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Journal articles on the topic 'Morozov'

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Published: 4 June 2021

Last updated: 1 February 2022

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1

ITOYAMA, H., A. MIRONOV, A. MOROZOV, and AND MOROZOV. "CHARACTER EXPANSION FOR HOMFLY POLYNOMIALS III: ALL 3-STRAND BRAIDS IN THE FIRST SYMMETRIC REPRESENTATION." International Journal of Modern Physics A 27, no. 19 (July 26, 2012): 1250099. http://dx.doi.org/10.1142/s0217751x12500996.

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We continue the program of systematic study of extended HOMFLY polynomials, suggested in [A. Mironov, A. Morozov and And. Morozov, arXiv:1112.5754] and [A. Mironov, A. Morozov and And. Morozov, J. High Energy Phys. 03, 034 (2012), arXiv:1112.2654]. Extended polynomials depend on infinitely many time-variables, are close relatives of integrable τ-functions, and depend on the choice of the braid representation of the knot. They possess natural character decompositions, with coefficients which can be defined by exhaustively general formula for any particular number m of strands in the braid and any particular representation R of the Lie algebra GL(∞). Being restricted to "the topological locus" in the space of time-variables, the extended HOMFLY polynomials reproduce the ordinary knot invariants. We derive such a general formula, for m = 3, when the braid is parametrized by a sequence of integers (a1, b1, a2, b2, …) and for the first nonfundamental representation R = [2]. Instead of calculating the mixing matrices directly, as suggested [A. Mironov, A. Morozov and And. Morozov, J. High Energy Phys. 03, 034 (2012), arXiv:1112.2654], we deduce them from comparison with the known answers for torus and composite knots. A simple reflection symmetry converts the answer for the symmetric representation [2] into that for the antisymmetric one [1, 1]. The result applies, in particular, to the figure eight knot 41, and was further extended to superpolynomials in arbitrary symmetric and antisymmetric representations in H. Itoyama, A. Mironov, A. Morozov and And. Morozov, arXiv:1203.5978.

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2

Senyk, Natalya. "INTERVIEW WITH VIKTOR MOROZOV." Inozenma Philologia, no. 128 (September 12, 2015): 302–3. http://dx.doi.org/10.30970/fpl.2015.128.146.

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3

Smith, N. "Interview with Evgeny Morozov." Engineering & Technology 8, no. 9 (October 1, 2013): 58–61. http://dx.doi.org/10.1049/et.2013.0929.

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4

Bishler, Ludmila, Alexei Morozov, Andrey Morozov, and Anton Morozov. "Evolution method and HOMFLY polynomials for virtual knots." International Journal of Modern Physics A 30, no. 14 (May 14, 2015): 1550074. http://dx.doi.org/10.1142/s0217751x15500748.

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Following the suggestion of Alexei Morozov, Andrey Morozov and Anton Morozov, Phys. Lett. B737, 48 (2014), arXiv:1407.6319, to lift the knot polynomials for virtual knots and links from Jones to HOMFLY, we apply the evolution method to calculate them for an infinite series of twist-like virtual knots and antiparallel two-strand links. Within this family one can check topological invariance and understand how differential hierarchy is modified in virtual case. This opens a way towards a definition of colored (not only cabled) knot polynomials, though problems still persist beyond the first symmetric representation.

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5

Article, Editorial. "IN MAMORY OF VYACHESLAV MOROZOV." Medical Immunology (Russia) 9, no. 6 (July 18, 2014): 666. http://dx.doi.org/10.15789/1563-0625-2007-6-666.

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6

Kononenko, V. P. "The Truth about Pavlik Morozov." Soviet Education 32, no. 8 (August 1990): 69–92. http://dx.doi.org/10.2753/res1060-9393320869.

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7

Mironov, A., A. Morozov, An Morozov, and A. Sleptsov. "Colored knot polynomials: HOMFLY in representation [2, 1]." International Journal of Modern Physics A 30, no. 26 (September 18, 2015): 1550169. http://dx.doi.org/10.1142/s0217751x15501699.

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This paper starts a systematic description of colored knot polynomials, beginning from the first non-(anti)symmetric representation [Formula: see text]. The project involves several steps: (i) parametrization of big families of knots á la [A. Mironov and A. Morozov, arXiv:1506.00339], (ii) evaluating Racah/mixing matrices for various numbers of strands in various representations á la [A. Mironov, A. Morozov and An. Morozov, J. High Energy Phys. 03, 034 (2012), arXiv:1112.2654], (iii) tabulating and collecting the results at http://www.knotebook.org . In this paper, we discuss only the representation [Formula: see text] and construct all necessary ingredients that allow one to evaluate knot/links represented by three-strand closed parallel braids with inserted double-fat fingers. In particular, it is used to evaluate knots from a 7-parametric family. This family contains over 80% of knots with up to 10 intersections, but does not include mutants.

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8

Cassiday, Julie A., and Yuri Druzhnikov. "Informer 001: The Myth of Pavlik Morozov." Slavic and East European Journal 42, no. 1 (1998): 164. http://dx.doi.org/10.2307/310080.

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9

Editorial, Artilce. "E. M. MOROZOV (TO THE 90TH ANNIVERSARY)." Industrial laboratory. Diagnostics of materials 83, no. 11 (January 1, 2017): 78. http://dx.doi.org/10.26896/1028-6861-2017-83-11-78.

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10

Richardson, William. "Informer 001: The Myth of Pavlik Morozov." History: Reviews of New Books 26, no. 1 (October 1997): 40. http://dx.doi.org/10.1080/03612759.1997.10525329.

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11

Kunisch, K. "On a class of damped Morozov principles." Computing 50, no. 3 (September 1993): 185–98. http://dx.doi.org/10.1007/bf02243810.

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12

Shapovalov, S. M. "TO THE 75th ANNIVERSARY OF E.G. Morozov." Journal of Oceanological Research 49, no. 2 (September 1, 2021): 155–63. http://dx.doi.org/10.29006/1564-2291.jor-2021.49(2).13.

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March 15, 2021 Chief Researcher, Head of the Laboratory of Hydrological Processes of the P.P. Shirshov Institute of Oceanology of the Russian Academy of Sciences, DSc, ex-president of the International Association for Physical Ocean Sciences (IAPSO) Evgeny Morozov is 75 years old. E.G. Morozov is a prominent scientist and organizer of world-class science in the field of studying the temporal and spatial variability of hydrological processes and internal waves in a wide range of scales. He was the first to build a map of the amplitudes of tidal internal waves of the World Ocean. His monograph “Oceanic Internal Waves” published in 1985 in Russian, as well as his article “Semidiurnal internal wave global field”, published in the Deep Sea Research in 1995, are among the most cited on the problem of internal tidal waves. Unique results were obtained by E.G. Morozov in the study of internal waves in the Arctic, including under the ice and near the front of glaciers sliding into the ocean on Spitsbergen. He made a significant contribution to the study of various currents: the Gulf Stream, the Kuroshio and their rings, the Antarctic Circumpolar Current, the California Current, the Falkland Current, the Lomonosov and Tareev subsurface equatorial currents. Since 1999 he has been a member of the Executive Committee of the International Association for the Physical Sciences of the Ocean (IAPSO) and since 2011 he has been elected President of the IAPSO, represented the IAPSO in this capacity on the Executive Committee of the International Geodetic and Geophysical Union (IUGG) and on the Executive Committee of the Scientific Committee on Oceanic research (SCOR). E.G. Morozov is the chairman of the Ocean Physical Sciences Section of the National Geophysical Committee of the Russian Academy of Sciences.

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13

Fedorchenko, A. V. "Russian" Israel and Russia." MGIMO Review of International Relations, no. 2(47) (April 28, 2016): 245–50. http://dx.doi.org/10.24833/2071-8160-2016-2-47-245-250.

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14

Marin, Liviu. "Landweber–Fridman algorithms for the Cauchy problem in steady-state anisotropic heat conduction." Mathematics and Mechanics of Solids 25, no. 6 (June 2020): 1340–63. http://dx.doi.org/10.1177/1081286520921437.

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We investigate the numerical reconstruction of the missing thermal boundary conditions on an inaccessible part of the boundary in the case of steady-state heat conduction in anisotropic solids from the knowledge of over-prescribed noisy data on the remaining accessible boundary. This inverse problem is tackled by employing a variational formulation that transforms it into an equivalent control problem; four such approaches are discussed thoroughly. The numerical implementation is realised for the 2D case via the boundary element method for perturbed Cauchy data, whilst the numerical solution is stabilised/regularised by stopping the iterative procedure according to Morozov’s discrepancy principle (Morozov, VA. On the solution of functional equations by the method of regularization. Doklady Mathematics 1966; 7: 414–417).

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15

Alexandrova, N. V. "Коллекция документов Ивана Абрамовича Морозова в отделе рукописей Государственного музея изобразительных искусств им. А.С. Пушкина." Iskusstvo Evrazii [The Art of Eurasia], no. 1(20) (March 31, 2021): 90–105. http://dx.doi.org/10.46748/arteuras.2021.01.007.

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The famous collections of new art works of the late 19th – early 20th centuries of the great collectors S.I. Shchukin and I.A. Morozov have a pronounced individual character. The documentary materials of these collectors, stored in the Department of manuscripts of the Pushkin State Museum of Fine Arts, are also distinct. The preservation, number and typology of documents reflect not only the personality and fate of the collectors, but also the history of the country. The first special address to the history of formation and the composition of I.A. Morozov's documents collection complements the collector's way and the fate of his collection. Leaving practically no personal and family documents, I.A. Morozov carefully handed over business papers to the museum curators, confirming the immaculate provenance of his collection. Drawing attention to personal provenance funds brings to the fore the importance of their acquisition and preservation. Знаменитые собрания произведений нового искусства конца XIX – начала XX века великих коллекционеров С.И. Щукина и И.А. Морозова носят ярко выраженный индивидуальный характер. Также непохожи и документальные материалы этих собирателей, хранящиеся в отделе рукописей Государственного музея изобразительных искусств им. А.С. Пушкина. Сохранность, численность и типология документов отражают не только личность и судьбу коллекционеров, но и историю страны. Первое специальное обращение к истории формирования и составу коллекции документов И.А. Морозова дополняет коллекционерский путь собирателя и судьбу его коллекции. Не оставив практически никаких личных и семейных документов, И.А. Морозов бережно передал музейным хранителям деловые бумаги, подтверждающие безупречный провенанс его коллекции. Привлечение внимания к фондам личного происхождения актуализирует важность их комплектования и сохранения.

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16

Faghidian, S. Ali. "A regularized approach to linear regression of fatigue life measurements." International Journal of Structural Integrity 7, no. 1 (February 1, 2016): 95–105. http://dx.doi.org/10.1108/ijsi-12-2014-0071.

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Purpose – The linear regression technique is widely used to determine empirical parameters of fatigue life profile while the results may not continuously depend on experimental data. Thus Tikhonov-Morozov method is utilized here to regularize the linear regression results and consequently reduces the influence of measurement noise without notably distorting the fatigue life distribution. The paper aims to discuss these issues. Design/methodology/approach – Tikhonov-Morozov regularization method would be shown to effectively reduce the influences of measurement noise without distorting the fatigue life distribution. Moreover since iterative regularization methods are known to be an attractive alternative to Tikhonov regularization, four gradient iterative methods called as simple iteration, minimum error, steepest descent and conjugate gradient methods are examined with an appropriate initial guess of regularized coefficients. Findings – It has been shown that in case of sparse fatigue life measurements, linear regression results may not have continuous dependence on experimental data and measurement error could lead to misinterpretations of the solution. Therefore from engineering safety point of view, utilizing regularization method could successfully reduce the influence of measurement noise without significantly distorting the fatigue life distribution. Originality/value – An excellent initial guess for mixed iterative-direct algorithm is introduced and it has been shown that the combination of Newton iterative approach and Morozov discrepancy principle is one of the interesting strategies for determination of regularization parameter having an excellent rate of convergence. Moreover since iterative methods are known to be an attractive alternative to Tikhonov regularization, four gradient descend methods are examined here for regularization of the linear regression problem. It has been found that all of gradient decent methods with an appropriate initial guess of regularized coefficients have an excellent convergence to Tikhonov-Morozov regularization results.

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17

Medeiros, Jackson Da Silva. "Resenha: MOROZOV, E. Big Tech: a ascensão dos dados e a morte da política." Revista Ibero-Americana de Ciência da Informação 12, no. 2 (February 12, 2019): 642–45. http://dx.doi.org/10.26512/rici.v12.n2.2019.21926.

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18

Nocetti, Julien. "Philip N. Howard, Evgeny Morozov, Milton L. Mueller." Politique étrangère Hiver, no. 4 (2011): 908. http://dx.doi.org/10.3917/pe.114.0908.

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19

Koçak, Hüseyin. "A Jacobson–Morozov lemma for sp(2n, R)." Journal of Mathematical Physics 26, no. 3 (March 1985): 375–76. http://dx.doi.org/10.1063/1.526616.

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20

Panyushev, Dmitri I., and Ernest B. Vinberg. "The work of Vladimir Morozov on Lie algebras." Transformation Groups 15, no. 4 (May 29, 2010): 1001–13. http://dx.doi.org/10.1007/s00031-010-9097-2.

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21

Rozinov, Vladimir M. "The 50-th anniversary of Dmitry A. Morozov." Russian Journal of Pediatric Surgery, Anesthesia and Intensive Care 11, no. 2 (July 7, 2021): 233–38. http://dx.doi.org/10.17816/psaic971.

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22

Rusanov, K. V. "Kharkov in the formation of N. V. Morozova-Vodyanitskaya as a botanist-algologist." Marine Biological Journal 2, no. 2 (June 30, 2017): 86–98. http://dx.doi.org/10.21072/mbj.2017.02.2.09.

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In the work, a number of facts and dates of the Kharkov period of life (1893–1920) of the botanist-algologist Nina Vasilievna Morozova-Vodyanitskaya are given, who graduated from the Kharkov High Women’s Courses, taught at them (as well as in other educational institutions of the city) and studied algae under the guidance of V. M. Arnoldi, Professor of the Departments of Botany of Kharkov University and High Courses. The origin of the rich merchant family allowed N. V. Morozova get both secondary and high education. The Kharkov High Women’s Courses were a huge, rapidly developing non-state high educational institution, similar to the classical university in terms of teaching natural sciences, equipping departments and laboratories, and the number of students. The Department of Botany, where N. V. Morozova studied and worked as a laboratory assistant and then as an assistant, has provided to the students an extensive workshop, participation in excursions outside the city and in expeditions to the basims of Russia. Students of the courses had the opportunity to engage in scientific work in laboratories and at a biological station on the Seversky Donets River. Among the students and junior teachers (colleagues of N. V. Morozova-Vodyanitskaya, who has formed the scientific school of V. M. Arnoldi) there were many well-known botanists, algologists, hydrobiologists who became professors, correspondent members, and so on. It is concluded that the scientific and pedagogical environment surrounding of N. V. Morozov-Vodyanitskaya in Kharkov favored her becoming as a researcher. Only the harsh conditions of the Civil War and devastation delayed the publication of the results of the first work of a young algologist, started in 1913.

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23

Драпалюк, M. Drapalyuk, Новиков, and Arthur Novikov. "INFORMATION EXCHANGE AS A BASIS FOR INTEGRATION OF INTERNATIONAL EXPERIENCE IN THE FIELD OF ALTERNATIVE ENERGY TRANSPORT." Alternative energy sources in the transport-technological complex: problems and prospects of rational use of 2, no. 1 (April 27, 2015): 42–45. http://dx.doi.org/10.12737/13838.

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Discusses the issues of integration of international experience in the field of alternative en-ergy transport on the example of information exchange in the form of international conferences on the basis Morozov VSUFT

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24

Mahale, Pallavi, and Sharad Kumar Dixit. "Error estimates for the simplified iteratively regularized Gauss–Newton method in Banach spaces under a Morozov-type stopping rule." Journal of Inverse and Ill-posed Problems 26, no. 3 (June 1, 2018): 311–33. http://dx.doi.org/10.1515/jiip-2017-0059.

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AbstractJin Qinian and Min Zhong [10] considered an iteratively regularized Gauss–Newton method in Banach spaces to find a stable approximate solution of the nonlinear ill-posed operator equation. They have considered a Morozov-type stopping rule (Rule 1) as one of the criterion to stop the iterations and studied the convergence analysis of the method. However, no error estimates have been obtained for this case. In this paper, we consider a modified variant of the method, namely, the simplified Gauss–Newton method under both an a priori as well as a Morozov-type stopping rule. In both cases, we obtain order optimal error estimates under Hölder-type approximate source conditions. An example of a parameter identification problem for which the method can be implemented is discussed in the paper.

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25

Fromovitz, Stan. "Methods for Solving Incorrectly Posed Problems (V. A. Morozov)." SIAM Review 28, no. 1 (March 1986): 102. http://dx.doi.org/10.1137/1028021.

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26

Bonnefond, Xavier, Pierre Maréchal, and Walter Cedric Simo Tao Lee. "A Note on the Morozov Principle via Lagrange Duality." Set-Valued and Variational Analysis 26, no. 2 (February 17, 2018): 265–75. http://dx.doi.org/10.1007/s11228-018-0470-y.

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27

SCHINTLMEISTER, ALEXANDER. "Notodonta dedmazai sp. nov., a new notodontid moth from Bhutan." Zootaxa 3608, no. 4 (January 21, 2013): 283–84. http://dx.doi.org/10.11646/zootaxa.3608.4.8.

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Recently, a small series of an unidentified notodontid moth from Bhutan was presented to me by Pavel Morozov (Moscow). The moth is described below, and represents a hitherto unknown species of the holarctic genus Notodonta Ochsenheimer, 1810 and the first record for the genus in the Himalayas.

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Silva, Paulo J., Orlando Oliveira, David Dudal, and Martin Roelfs. "Finite temperature gluon propagator in Landau gauge: non-zero Matsubara frequencies and spectral densities." EPJ Web of Conferences 175 (2018): 07038. http://dx.doi.org/10.1051/epjconf/201817507038.

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We report on the lattice computation of the Landau gauge gluon propagator at finite temperature, including the non-zero Matsubara frequencies. Moreover, the corresponding Källén-Lehmann spectral density is computed, using a Tikhonov regularisation together with the Morozov discrepancy principle. Implications for gluon confinement are also discussed.

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29

Ching, Hilda Lei. "Evaluation of characters of the digenean family Gymnophallidae Morozov, 1955." Canadian Journal of Fisheries and Aquatic Sciences 52, S1 (August 1, 1995): 78–83. http://dx.doi.org/10.1139/f95-511.

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Characters of the family Gymnophallidae are defined and evaluated to provide a better framework for cladistic analysis and a basis for determining its relationship with other families within the Strigeiformes. Gymnophallids are exclusively marine parasites that commonly use bivalve mollusks and rarely utilize gastropods and polychaetes as intermediate hosts. Marine birds are the final hosts, but human infections have recently been reported in Korea. Daughter sporocysts, cercarial and metacercarial germinal sacs, cercariae, and adults are stages of the life cycle. Depending on the season and species, furcocercous cercariae remain in the sporocyst or leave to find other bivalve or polychaete hosts. The metacercaria are found unencysted and in specific sites where they may cause pits in the shell, concretions, or pearls. Fossilized clams with pits are the first geological evidence of parasitism between digeneans and their hosts. Chick chorioallantoic membrane incubation of the metacercariae combined with scanning electron microscopy of adult gymnophallids can be useful in diagnostics. Seven genera of the family Gymnophallidae can be separated on the basis of 11 characters.

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30

Stewart, David I., and Adam R. Thomas. "The Jacobson-Morozov theorem and complete reducibility of Lie subalgebras." Proceedings of the London Mathematical Society 116, no. 1 (September 29, 2017): 68–100. http://dx.doi.org/10.1112/plms.12067.

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31

Sixou, Bruno, Tom Hohweiller, and Nicolas Ducros. "Morozov principle for Kullback-Leibler residual term and Poisson noise." Inverse Problems & Imaging 12, no. 3 (2018): 607–34. http://dx.doi.org/10.3934/ipi.2018026.

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32

Oneto, Luca, Sandro Ridella, and Davide Anguita. "Tikhonov, Ivanov and Morozov regularization for support vector machine learning." Machine Learning 103, no. 1 (December 22, 2015): 103–36. http://dx.doi.org/10.1007/s10994-015-5540-x.

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33

Wang, Jun-Gang, Yan Li, and Yu-Hong Ran. "Convergence of Chebyshev type regularization method under Morozov discrepancy principle." Applied Mathematics Letters 74 (December 2017): 174–80. http://dx.doi.org/10.1016/j.aml.2017.06.004.

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34

Alexsndrova, Mariya Alexandrovna. "Romance Tradition in Bulat Okudzhava’s Poetry: Poetics of «Vanka Morozov»." Izvestiya of Saratov University. New Series. Series: Philology. Journalism 12, no. 4 (2012): 77–83. http://dx.doi.org/10.18500/1817-7115-2012-12-4-77-83.

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35

Kononov, Ya, and A. Morozov. "On rectangular HOMFLY for twist knots." Modern Physics Letters A 31, no. 38 (November 25, 2016): 1650223. http://dx.doi.org/10.1142/s0217732316502230.

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As a new step in the study of rectangularly-colored knot polynomials, we reformulate the prescription [A. Morozov, arXiv:1606.06015v8 ] for twist knots in the double-column representations [Formula: see text] in terms of skew Schur polynomials. These, however, are mysteriously shifted from the standard topological locus, which makes further generalization to arbitrary [Formula: see text] not quite straightforward.

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36

Morozov, Evgeny, Ekaitz Cancela Rodríguez, and Aitor Jiménez González. "Capitalismo digital, ¿cuáles son las posibles salidas? Traducción e introducción a cargo de Ekaitz Cancela y Aitor Jiménez." Teknokultura. Revista de Cultura Digital y Movimientos Sociales 18, no. 2 (May 4, 2021): 211–17. http://dx.doi.org/10.5209/tekn.74059.

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Texto basado en la ponencia ofrecida por Evgeny Morozov el 15 de diciembre de 2020 en el contexto de las jornadas ‘Soberanía tecnológica: Democracia, datos y gobernanza en la era digital Alternativas al capitalismo desde el sur’ organizadas por el Instituto 25 de marzo para la Democracia. Transcripción, traducción e introducción a cargo de Ekaitz Cancela y Aitor Jiménez.

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37

Grant, Jonathan. "Savva Morozov. By T. P. Morozova and I. V. Potkina. Moscow: “Russkaia Kniga,” 1998. xvi, 203 pp. Notes. Plates. Photographs. Hard bound." Slavic Review 60, no. 2 (2001): 431–32. http://dx.doi.org/10.2307/2697313.

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38

Bashier, Eihab B. M. "Estimation of the Optimal Regularization Parameters in Optimal Control Problems with time delay." JOURNAL OF ADVANCES IN MATHEMATICS 12, no. 9 (September 21, 2016): 6589–602. http://dx.doi.org/10.24297/jam.v12i9.129.

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In this paper we use the L-curve method and the Morozov discrepancy principle for the estimation of the regularization parameter in the regularization of time-delayed optimal control computation. Zeroth order, first order and second order differential operators are considered. Two test examples show that the L-curve method and the two discrepancy principles give close estimations for the regularization parameters.

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39

Laird, Sally. "Diary of Russian enlightenment." Index on Censorship 17, no. 4 (April 1988): 17–23. http://dx.doi.org/10.1080/03064228808534395.

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Moscow, January 1988: Lawyers plan changes in the law. The existence of ‘Press Club Glasnost’ is questioned by the Soviet Committee for European Security and Cooperation. Professor Morozov explains the Serbsky Institute. Skandal threatens the Burlatsky Commission. A dinner for Andrei Sakharov. A meeting with ‘The Victims’ — and with the Deputy Minister of Foreign Affairs. Civilisation at the ‘Club for Social Initiatives’.

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40

Savelyev, V. V. "Application of the Morozov–Solov’ev Equations to a Toroidal Magnetic Trap." Plasma Physics Reports 45, no. 1 (January 2019): 63–68. http://dx.doi.org/10.1134/s1063780x19010124.

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41

Loviscach, Jörn. "Lehren, Lernen und flache Digitalisierung." Information - Wissenschaft & Praxis 71, no. 1 (January 3, 2020): 23–27. http://dx.doi.org/10.1515/iwp-2019-2060.

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ZusammenfassungDie Institutionen des Bildungssystems scheinen ein idealer Ort für die Digitalisierung zu sein – dank standardisierter Inhalte, massenhafter Daten über das zu Lehrende und bald auch massenhafter Daten über das Lernen. Doch nach den bisherigen vermeintlichen Tsunamis im Bildungssystem stellt sich die Frage, ob auch die neuerliche Revolution verebben wird. Ein Grundproblem der Ansätze ist ihr Start-up-typischer Solutionismus (Morozov): Sie verkennen, worum es überhaupt unter der Oberfläche geht.

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Mahale, Pallavi, and Pradeep Kumar Dadsena. "Simplified Generalized Gauss–Newton Method for Nonlinear Ill-Posed Operator Equations in Hilbert Scales." Computational Methods in Applied Mathematics 18, no. 4 (October 1, 2018): 687–702. http://dx.doi.org/10.1515/cmam-2017-0045.

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AbstractIn this paper, we study the simplified generalized Gauss–Newton method in a Hilbert scale setting to get an approximate solution of the ill-posed operator equation of the form {F(x)=y} where {F:D(F)\subseteq X\to Y} is a nonlinear operator between Hilbert spaces X and Y. Under suitable nonlinearly conditions on F, we obtain an order optimal error estimate under the Morozov type stopping rule.

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43

Morozov, S. "Standard 13-Month Reference Calendar Medler—Mendeleev—Morozov Standard in Space Society." Economics and Mathematical Methods 55, no. 1 (March 2019): 116–25. http://dx.doi.org/10.31857/s042473880003983-0.

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Bowman, Linda. "Seeking salvation: moral economies and management at the Morozov mills, 1885–1905*." Social History 28, no. 3 (October 2003): 322–45. http://dx.doi.org/10.1080/0307102032000119047.

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NAIR, M. THAMBAN. "Morozov-type discrepancy principle for nonlinear ill-posed problems under η-condition." Proceedings - Mathematical Sciences 125, no. 2 (May 2015): 227–38. http://dx.doi.org/10.1007/s12044-015-0226-7.

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Zhang, Yan Min, Xing Guang Qi, and Qing Hua Li. "Simulation of Dynamic Light Scattering Signal Based on AR Model." Applied Mechanics and Materials 571-572 (June 2014): 840–44. http://dx.doi.org/10.4028/www.scientific.net/amm.571-572.840.

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According to the autocorrelation function (ACF) of the ultrafine particles, the auto-regressive (AR) model used for dynamic light scattering (DLS) signals simulation can be established. By the method, DLS signals for nanoparticles distribution are simulated respectively and every ACF of simulation signal performs a great agreement with its theory value. The simulation signals were respectively inversed and inversion errors are less than 5.25%. The particles size inversions of Photon Correlation Spectroscopy (PCS) are obtained by Morozov discrepancy principle. Experiments show that the method based on AR model is feasible in DLS signal simulation.

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Mattsson, Peter A. "Russian Military Thinking – A New Generation of Warfare." Journal on Baltic Security 1, no. 1 (June 1, 2015): 61–70. http://dx.doi.org/10.1515/jobs-2016-0013.

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Abstract This article deals with how Russian warfighting is described and discussed in contemporary Russian military theory. The approach has been studies, analyses and interpretations of primarily Russian sources as prominent Russian journals, but also Western analyses and interpretations of contemporary Russian warfighting discussions. Theoretical considerations are limited to the period from the 1980s to the present day - 2014. Mainly Russian experts on military theory (Bogdanov, Chekinov, Gareev, Kiselyov, Kuralenko, Morozov, Slipchenko, Vinogradov, Vladimirov, Vorobyov) have been studied, but also sources from some prominent Western experts on Russian warfare (FitzGerald, Gileotti, Kipp, McDermott).

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Xie, J., and M. Fehler. "Comment on "Thirty Years of Confusion around `Scattering Q'?" by Igor B. Morozov." Seismological Research Letters 80, no. 4 (July 1, 2009): 646–47. http://dx.doi.org/10.1785/gssrl.80.4.646.

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Koltunov, I. E., E. E. Petryaykina, N. V. Buzina, I. P. Vitkovskaya, A. Ye Andzhel, T. A. Tenovskaya, and O. F. Vykhristyuk. "MOROZOV CHILDREN’S HOSPITAL: 115 YEARS OF SERVICE AND A LOOK INTO THE FUTURE." Pediatria. Journal named after G.N. Speransky 97, no. 6 (December 10, 2018): 216–20. http://dx.doi.org/10.24110/0031-403x-2018-97-6-216-220.

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Vishnyakova, S. V., S. N. Luganskaya, O. B. Mezenina, and T. I. Frolova. "Results of reconstruction of the Pavlik Morozov park in the city of Yekaterinburg." Prirodoobustrojstvo, no. 4 (2018): 121–29. http://dx.doi.org/10.26897/1997-6011/2018-4-121-129.

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