Alexander Andreevich Samarskii
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Alexander Andreevich Samarskii (Александр Андреевич Самарский, 19 February 1919,
Amvrosiivka Amvrosiivka or Amvrosievka ( uk, Амвросіївка, ; russian: Амвросиевка) is a city and was the administrative center of Amvrosiivka Raion in Donetsk Oblast, Ukraine. , the population was approximately It is currently occupie ...
, metropolitan
Donetsk Donetsk ( , ; uk, Донецьк, translit=Donets'k ; russian: Донецк ), formerly known as Aleksandrovka, Yuzivka (or Hughesovka), Stalin and Stalino (see also: cities' alternative names), is an industrial city in eastern Ukraine loca ...
,
Yekaterinoslav Governorate The Yekaterinoslav Governorate (russian: Екатеринославская губерния, Yekaterinoslavskaya guberniya; uk, Катеринославська губернія, translit=Katerynoslavska huberniia) or Government of Yekaterinos ...
– 11 February 2008, Moscow) was a
Soviet The Soviet Union,. officially the Union of Soviet Socialist Republics. (USSR),. was a transcontinental country that spanned much of Eurasia from 1922 to 1991. A flagship communist state, it was nominally a federal union of fifteen nation ...
and
Russia Russia (, , ), or the Russian Federation, is a transcontinental country spanning Eastern Europe and Northern Asia. It is the largest country in the world, with its internationally recognised territory covering , and encompassing one-eig ...
n
mathematician A mathematician is someone who uses an extensive knowledge of mathematics in their work, typically to solve mathematical problems. Mathematicians are concerned with numbers, data, quantity, structure, space, models, and change. History On ...
and
academician An academician is a full member of an artistic, literary, engineering, or scientific academy. In many countries, it is an honorific title used to denote a full member of an academy that has a strong influence on national scientific life. In syst ...
(
USSR Academy of Sciences The Academy of Sciences of the Soviet Union was the highest scientific institution of the Soviet Union from 1925 to 1991, uniting the country's leading scientists, subordinated directly to the Council of Ministers of the Soviet Union (until 1946 ...
,
Russian Academy of Sciences The Russian Academy of Sciences (RAS; russian: Росси́йская акаде́мия нау́к (РАН) ''Rossíyskaya akadémiya naúk'') consists of the national academy of Russia; a network of scientific research institutes from across ...
), specializing in mathematical physics, applied mathematics, numerical analysis, mathematical modeling, finite difference methods.


Education and career

Born in
Amvrosiivka Amvrosiivka or Amvrosievka ( uk, Амвросіївка, ; russian: Амвросиевка) is a city and was the administrative center of Amvrosiivka Raion in Donetsk Oblast, Ukraine. , the population was approximately It is currently occupie ...
,
Yekaterinoslav Governorate The Yekaterinoslav Governorate (russian: Екатеринославская губерния, Yekaterinoslavskaya guberniya; uk, Катеринославська губернія, translit=Katerynoslavska huberniia) or Government of Yekaterinos ...
,
Russian Empire The Russian Empire was an empire and the final period of the Russian monarchy from 1721 to 1917, ruling across large parts of Eurasia. It succeeded the Tsardom of Russia following the Treaty of Nystad, which ended the Great Northern War. ...
(now, Donetsk Oblast,
Ukraine Ukraine ( uk, Україна, Ukraïna, ) is a country in Eastern Europe. It is the second-largest European country after Russia, which it borders to the east and northeast. Ukraine covers approximately . Prior to the ongoing Russian inv ...
). Samarskii studied from 1936 at
Moscow State University M. V. Lomonosov Moscow State University (MSU; russian: Московский государственный университет имени М. В. Ломоносова) is a public research university in Moscow, Russia and the most prestigious ...
, interrupted from 1941 to 1944 by voluntary military service in WW II — he was severely wounded in the Battle of Moscow. In 1948 he received his Russian candidate degree (Ph.D.). At the same time, he worked with
Andrey Nikolayevich Tikhonov Andrey Nikolayevich Tikhonov (russian: Андре́й Никола́евич Ти́хонов; October 17, 1906 – October 7, 1993) was a leading Soviet Russian mathematician and geophysicist known for important contributions to topology, ...
on mathematical modeling of nuclear weapon explosions and electromagnetic fields in waveguides. In the 1950s Samarskii worked on
finite difference method In numerical analysis, finite-difference methods (FDM) are a class of numerical techniques for solving differential equations by approximating derivatives with finite differences. Both the spatial domain and time interval (if applicable) are ...
s and became the founder of a Soviet school in this field. In 1957 he received his Russian doctorate (higher doctoral degree) at the
Keldysh Institute of Applied Mathematics The Keldysh Institute of Applied Mathematics (russian: Институт прикладной математики им. М.В.Келдыша) is a research institute specializing in computational mathematics. It was established to solve computati ...
with a dissertation on the solution of nonlinear problems of mathematics using finite difference methods. He was elected in 1966 a corresponding member and in 1976 a full member of the
Russian Academy of Sciences The Russian Academy of Sciences (RAS; russian: Росси́йская акаде́мия нау́к (РАН) ''Rossíyskaya akadémiya naúk'') consists of the national academy of Russia; a network of scientific research institutes from across ...
. He was in 1953 a department head at the Institute of Applied Mathematics of the Soviet Academy of Sciences and a professor at Moscow State University, where he also received an honorary professorship. He founded the Department of Computational Modeling in the Faculty of Numerical Mathematics of Moscow State University and the Department of Mathematical Modelling at the
Moscow Institute of Physics and Technology Moscow Institute of Physics and Technology (MIPT; russian: Московский Физико-Технический институт, also known as PhysTech), is a public research university located in Moscow Oblast, Russia. It prepares speciali ...
. From 1991 to 1998 he headed the Institute of Mathematical Modelling of the Russian Mathematical Modeling Committee (the Russian part of the
International Association for Mathematics and Computers in Simulation The International Association for Mathematics and Computers in Simulation (IMACS) has the goal to establish means of communication between researchers on simulation. It is incorporated in the United States and Belgium, with affiliates in other cou ...
(IMACS)). Samarskii received numerous honors and awards for his work, including the Hero of Socialist Labour (1979) and received the Lenin Prize (1962), the
USSR State Prize The USSR State Prize (russian: links=no, Государственная премия СССР, Gosudarstvennaya premiya SSSR) was the Soviet Union's state honor. It was established on 9 September 1966. After the dissolution of the Soviet Union, t ...
(1965), the State Prize of the Russian Federation (1999), and the Lomonosov Prize of Moscow State University (1997). He was an Invited Speaker of the ICM in Vancouver in 1974 and in 1978 in Helsinki. He was elected in 1985 a foreign member of the
Akademie der Wissenschaften der DDR The German Academy of Sciences at Berlin, german: Deutsche Akademie der Wissenschaften zu Berlin (DAW), in 1972 renamed the Academy of Sciences of the GDR (''Akademie der Wissenschaften der DDR (AdW)''), was the most eminent research institution ...
, the National Academy of Sciences of Belarus, the National Academy of Sciences of Ukraine.


Research

Samarskii is the founder of the national mathematical modeling, the leading expert in the field of computational mathematics, mathematical physics, theory of difference schemes, numerical simulation of complex nonlinear systems. He is the creator of the theory of operator-difference schemes, general theory of stability of difference schemes. Samarskii achieved fundamental results in
finite difference method In numerical analysis, finite-difference methods (FDM) are a class of numerical techniques for solving differential equations by approximating derivatives with finite differences. Both the spatial domain and time interval (if applicable) are ...
s, for example, finite difference methods applied to stability theory, the application of grid approximations to equations of mathematical physics (including non-classical problems and non-linear equations such as in chaotic diffusion), and methods for solving lattice equations. Samarskii and his students developed analytic and numerical methods for solving problems in
nuclear physics Nuclear physics is the field of physics that studies atomic nuclei and their constituents and interactions, in addition to the study of other forms of nuclear matter. Nuclear physics should not be confused with atomic physics, which studies the ...
,
plasma physics Plasma ()πλάσμα
, Henry George Liddell, R ...
,
nuclear fusion Nuclear fusion is a reaction in which two or more atomic nuclei are combined to form one or more different atomic nuclei and subatomic particles ( neutrons or protons). The difference in mass between the reactants and products is manife ...
,
magnetohydrodynamics Magnetohydrodynamics (MHD; also called magneto-fluid dynamics or hydro­magnetics) is the study of the magnetic properties and behaviour of electrically conducting fluids. Examples of such magneto­fluids include plasmas, liquid metals, ...
,
gas dynamics Compressible flow (or gas dynamics) is the branch of fluid mechanics that deals with flows having significant changes in fluid density. While all flows are compressible, flows are usually treated as being incompressible when the Mach number (the ...
, hydrodynamics with radiation interaction, laser
thermochemistry Thermochemistry is the study of the heat energy which is associated with chemical reactions and/or phase changes such as melting and boiling. A reaction may release or absorb energy, and a phase change may do the same. Thermochemistry focuses on ...
,
convection Convection is single or multiphase fluid flow that occurs spontaneously due to the combined effects of material property heterogeneity and body forces on a fluid, most commonly density and gravity (see buoyancy). When the cause of the conve ...
,
ecology Ecology () is the study of the relationships between living organisms, including humans, and their physical environment. Ecology considers organisms at the individual, population, community, ecosystem, and biosphere level. Ecology overl ...
, and
autocatalytic A single chemical reaction is said to be autocatalytic if one of the reaction products is also a catalyst for the same or a coupled reaction.Steinfeld J.I., Francisco J.S. and Hase W.L. ''Chemical Kinetics and Dynamics'' (2nd ed., Prentice-Hall 199 ...
chemical reactions. Samarskii had over 100 doctoral students and his students include three academicians and five corresponding members of the
Russian Academy of Sciences The Russian Academy of Sciences (RAS; russian: Росси́йская акаде́мия нау́к (РАН) ''Rossíyskaya akadémiya naúk'') consists of the national academy of Russia; a network of scientific research institutes from across ...
.


Selected publication

* ''Theorie der Differenzenverfahren.'' Leipzig, 1984, Academische Verlagsgessellschaft, 356 p. * ''The theory of difference schemes.'' New York – Basel. Marcel Dekker, Inc, 2001, pp. 761. * with A. N. Tikhonov: ''Differentialgleichungen der Mathematischen Physik'' (series ''Hochschulbücher für Mathematik.'' vol. 39). Deutscher Verlag der Wissenschaften, Berlin 1959, English transliteration
''Equations of Mathematical Physics''
Pergamon Press, Oxford-London-NY-Paris, 1963, Dover 1990 * with B. M. Budak, A. N. Tikhonov
''A collection of problems of mathematical physics.''
Pergamon Press 1964, New York, Dover Publications. Inc., 1988, 768 pp. * with A. N. Tikhonov: ''Partial differential equations of mathematical physics.'' 2 vols. Holden-Day, San Francisco 1964, 1967. * with Evegenii S. Nikolaev: ''Numerical methods for grid equations.'' 2 vols. Birkhäuser, 1989. * with Galactionov V.A and c
''Blow-up in quasilinear parabolic equations.''
Walter de Gruyte Berlin, NY, 1995, 534 p. ISBN 3-11- 012754-7. * with P.N. Vabishchevich: ''Computational heat transfer.'' 2 vols. Chichester, Wiley. 1995. * with A. P. Mikhailov: ''Principles of mathematical modeling: ideas, methods and examples.'' London and New York. Taylor and Francis, 2002, 349 c. ISBN 0 -415-27280-7. * with P. P. Matus, P.N. Vabishchevich: ''Difference methods with operator factors.'' Kluwer Academic Publishers, * with P.N. Vabishchevich:''Numerical methods for solving inverse problems of mathematical physics.'' Walter de Gruyte Berlin, NY de Gruyter, 2007.


References


External links

*
Samarski on mathnet.ru
* {{DEFAULTSORT:Samarskii, Alexander Andreevich 1919 births 2008 deaths Soviet mathematicians Ukrainian mathematicians Moscow State University alumni Academic staff of Moscow State University Full Members of the Russian Academy of Sciences Heroes of Socialist Labour Members of the German Academy of Sciences at Berlin