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Wikipedia:Algebraic connectivity#0 | The algebraic connectivity (also known as Fiedler value or Fiedler eigenvalue after Miroslav Fiedler) of a graph G is the second-smallest eigenvalue (counting multiple eigenvalues separately) of the Laplacian matrix of G. This eigenvalue is greater than 0 if and only if G is a connected graph. This is a corollary to th... |
Wikipedia:Algebraic expression#0 | In mathematics, an algebraic expression is an expression built up from constants (usually, algebraic numbers), variables, and the basic algebraic operations: addition (+), subtraction (-), multiplication (×), division (÷), whole number powers, and roots (fractional powers).. For example, 3 x 2 − 2 x y + c {\displayst... |
Wikipedia:Algebraic fraction#0 | In algebra, an algebraic fraction is a fraction whose numerator and denominator are algebraic expressions. Two examples of algebraic fractions are 3 x x 2 + 2 x − 3 {\displaystyle {\frac {3x}{x^{2}+2x-3}}} and x + 2 x 2 − 3 {\displaystyle {\frac {\sqrt {x+2}}{x^{2}-3}}} . Algebraic fractions are subject to the same law... |
Wikipedia:Algebraic function#0 | In mathematics, an algebraic function is a function that can be defined as the root of an irreducible polynomial equation. Algebraic functions are often algebraic expressions using a finite number of terms, involving only the algebraic operations addition, subtraction, multiplication, division, and raising to a fractio... |
Wikipedia:Algebraic graph theory#0 | Algebraic graph theory is a branch of mathematics in which algebraic methods are applied to problems about graphs. This is in contrast to geometric, combinatoric, or algorithmic approaches. There are three main branches of algebraic graph theory, involving the use of linear algebra, the use of group theory, and the stu... |
Wikipedia:Algebraic independence#0 | In abstract algebra, a subset S {\displaystyle S} of a field L {\displaystyle L} is algebraically independent over a subfield K {\displaystyle K} if the elements of S {\displaystyle S} do not satisfy any non-trivial polynomial equation with coefficients in K {\displaystyle K} . In particular, a one element set { α } {\... |
Wikipedia:Algebraic interior#0 | In abstract algebra, an interior algebra is a certain type of algebraic structure that encodes the idea of the topological interior of a set. Interior algebras are to topology and the modal logic S4 what Boolean algebras are to set theory and ordinary propositional logic. Interior algebras form a variety of modal algeb... |
Wikipedia:Algebraic operation#0 | In mathematics, a basic algebraic operation is any one of the common operations of elementary algebra, which include addition, subtraction, multiplication, division, raising to a whole number power, and taking roots (fractional power). These operations may be performed on numbers, in which case they are often called ar... |
Wikipedia:Algebraic representation#0 | In abstract algebra, a representation of an associative algebra is a module for that algebra. Here an associative algebra is a (not necessarily unital) ring. If the algebra is not unital, it may be made so in a standard way (see the adjoint functors page); there is no essential difference between modules for the result... |
Wikipedia:Algebraic signal processing#0 | Algebraic signal processing (ASP) is an emerging area of theoretical signal processing (SP). In the algebraic theory of signal processing, a set of filters is treated as an (abstract) algebra, a set of signals is treated as a module or vector space, and convolution is treated as an algebra representation. The advantage... |
Wikipedia:Algebraic structure#0 | In mathematics, an algebraic structure or algebraic system consists of a nonempty set A (called the underlying set, carrier set or domain), a collection of operations on A (typically binary operations such as addition and multiplication), and a finite set of identities (known as axioms) that these operations must satis... |
Wikipedia:Algebraic topology (object)#0 | Algebraic topology is a branch of mathematics that uses tools from abstract algebra to study topological spaces. The basic goal is to find algebraic invariants that classify topological spaces up to homeomorphism, though usually most classify up to homotopy equivalence. Although algebraic topology primarily uses algebr... |
Wikipedia:Algebrator#0 | Algebrator (also called Softmath) is a computer algebra system (CAS), originally known as Edusym and developed beginning in 1988. This is a CAS specifically geared towards algebra education. Beside the computation results, it shows step by step the solution process and context sensitive explanations. == See also == Lis... |
Wikipedia:Algebroid function#0 | In mathematics, an algebraic function is a function that can be defined as the root of an irreducible polynomial equation. Algebraic functions are often algebraic expressions using a finite number of terms, involving only the algebraic operations addition, subtraction, multiplication, division, and raising to a fractio... |
Wikipedia:Alhazen's problem#0 | Alhazen's problem, also known as Alhazen's billiard problem, is a mathematical problem in geometrical optics first formulated by Ptolemy in 150 AD. It is named for the 11th-century Arab mathematician Alhazen (Ibn al-Haytham), who presented a geometric solution in his Book of Optics. The algebraic solution involves quar... |
Wikipedia:Ali H. Nayfeh#0 | Ali Hasan Nayfeh (Arabic: علي نايفة) (21 December 1933 – 27 March 2017) was a Palestinian-Jordanian mathematician, mechanical engineer and physicist. He is regarded as the most influential scholar and scientist in the area of applied nonlinear dynamics in mechanics and engineering. He was the inaugural winner of the Th... |
Wikipedia:Ali Qushji#0 | Ala al-Dīn Ali ibn Muhammed (1403 – 18 December 1474), Persian: علاءالدین علی بن محمد سمرقندی known as Ali Qushji (Ottoman Turkish : علی قوشچی, kuşçu – falconer in Turkish; Latin: Ali Kushgii) was a Timurid theologian, jurist, astronomer, mathematician and physicist, who settled in the Ottoman Empire some time before 1... |
Wikipedia:Alice Christine Stickland#0 | Alice Christine Stickland (16 March 1906 – 16 April 1987) was an applied mathematician and astrophysics engineer with interests in radar and radiowave propagation. She worked on long-wave propagation, short-wave propagation and the ionosphere. She was also a supported of the International Council for Science’s Committe... |
Wikipedia:Alice Roth#0 | Alice Roth (6 February 1905 – 22 July 1977) was a Swiss mathematician who invented the Swiss cheese set and made significant contributions to approximation theory. She was born, lived and died in Bern, Switzerland. == Life == Alice attended the Höhere Töchterschule of Zürich, a municipal school for higher education for... |
Wikipedia:Alicia Alva Mantari#0 | Alicia Katherine Alva Mantari is a Peruvian specialist in biomedical informatics and telemedicine. She holds a master's degree with focus on global health and has been actively involved in telemedicine projects since 2008, leading tele-diagnosis systems projects for diseases such as tuberculosis and melanoma. For ten y... |
Wikipedia:Alicja Derkowska#0 | Alicja Maria Derkowska (born 1940) is a Polish social activist, mathematician and educator. == Biography == Alicja was born in Sosnowiec and received her doctoral degree in theoretical mathematics from the University of Lodz. She remained there to teach and conduct research until 1975 when, for health reasons, she and ... |
Wikipedia:Alida Rossander#0 | Alida Rossander (1843-1909) was a Swedish educator, mathematician, women's rights activist and bank clerk official. In 1864, she became the first female bank clerk official in Sweden. She and her sister Jenny Rossander were students of the pioneering Lärokurs för fruntimmer in 1859, were among the first teachers employ... |
Wikipedia:Aline Huke Frink#0 | Aline Huke Frink (March 2, 1904 – March 14, 2000) was an American mathematician, and a professor on the faculty of the Pennsylvania State University from 1930 to 1969. == Early life and education == Aline Huke was born in Torrington, Connecticut and raised in Massachusetts, the daughter of Allen Johnson Huke and Mary E... |
Wikipedia:Alison Harcourt#0 | Alison Grant Harcourt (née Doig; born 24 November 1929) is an Australian mathematician and statistician most well-known for co-defining the branch and bound algorithm along with Ailsa Land whilst carrying out research at the London School of Economics. She was also part of the team which developed a poverty line as par... |
Wikipedia:Alison Ramage#0 | Alison Ramage is a British applied mathematician and numerical analyst specialising in preconditioning methods for numerical linear algebra, and their applications to the numerical solution of partial differential equations. She is a reader in the Department of Mathematics and Statistics at the University of Strathclyd... |
Wikipedia:Alison Tomlin#0 | Alison Sarah Tomlin is a British physical chemist and applied mathematician whose research involves building detailed mathematical models of combustion, including uncertainty quantification for those models. She is a professor in the School of Chemical and Process Engineering at the University of Leeds, where she heads... |
Wikipedia:Allan Sly (mathematician)#0 | Allan Murray Sly is an Australian mathematician and statistician specializing in probability theory. He is a professor of mathematics at Princeton University and was awarded a MacArthur Fellowship in 2018. == Education and career == Sly was a member of the Australian team at the 1999 and 2000 International Mathematical... |
Wikipedia:Allegory (mathematics)#0 | In the mathematical field of category theory, an allegory is a category that has some of the structure of the category Rel of sets and binary relations between them. Allegories can be used as an abstraction of categories of relations, and in this sense the theory of allegories is a generalization of relation algebra to... |
Wikipedia:Alma Johanna Ruubel#0 | Alma Johanna Ruubel (28 September 1899 – 21 January 1990) was an Estonian mathematician and professor engaged in the development of curvilinear representational geometry. == Life and work == Alma Johanna Ruubel was born in Õisu Parish (present-day Viljandi Parish), Viljandi County, and grew up on the Peebu farm in the ... |
Wikipedia:Almagest#0 | The Almagest ( AL-mə-jest) is a 2nd-century mathematical and astronomical treatise on the apparent motions of the stars and planetary paths, written by Claudius Ptolemy (c. AD 100 – c. 170) in Koine Greek. One of the most influential scientific texts in history, it canonized a geocentric model of the Universe that was ... |
Wikipedia:Almost commutative ring#0 | In algebra, a filtered ring A is said to be almost commutative if the associated graded ring gr A = ⊕ A i / A i − 1 {\displaystyle \operatorname {gr} A=\oplus A_{i}/{A_{i-1}}} is commutative. Basic examples of almost commutative rings involve differential operators. For example, the enveloping algebra of a complex Li... |
Wikipedia:Almut Burchard#0 | Almut Burchard is a mathematician whose research interests include functional analysis, probability theory, and their applications in network calculus for the stochastic analysis of communication networks. Educated in Germany and the US, she has worked in the US and Canada, where she is a professor of mathematics at th... |
Wikipedia:Alona Ben-Tal#0 | Alona Ben-Tal (Hebrew: אלונה בן טל) is an Israeli and New Zealand applied mathematician who works as an associate professor and deputy head of school in the School of Natural and Computational Sciences at Massey University. Her research concerns dynamical systems and the mathematical modeling of human and bird breathin... |
Wikipedia:Alon–Boppana bound#0 | In spectral graph theory, the Alon–Boppana bound provides a lower bound on the second-largest eigenvalue of the adjacency matrix of a d {\displaystyle d} -regular graph, meaning a graph in which every vertex has degree d {\displaystyle d} . The reason for the interest in the second-largest eigenvalue is that the larges... |
Wikipedia:Alp Eden#0 | Osman Alp Eden (born 1958) is a Turkish mathematician, scientist and professor of mathematics. He is a retired member of the Boğaziçi University Mathematics Department in Istanbul, Turkey. == Education == Alp Eden was born in Istanbul in 1958. He finished the high school Robert College of Istanbul in 1976. He graduated... |
Wikipedia:Alpha centrality#0 | In graph theory, the Katz centrality or alpha centrality of a node is a measure of centrality in a network. It was introduced by Leo Katz in 1953 and is used to measure the relative degree of influence of an actor (or node) within a social network. Unlike typical centrality measures which consider only the shortest pat... |
Wikipedia:Alphasyllabic numeral system#0 | Alphasyllabic numeral systems are a type of numeral systems, developed mostly in India starting around 500 AD. Based on various alphasyllabic scripts, in this type of numeral systems glyphs of the numerals are not abstract signs, but syllables of a script, and numerals are represented with these syllable-signs. On the ... |
Wikipedia:Alternating multilinear map#0 | In mathematics, more specifically in multilinear algebra, an alternating multilinear map is a multilinear map with all arguments belonging to the same vector space (for example, a bilinear form or a multilinear form) that is zero whenever any pair of its arguments is equal. This generalizes directly to a module over a ... |
Wikipedia:Alternating polynomial#0 | In algebra, an alternating polynomial is a polynomial f ( x 1 , … , x n ) {\displaystyle f(x_{1},\dots ,x_{n})} such that if one switches any two of the variables, the polynomial changes sign: f ( x 1 , … , x j , … , x i , … , x n ) = − f ( x 1 , … , x i , … , x j , … , x n ) . {\displaystyle f(x_{1},\dots ,x_{j},\dots... |
Wikipedia:Alternativity#0 | In abstract algebra, alternativity is a property of a binary operation. A magma G is said to be left alternative if ( x x ) y = x ( x y ) {\displaystyle (xx)y=x(xy)} for all x , y ∈ G {\displaystyle x,y\in G} and right alternative if y ( x x ) = ( y x ) x {\displaystyle y(xx)=(yx)x} for all x , y ∈ G {\displaystyle x,y... |
Wikipedia:Amanda Chetwynd#0 | Amanda G. Chetwynd is a British mathematician and statistician specializing in combinatorics and spatial statistics. She is Professor of Mathematics and Statistics and Provost for Student Experience, Colleges and the Library at Lancaster University, and a Principal Fellow of the Higher Education Academy. == Education a... |
Wikipedia:Amanda Montejano#0 | Amanda Montejano Cantoral is a Mexican mathematician specializing in combinatorics, and particularly in the application of graph coloring to geometric graphs. She is a professor at the Juriquilla campus of the National Autonomous University of Mexico, in the Multidisciplinary Unit of Teaching and Research of the Facult... |
Wikipedia:Amel Ben Abda#0 | Amel Ben Abda is a professor of mathematics at the National Engineering School of Tunis. She was the first person in Tunisia to earn a PhD in applied mathematics. She is the Tunisian representative of the steering committee of the International Laboratory for Computer Sciences and Applied Mathematics on the advisory bo... |
Wikipedia:American Mathematical Society#0 | The American Mathematical Society (AMS) is an association of professional mathematicians dedicated to the interests of mathematical research and scholarship, and serves the national and international community through its publications, meetings, advocacy and other programs. The society is one of the four parts of the J... |
Wikipedia:Amir Dembo#0 | Amir Dembo (Hebrew: אמיר דמבו; born October 25, 1958, Haifa) is an Israeli-American mathematician, specializing in probability theory. He was elected a member of the National Academy of Sciences in 2022, and of the American Academy of Arts and Sciences in 2023. == Biography == Dembo received his bachelor's degree in el... |
Wikipedia:Amitsur–Levitzki theorem#0 | In algebra, the Amitsur–Levitzki theorem states that the algebra of n × n matrices over a commutative ring satisfies a certain identity of degree 2n. It was proved by Amitsur and Levitsky (1950). In particular matrix rings are polynomial identity rings such that the smallest identity they satisfy has degree exactly 2n.... |
Wikipedia:Amplitwist#0 | In mathematics, the amplitwist is a concept created by Tristan Needham in the book Visual Complex Analysis (1997) to represent the derivative of a complex function visually. == Definition == The amplitwist associated with a given function is its derivative in the complex plane. More formally, it is a complex number z {... |
Wikipedia:Amy Roth McDuffie#0 | Amy Roth McDuffie is an American scholar of mathematics education and a professor in the College of Education at Washington State University. == Education and career == McDuffie majored in mathematics at Franklin & Marshall College, graduating in 1987. Next, she studied education at Johns Hopkins University, receiving ... |
Wikipedia:Amèle El Mahdi#0 | Amèle El Mahdi, born in 1956 in Blida, is an Algerian professor of mathematics and writer. She lived in many of the cities in southern Algeria, which inspired many of her writings. She has written for the Algerian newspaper El Watan. == Literary works == The Beauty and the Poet, Algiers, Casbah Editions, 2012, 187 p. Y... |
Wikipedia:Ana Carpio#0 | Ana María Carpio Rodríguez is a Spanish applied mathematician whose research has included inverse problems, the propagation of dislocations in crystals, fluid dynamics, reaction–diffusion systems, and cancer metastasis. She is a professor of applied mathematics at the Complutense University of Madrid. == Education and ... |
Wikipedia:Analysis and Applications#0 | The Journal of Mathematical Analysis and Applications is an academic journal in mathematics, specializing in mathematical analysis and related topics in applied mathematics. It was founded in 1960 by Richard Bellman, as part of a series of new journals on areas of mathematics published by Academic Press, and is now pub... |
Wikipedia:Analysis on fractals#0 | Analysis on fractals or calculus on fractals is a generalization of calculus on smooth manifolds to calculus on fractals. The theory describes dynamical phenomena which occur on objects modelled by fractals. It studies questions such as "how does heat diffuse in a fractal?" and "How does a fractal vibrate?" In the smoo... |
Wikipedia:Anand Pillay#0 | Anand Pillay (born 7 May 1951) is a British mathematician and logician working in model theory and its applications in algebra and number theory. == Biography == Pillay studied as an undergraduate at the University of Oxford, obtaining a Bachelor in Mathematics and Philosophy in 1973 at Balliol College. At the Universi... |
Wikipedia:Anania Shirakatsi#0 | Anania Shirakatsi (Old Armenian: Անանիա Շիրակացի, Anania Širakac’i, anglicized: Ananias of Shirak) was a 7th-century Armenian polymath and natural philosopher, author of extant works covering mathematics, astronomy, geography, chronology, and other fields. Little is known for certain of his life outside of his own writ... |
Wikipedia:Anastasia Stavrova#0 | Anastasia Konstantinovna Stavrova (Russian: Анастасия Константиновна Ставрова) is a Russian mathematician specializing in algebraic groups, non-associative algebra, and algebraic K-theory. She is a researcher in the Chebyshev Laboratory at Saint Petersburg State University. == Education and career == Stavrova earned a ... |
Wikipedia:Anatol Slissenko#0 | Anatol Slissenko (a former transliteration: Slisenko; Russian: Анатоль Олесьевич Слисенко), a Soviet, Russian and French mathematician and computer scientist, was born on August 15, 1941, in Siberia, where his father served as the commander of a regiment of military topography. In 1950 his parents moved to Leningrad. =... |
Wikipedia:Anatolii Goldberg#0 | Anatolii Asirovich Goldberg (Russian: Анатолий Асирович Гольдберг, Ukrainian: Анатолій Асірович Гольдберг, Hebrew: אנטולי גולדברג; April 2, 1930, in Kyiv – October 11, 2008, in Netanya) was a Soviet and Israeli mathematician working in complex analysis. His main area of research was the theory of entire and meromorphic... |
Wikipedia:Anatoliy Skorokhod#0 | Anatoliy Volodymyrovych Skorokhod (Ukrainian: Анато́лій Володи́мирович Скорохо́д; September 10, 1930 – January 3, 2011) was a Soviet and Ukrainian mathematician. Skorokhod is well-known for his comprehensive treatise on the theory of stochastic processes which he co-authored with Gikhman. == Career == Skorokhod worked ... |
Wikipedia:Anatoly Karatsuba#0 | Anatoly Alexeyevich Karatsuba (his first name often spelled Anatolii) (Russian: Анато́лий Алексе́евич Карацу́ба; Grozny, Soviet Union, 31 January 1937 – Moscow, Russia, 28 September 2008) was a Russian mathematician working in the field of analytic number theory, p-adic numbers and Dirichlet series. For most of his stu... |
Wikipedia:Anatoly Samoilenko#0 | Anatoly Mykhailovych Samoilenko (Ukrainian: Анато́лій Миха́йлович Само́йленко) (2 January 1938 – 4 December 2020) was a Ukrainian mathematician, an Academician of the National Academy of Sciences of Ukraine (since 1995), the Director of the Institute of Mathematics of the National Academy of Sciences of Ukraine (since ... |
Wikipedia:Anatoly Styopin#0 | Anatoly Mikhailovich Styopin (Russian: Анатолий Михайлович Стёпин (may be transliterated as Stepin), 20 July 1940 – 7 November 2020) was a Soviet-Russian mathematician, specializing in dynamical systems and ergodic theory. == Education and career == Stepin was born in Moscow on 20 July 1940. In 1965 he graduated from t... |
Wikipedia:Anchor losses#0 | Anchor losses are a type of damping commonly highlighted in micro-resonators. They refer to the phenomenon where energy is dissipated as mechanical waves from the resonator attenuate into the substrate. == Introduction == In physical systems, damping is the loss of energy of an oscillating system by dissipation. In the... |
Wikipedia:Ancient Egyptian mathematics#0 | Ancient Egyptian mathematics is the mathematics that was developed and used in Ancient Egypt c. 3000 to c. 300 BCE, from the Old Kingdom of Egypt until roughly the beginning of Hellenistic Egypt. The ancient Egyptians utilized a numeral system for counting and solving written mathematical problems, often involving mult... |
Wikipedia:Ancient Egyptian multiplication#0 | In mathematics, ancient Egyptian multiplication (also known as Egyptian multiplication, Ethiopian multiplication, Russian multiplication, or peasant multiplication), one of two multiplication methods used by scribes, is a systematic method for multiplying two numbers that does not require the multiplication table, only... |
Wikipedia:Ancient Greek mathematics#0 | Ancient Greek mathematics refers to the history of mathematical ideas and texts in Ancient Greece during Classical and Late antiquity, mostly from the 5th century BC to the 6th century AD. Greek mathematicians lived in cities spread around the shores of the ancient Mediterranean, from Anatolia to Italy and North Africa... |
Wikipedia:Ancient Mesopotamian units of measurement#0 | Ancient Mesopotamian units of measurement originated in the loosely organized city-states of Early Dynastic Sumer. Each city, kingdom and trade guild had its own standards until the formation of the Akkadian Empire when Sargon of Akkad issued a common standard. This standard was improved by Naram-Sin, but fell into dis... |
Wikipedia:Anders C. Hansen#0 | Anders C. Hansen is a Norwegian mathematician, who is currently a Professor of Mathematics at University of Cambridge, where he is the head of the Applied Functional and Harmonic Analysis group, and also Professor II at the University of Oslo. He works in functional analysis, harmonic analysis (applied), foundations of... |
Wikipedia:Anders Hald#0 | Anders Hjorth Hald (3 July 1913 – 11 November 2007) was a Danish statistician. He was a professor at the University of Copenhagen from 1960 to 1982. While a professor, he did research in industrial quality control and other areas, and also authored textbooks. After retirement, he made important contributions to the his... |
Wikipedia:Anders Planman#0 | Anders Planman (1724 – 25 April 1803) was a Finnish astronomer, professor of physics and mathematician. He was one of the first people to make systematical astronomical observations in Finland. == Life == Planman was born in Hattula. He came from a Swedish-speaking Finnish family and his father was a lieutenant. He stu... |
Wikipedia:Anders Szepessy#0 | Anders Szepessy (born 1960) is a Swedish mathematician. Szepessy received his PhD in 1989 from Chalmers University of Technology with thesis Convergence of the streamline diffusion finite element method for conservation laws under the supervision of Claes Johnson. Szepessy is now a professor of mathematics and numerica... |
Wikipedia:Anderson function#0 | Anderson functions describe the projection of a magnetic dipole field in a given direction at points along an arbitrary line. They are useful in the study of magnetic anomaly detection, with historical applications in submarine hunting and underwater mine detection. They approximately describe the signal detected by a ... |
Wikipedia:Andre Punt#0 | André Eric Punt (born February 1965) is a South African fisheries scientist and mathematician, best known for his work on fisheries stock assessment. He received the K. Radway Allen Award in 1999 for his contributions to fisheries science. == Early years and education == André Punt was born in February 1965 in Cape Tow... |
Wikipedia:Andreas Seeger#0 | Seeger is the surname of various people. == Etymology == Seeger is one of the variant forms of Seagar, a surname of Middle English origin based on the given name Segar, which was formed from Old English sæ ("sea") and gar ("spear"). == Seeger family of musicians == Charles Louis Seeger, Sr. (1860–1943), American busine... |
Wikipedia:Andreas Speiser#0 | Andreas Speiser (June 10, 1885 – October 12, 1970) was a Swiss mathematician and philosopher of science. == Life and work == Speiser studied in Göttingen, starting in 1904, notably with David Hilbert, Felix Klein, Hermann Minkowski. In 1917 he became full-time professor at the University of Zurich but later relocated i... |
Wikipedia:Andreas Stöberl#0 | Andreas Stöberl (c. 1464 in Pleiskirchen near Altötting – September 3, 1515 in Vienna), better known by his latinised name Andreas Stiborius (Boius), was a German humanist astronomer, mathematician, and theologian working mainly at the University of Vienna. == Life == Stöberl studied from 1479 on at the University of I... |
Wikipedia:Andrei Bolibrukh#0 | Andrei Andreevich Bolibrukh (Russian: Андрей Андреевич Болибрух) (30 January 1950 – 11 November 2003) was a Soviet and Russian mathematician. He was known for his work on ordinary differential equations especially Hilbert's twenty-first problem (Riemann–Hilbert problem). Bolibrukh was the author of about a hundred rese... |
Wikipedia:Andrei Krylov (mathematician)#0 | Andrei Sergeyevich Krylov (Russian: Андре́й Се́рджевич Крыло́в) (born 1956) is a Russian mathematician, specialist in mathematical methods of image processing, and Professor, Dr. Sc., a professor at the Faculty of Computer Science at the Moscow State University. He defended his thesis Mathematical modeling and computer... |
Wikipedia:Andrei Roiter#0 | Andrei Vladimirovich Roiter (Russian: Андрей Владимирович Ройтер; Ukrainian: Андрій Володимирович Ройтер, November 30, 1937, Dnipro – July 26, 2006, Riga, Latvia) was a Ukrainian mathematician, specializing in algebra. A. V. Roiter's father was the Ukrainian physical chemist V. A. Roiter, a leading expert on catalysis.... |
Wikipedia:Andrei Zelevinsky#0 | Andrei Vladlenovich Zelevinsky (Андрей Владленович Зелевинский; 30 January 1953 – 10 April 2013) was a Russian-American mathematician who made important contributions to algebra, combinatorics, and representation theory, among other areas. == Biography == Zelevinsky graduated in 1969 from the Moscow Mathematical School... |
Wikipedia:Andrej Dujella#0 | Andrej Dujella (born May 21, 1966 in Pula) is a Croatian professor of mathematics at the University of Zagreb and a fellow of the Croatian Academy of Sciences and Arts. == Life == Born in Pula, a native of Zadar, Dujella took part in the International Mathematical Olympiad, where he won a bronze medal in 1984. He recei... |
Wikipedia:Andrej Pazman#0 | Andrej Pázman (born 1938) is a Slovak mathematician working in the area of optimum experimental design and in the theory of nonlinear statistical models. He is an elected fellow of the International Statistical Institute (2004), of the Learned Society of SAS (2004) and also a member of the Royal Statistical Society (19... |
Wikipedia:Andres Luure#0 | Andres Luure (born 22 May 1959, in Tallinn) is an Estonian philosopher and translator, and a researcher at Tallinn University. Luure graduated from the Moscow State University in 1983, majoring in mathematics. In 1998, he successfully defended his MA thesis titled "A combinatorial model of referring" from the Tallinn P... |
Wikipedia:Andrew Blake (computer scientist)#0 | Andrew Blake (born 12 March 1956) is a British scientist, former laboratory director of Microsoft Research Cambridge and Microsoft Distinguished Scientist, former director of the Alan Turing Institute, Chair of the Samsung AI Centre in Cambridge, honorary professor at the University of Cambridge, Fellow of Clare Hall, ... |
Wikipedia:Andrew C. Berry#0 | Andrew Campbell Berry (November 23, 1906 – January 13, 1998) was an American mathematician. The Berry–Esseen theorem is named after him. Berry was born in Somerville, Massachusetts, US on November 23, 1906. He spent eight years (1921–1929) at Harvard University, receiving his A.B. degree in 1925, A.M. degree in 1926, a... |
Wikipedia:Andrew Crowther Hurley#0 | Andrew Crowther Hurley (1926–1988) was a quantum chemist and mathematician who was elected a Fellow of the Australian Academy of Science in 1972. He was a student of the University of Melbourne and obtained First Class Honours B Sc in Theoretical Physics and theory of Statistics. He received his Bachelor of Arts (Honou... |
Wikipedia:Andrew Masondo#0 | Lieutenant General Andrew Masondo, born Andrew Mandla Lekoto Masondo (27 October 1936 – 20 April 2008) was a South African mathematician, political prisoner, a former general in the South African National Defence Force (SANDF), and a national commissar of the African National Congress's military wing, Umkhonto weSizwe,... |
Wikipedia:Andrew Pullan#0 | Andrew John Pullan (1963 – 7 March 2012) was a New Zealand mathematician specialising in bio-electrical modelling. He was a fellow of the Royal Society of New Zealand. == Academic career == After attending Aorere College in Māngere, Pullan received a scholarship to the University of Auckland where he studied mathematic... |
Wikipedia:Andrew Soward#0 | Andrew Michael Soward (born 20 October 1943) is a British fluid dynamicist. He is an emeritus professor at the Department of Mathematics of the University of Exeter. == Education == Soward was educated at Queens' College, Cambridge. He earned his PhD in 1969, under the supervision of Keith Moffatt. == Research == Sowar... |
Wikipedia:Andrew Vázsonyi#0 | Andrew Vázsonyi (1916–2003), also known as Endre Weiszfeld and Zepartzatt Gozinto) was a Hungarian mathematician and operations researcher. He is known for Weiszfeld's algorithm for minimizing the sum of distances to a set of points, and for founding The Institute of Management Sciences. == Biography == Endre Weiszfeld... |
Wikipedia:Andrews–Curtis conjecture#0 | In mathematics, the Andrews–Curtis conjecture states that every balanced presentation (i.e. a presentation with the same number of generators and relations) of the trivial group can be transformed into a trivial presentation by a sequence of Nielsen transformations on the relators together with conjugations of relators... |
Wikipedia:Andrey Muchnik#0 | Andrey Albertovich Muchnik (February 24, 1958 - March 18, 2007) was a Soviet and Russian mathematician who practiced mathematical logic. He was awarded the A. N. Kolmogorov Prize in 2006. == Biography == Andrey Muchnik was born on February 24, 1958, in the Soviet Union. His parents were Albert Abramovich Muchnik and Na... |
Wikipedia:Andrey Piontkovsky#0 | Andrey Andreyevich Piontkovsky (Russian: Андре́й Андре́евич Пионтко́вский, born 30 June 1940) is a Russian-Georgian scientist and political writer and analyst, a member of International PEN Club. He is a former member of the Russian Opposition Coordination Council. == Biography == === Mathematics career === He graduate... |
Wikipedia:Andrey Voronenko#0 | Andrey Voronenko (Russian: Андре́й Анато́льевич Вороне́нко) (born 1972) is a Russian mathematician, Professor, Dr.Sc., a professor at the Faculty of Computer Science at the Moscow State University. He defended the thesis «Methods for representing discrete functions in problems of calculating, testing and recognizing pr... |
Wikipedia:Andries Brouwer#0 | Andries Evert Brouwer (born 1951) is a Dutch mathematician and computer programmer, Professor Emeritus at Eindhoven University of Technology (TU/e). He is known as the creator of the greatly expanded 1984 to 1985 versions of the roguelike computer game Hack that formed the basis for NetHack. He is also a Linux kernel h... |
Wikipedia:Andries Mac Leod#0 | Andries Hugo Donald Mac Leod (10 August 1891 – 28 March 1977) was a Belgian-Swedish philosopher and mathematician. Andries Mac Leod was born in Ledeberg, a suburb of Ghent, as a son of Julius Mac Leod, a botanist and professor at Ghent University, and of Fanny Mac Leod born Maertens, who was translator from English int... |
Wikipedia:Andrzej Grzegorczyk#0 | Andrzej Grzegorczyk ([ˈandʐɛj ɡʐɛˈɡɔrt͡ʂɨk]; 22 August 1922 – 20 March 2014) was a Polish logician, mathematician, philosopher and ethicist. He was noted for his work in computability, mathematical logic and the foundations of mathematics. == Family == In 1953, Grzegorczyk married Renata Maria Grzegorczykowa, a Polish ... |
Wikipedia:Andrzej Swierniak#0 | Andrzej Piotr Świerniak (born February 22, 1950, in Wałbrzych) is a Polish mathematician, specializing in bioinformatics and control theory. == Biography == In 1972 he obtained a master's degree in automation engineering at the Faculty of Automation of the Silesian University of Technology, and in 1975 he received a ma... |
Wikipedia:András P. Huhn#0 | András P Huhn (Szeged, 26 January 1947 – Szeged, 6 June 1985) was a Hungarian mathematician. Huhn's theorem on the representation of distributive semilattices is named after him. == References == O'Connor, John J.; Robertson, Edmund F., "András P. Huhn", MacTutor History of Mathematics Archive, University of St Andrews... |
Wikipedia:András Sebő#0 | András Sebő (born 24 April 1954) is a Hungarian-French mathematician working in the areas of combinatorial optimization and discrete mathematics. Sebő is a French National Centre for Scientific Research (CNRS) Director of Research and the former head of the Combinatorial Optimization. group in Laboratory G-SCOP, affili... |
Wikipedia:André Darré#0 | André (Andrew) Darré (1750–1833) was a French priest and academic. He was one of the four exiles from France, the others being professors Francois Anglade, Louis-Gilles Delahogue, and Pierre-Justin Delort, sometimes called the French "founding fathers" of Maynooth College in Ireland. == Life == A native of the small to... |
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