2021), 164–185
|
|
|
Total publications: |
8383 |
Scientific articles: |
8244 |
Authors: |
5014 |
Citations: |
68880 |
Cited articles: |
6664 |
|
Impact Factor Web of Science |
|
for 2023:
1.000 |
|
for 2022:
1.000 |
|
for 2021:
0.685 |
|
for 2020:
0.956 |
|
for 2019:
0.854 |
|
for 2018:
0.901 |
|
for 2017:
0.851 |
|
for 2016:
0.984 |
|
for 2015:
0.831 |
|
for 2014:
0.801 |
|
for 2013:
0.700 |
|
for 2012:
0.669 |
|
for 2011:
0.650 |
|
for 2010:
0.748 |
|
for 2009:
0.796 |
|
for 2008:
0.721 |
|
for 2007:
0.622 |
|
for 2006:
0.626 |
|
for 2005:
0.569 |
|
for 2004:
0.651 |
|
for 2003:
0.729 |
|
Scopus Metrics |
|
2023 |
CiteScore |
1.600 |
|
2023 |
SNIP |
0.802 |
|
2023 |
SJR |
0.325 |
|
2022 |
SJR |
0.315 |
|
2021 |
SJR |
0.324 |
|
2020 |
SJR |
0.416 |
|
2019 |
SJR |
0.299 |
|
2018 |
CiteScore |
0.810 |
|
2018 |
SJR |
0.386 |
|
2017 |
CiteScore |
0.800 |
|
2017 |
SNIP |
0.865 |
|
2017 |
SJR |
0.409 |
|
2016 |
CiteScore |
0.740 |
|
2016 |
SNIP |
0.970 |
|
2016 |
SJR |
0.425 |
|
2015 |
CiteScore |
0.650 |
|
2015 |
SNIP |
0.805 |
|
2015 |
IPP |
0.658 |
|
2015 |
SJR |
0.481 |
|
2014 |
CiteScore |
0.650 |
|
2014 |
SNIP |
0.899 |
|
2014 |
IPP |
0.678 |
|
2014 |
SJR |
0.492 |
|
2013 |
SNIP |
0.800 |
|
2013 |
IPP |
0.573 |
|
2013 |
SJR |
0.494 |
|
2012 |
SNIP |
0.764 |
|
2012 |
IPP |
0.555 |
|
2012 |
SJR |
0.294 |
|