2-years impact-factor Math-Net.Ru of «Trudy Instituta Matematiki i Mekhaniki UrO RAN» journal, 2021

2-years impact-factor Math-Net.Ru of the journal in 2021 is calculated as the number of citations in 2021 to the scientific papers published during 2019–2020.

The table below contains the list of citations in 2021 to the papers published in 2019–2020. 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  Full list
N	Citing pulication		Cited paper
1.	M. I. Gomoyunov, N. Yu. Lukoyanov, “Differentsialnye igry v sistemakh drobnogo poryadka: neravenstva dlya proizvodnykh funktsionala tseny po napravleniyam”, Optimalnoe upravlenie i differentsialnye igry, Sbornik statei, Trudy MIAN, 315, MIAN, M., 2021, 74–94	→	Extremal Shift to Accompanying Points in a Positional Differential Game for a Fractional-Order System M. I. Gomoyunov Trudy Inst. Mat. i Mekh. UrO RAN, 25:1 (2019),  11–34
2.	M. I. Gomoyunov, “Differential games for fractional-order systems: Hamilton-Jacobi-Bellman-Isaacs equation and optimal feedback strategies”, Mathematics, 9:14 (2021), 1667	→	Extremal Shift to Accompanying Points in a Positional Differential Game for a Fractional-Order System M. I. Gomoyunov Trudy Inst. Mat. i Mekh. UrO RAN, 25:1 (2019),  11–34
3.	Alexander A. Kovalevsky, “Summability of solutions of second-order nonlinear elliptic equations with data in classes close to $L^1$”, Ricerche mat, 2021	→	Integrability Properties of Functions with a Given Behavior of Distribution Functions and Some Applications A. A. Kovalevsky Trudy Inst. Mat. i Mekh. UrO RAN, 25:1 (2019),  78–92
4.	S. I. Mitrokhin, “Ob asimptotike spektra differentsialnogo operatora chetnogo poryadka s potentsialom delta-funktsiei”, Vestn. Sam. gos. tekhn. un-ta. Ser. Fiz.-mat. nauki, 25:4 (2021), 634–662	→	Asymptotics of the spectrum of a periodic boundary value problem for a differential operator with a summable potential S. I. Mitrokhin Trudy Inst. Mat. i Mekh. UrO RAN, 25:1 (2019),  136–149
5.	S. I. Mitrokhin, “Ob izuchenii spektra semeistva differentsialnykh operatorov, potentsialy kotorykh skhodyatsya k delta-funktsii Diraka”, Izvestiya vysshikh uchebnykh zavedenii. Povolzhskii region. Fiziko-matematicheskie nauki, 2021, № 1, 20–38	→	Asymptotics of the spectrum of a periodic boundary value problem for a differential operator with a summable potential S. I. Mitrokhin Trudy Inst. Mat. i Mekh. UrO RAN, 25:1 (2019),  136–149
6.	V. I. Maksimov, “The methods of dynamical reconstruction of an input in a system of ordinary differential equations”, J. Inverse Ill-Posed Probl., 29:1 (2021), 125–156	→	On a problem of dynamic reconstruction under incomplete information V. L. Rozenberg Trudy Inst. Mat. i Mekh. UrO RAN, 25:1 (2019),  207–218
7.	P. G. Surkov, “Real-time reconstruction of external impact on fractional order system under measuring a part of coordinates”, J. Comput. Appl. Math., 381 (2021), 113039	→	On a problem of dynamic reconstruction under incomplete information V. L. Rozenberg Trudy Inst. Mat. i Mekh. UrO RAN, 25:1 (2019),  207–218
8.	S. N. Smirnov, “Guaranteed Deterministic Approach to Superhedging: the Semicontinuity and Continuity Properties of Solutions of the Bellman–Isaacs Equations”, Autom Remote Control, 82:11 (2021), 2024	→	A Feller Transition Kernel with Measure Supports Given by a Set-Valued Mapping S. N. Smirnov Trudy Inst. Mat. i Mekh. UrO RAN, 25:1 (2019),  219–228
9.	Sergey N. Smirnov, Basil Papadopoulos, “Realistic Models of Financial Market and Structural Stability”, Journal of Mathematics, 2021 (2021), 1	→	A Feller Transition Kernel with Measure Supports Given by a Set-Valued Mapping S. N. Smirnov Trudy Inst. Mat. i Mekh. UrO RAN, 25:1 (2019),  219–228
10.	Sergey N. Smirnov, Springer Proceedings in Mathematics & Statistics, 358, Operator Theory and Harmonic Analysis, 2021, 355	→	A Feller Transition Kernel with Measure Supports Given by a Set-Valued Mapping S. N. Smirnov Trudy Inst. Mat. i Mekh. UrO RAN, 25:1 (2019),  219–228
11.	Maxim Staritsyn, Nikolay Pogodaev, Elena Goncharova, Lecture Notes in Computer Science, 12755, Mathematical Optimization Theory and Operations Research, 2021, 356	→	On a class of problems of optimal impulse control for a continuity equation M. V. Staritsyn, N. I. Pogodaev Trudy Inst. Mat. i Mekh. UrO RAN, 25:1 (2019),  229–244
12.	A. S. Strekalovskii, “Elementy globalnogo poiska v obschei zadache d.c. optimizatsii”, Differentsialnye uravneniya i optimalnoe upravlenie, Itogi nauki i tekhn. Sovrem. mat. i ee pril. Temat. obz., 196, VINITI RAN, M., 2021, 114–127	→	New global optimality conditions in a problem with d.c. constraints A. S. Strekalovskii Trudy Inst. Mat. i Mekh. UrO RAN, 25:1 (2019),  245–261
13.	A. S. Strekalovsky, Lecture Notes in Computer Science, 12755, Mathematical Optimization Theory and Operations Research, 2021, 17	→	New global optimality conditions in a problem with d.c. constraints A. S. Strekalovskii Trudy Inst. Mat. i Mekh. UrO RAN, 25:1 (2019),  245–261
14.	V. I. Sumin, M. I. Sumin, “Regulyarizovannye klassicheskie usloviya optimalnosti v iteratsionnoi forme dlya vypuklykh zadach optimizatsii raspredelennykh sistem volterrova tipa”, Vestn. Udmurtsk. un-ta. Matem. Mekh. Kompyut. nauki, 31:2 (2021), 265–284	→	Controlled Volterra functional equations and the contraction mapping principle V. I. Sumin Trudy Inst. Mat. i Mekh. UrO RAN, 25:1 (2019),  262–278
15.	A. V. Chernov, “O totalno globalnoi razreshimosti evolyutsionnogo uravneniya s neogranichennym operatorom”, Vestn. Udmurtsk. un-ta. Matem. Mekh. Kompyut. nauki, 31:2 (2021), 331–349	→	Controlled Volterra functional equations and the contraction mapping principle V. I. Sumin Trudy Inst. Mat. i Mekh. UrO RAN, 25:1 (2019),  262–278
16.	M. I. Sumin, “Regulyarizatsiya printsipa maksimuma Pontryagina v vypukloi zadache optimalnogo granichnogo upravleniya dlya parabolicheskogo uravneniya s operatornym ogranicheniem-ravenstvom”, Tr. IMM UrO RAN, 27, № 2, 2021, 221–237	→	Regularized Lagrange principle and Pontryagin maximum principle in optimal control and in inverse problems M. I. Sumin Trudy Inst. Mat. i Mekh. UrO RAN, 25:1 (2019),  279–296
17.	M. I. Sumin, “Printsip Lagranzha i ego regulyarizatsiya kak teoreticheskaya osnova ustoichivogo resheniya zadach optimalnogo upravleniya i obratnykh zadach”, Vestnik rossiiskikh universitetov. Matematika, 26:134 (2021), 151–171	→	Regularized Lagrange principle and Pontryagin maximum principle in optimal control and in inverse problems M. I. Sumin Trudy Inst. Mat. i Mekh. UrO RAN, 25:1 (2019),  279–296
18.	V. I. Sumin, M. I. Sumin, “Regulyarizovannye klassicheskie usloviya optimalnosti v iteratsionnoi forme dlya vypuklykh zadach optimizatsii raspredelennykh sistem volterrova tipa”, Vestn. Udmurtsk. un-ta. Matem. Mekh. Kompyut. nauki, 31:2 (2021), 265–284	→	Regularized Lagrange principle and Pontryagin maximum principle in optimal control and in inverse problems M. I. Sumin Trudy Inst. Mat. i Mekh. UrO RAN, 25:1 (2019),  279–296
19.	V. I. Ukhobotov, I. V. Izmestev, “Ob odnoi zadache upravleniya protsessom ochistki vodoema ot primesi”, Izv. IMI UdGU, 57 (2021), 181–189	→	A control problem for a rod heating process with unknown temperature at the right end and unknown density of the heat source V. I. Ukhobotov, I. V. Izmestyev Trudy Inst. Mat. i Mekh. UrO RAN, 25:1 (2019),  297–305
20.	V. R. Barseghyan, “The problem of control of rod heating process with nonseparated conditions at intermediate moments of time”, Arch. Control Sci., 31:3 (2021), 481–493	→	A control problem for a rod heating process with unknown temperature at the right end and unknown density of the heat source V. I. Ukhobotov, I. V. Izmestyev Trudy Inst. Mat. i Mekh. UrO RAN, 25:1 (2019),  297–305
1 2 3 4 5  Full list