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Wikipedia:Inequation#0 | In mathematics, an inequation is a statement that either an inequality (relations "greater than" and "less than", < and >) or a relation "not equal to" (≠) holds between two values. It is usually written in the form of a pair of expressions denoting the values in question, with a relational sign between the two sides, ... |
Wikipedia:Infinite Dimensional Analysis, Quantum Probability and Related Topics#0 | Infinite Dimensional Analysis, Quantum Probability and Related Topics is a quarterly peer-reviewed scientific journal published since 1998 by World Scientific. It covers the development of infinite dimensional analysis, quantum probability, and their applications to classical probability and other areas of physics. == ... |
Wikipedia:Infinite conjugacy class property#0 | In mathematics, a group is said to have the infinite conjugacy class property, or to be an ICC group, if the conjugacy class of every group element but the identity is infinite.: 907 The von Neumann group algebra of a group is a factor if and only if the group has the infinite conjugacy class property. It will then be,... |
Wikipedia:Infinite difference method#0 | In mathematics, infinite difference methods are numerical methods for solving differential equations by approximating them with difference equations, in which infinite differences approximate the derivatives. In calculus there are two sections, one is differentiation and the other is integration. Integration is the rev... |
Wikipedia:Infinite expression#0 | In mathematics, an infinite expression is an expression in which some operators take an infinite number of arguments, or in which the nesting of the operators continues to an infinite depth. A generic concept for infinite expression can lead to ill-defined or self-inconsistent constructions (much like a set of all sets... |
Wikipedia:Infinite product#0 | In mathematics, for a sequence of complex numbers a1, a2, a3, ... the infinite product ∏ n = 1 ∞ a n = a 1 a 2 a 3 ⋯ {\displaystyle \prod _{n=1}^{\infty }a_{n}=a_{1}a_{2}a_{3}\cdots } is defined to be the limit of the partial products a1a2...an as n increases without bound. The product is said to converge when the limi... |
Wikipedia:Infinite-dimensional Lebesgue measure#0 | In mathematics, an infinite-dimensional Lebesgue measure is a measure defined on infinite-dimensional normed vector spaces, such as Banach spaces, which resembles the Lebesgue measure used in finite-dimensional spaces. However, the traditional Lebesgue measure cannot be straightforwardly extended to all infinite-dimens... |
Wikipedia:Inflation-restriction exact sequence#0 | In algebraic topology, a transgression map is a way to transfer cohomology classes. It occurs, for example in the inflation-restriction exact sequence in group cohomology, and in integration in fibers. It also naturally arises in many spectral sequences; see spectral sequence#Edge maps and transgressions. == Inflation-... |
Wikipedia:Information algebra#0 | The term "information algebra" refers to mathematical techniques of information processing. Classical information theory goes back to Claude Shannon. It is a theory of information transmission, looking at communication and storage. However, it has not been considered so far that information comes from different sources... |
Wikipedia:Infrared fixed point#0 | In physics, an infrared fixed point is a set of coupling constants, or other parameters, that evolve from arbitrary initial values at very high energies (short distance) to fixed, stable values, usually predictable, at low energies (large distance). This usually involves the use of the renormalization group, which spec... |
Wikipedia:Infrastructure (number theory)#0 | In mathematics, an infrastructure is a group-like structure appearing in global fields. == Historic development == In 1972, D. Shanks first discovered the infrastructure of a real quadratic number field and applied his baby-step giant-step algorithm to compute the regulator of such a field in O ( D 1 / 4 + ε ) {\displa... |
Wikipedia:Inga Berre#0 | Inga Berre (born 31 July 1978) is a Norwegian applied mathematician who studies numerical methods for the partial differential equations used to model fractured geothermal systems and porous media more generally. She is a professor in the department of mathematics at the University of Bergen, a scientific advisor to th... |
Wikipedia:Inge Henningsen#0 | Inge Biehl Henningsen (14 April 1941 – 5 August 2024) was a Danish statistician, academic and writer. A researcher and lecturer at the universities of Copenhagen and Aarhus, she was also active in politics and women's rights, most recently in connection with the PISA approach to student assessment. As editor of the soc... |
Wikipedia:Ingeborg Seynsche#0 | Martha Mechthild Ingeborg Seynsche (21 October 1905 in Barmen – 27 June 1994 in Göttingen) was a German mathematician. She was one of the first women to be allowed to earn a doctorate on a mathematical topic in Göttingen. == Life and work == Her father Johannes Seynsche (1857–1925) was a professor and senior teacher at... |
Wikipedia:Ingrid Daubechies#0 | Baroness Ingrid Daubechies ( doh-bə-SHEE; French: [dobʃi]; born 17 August 1954) is a Belgian-American physicist and mathematician. She is best known for her work with wavelets in image compression. Daubechies is recognized for her study of the mathematical methods that enhance image-compression technology. She is a mem... |
Wikipedia:Initial value theorem#0 | In mathematical analysis, the initial value theorem is a theorem used to relate frequency domain expressions to the time domain behavior as time approaches zero. Let F ( s ) = ∫ 0 ∞ f ( t ) e − s t d t {\displaystyle F(s)=\int _{0}^{\infty }f(t)e^{-st}\,dt} be the (one-sided) Laplace transform of ƒ(t). If f {\displayst... |
Wikipedia:Injective function#0 | In mathematics, an injective function (also known as injection, or one-to-one function ) is a function f that maps distinct elements of its domain to distinct elements of its codomain; that is, x1 ≠ x2 implies f(x1) ≠ f(x2) (equivalently by contraposition, f(x1) = f(x2) implies x1 = x2). In other words, every element o... |
Wikipedia:Institute of Mathematical Logic and Fundamental Research#0 | Heinrich Scholz (German: [ʃɔlts]; 17 December 1884 – 30 December 1956) was a German logician, philosopher, and Protestant theologian. He was a peer of Alan Turing who mentioned Scholz when writing with regard to the reception of "On Computable Numbers, with an Application to the Entscheidungsproblem": "I have had two l... |
Wikipedia:Institute of Mathematical Sciences, Chennai#0 | The Institute of Mathematical Sciences (IMSc) (sometimes also referred to as Matscience) is a research centre located in Chennai, India. It is a constituent institute of the Homi Bhabha National Institute. IMSc is a national institute for fundamental research in frontier disciplines of the mathematical and physical sci... |
Wikipedia:Institute of Mathematics and its Applications#0 | The Institute of Mathematics and its Applications (IMA) is the UK's chartered professional body for mathematicians and one of the UK's learned societies for mathematics (another being the London Mathematical Society). The IMA aims to advance mathematics and its applications, promote and foster research and other enquir... |
Wikipedia:Integer points in convex polyhedra#0 | The study of integer points in convex polyhedra is motivated by questions such as "how many nonnegative integer-valued solutions does a system of linear equations with nonnegative coefficients have" or "how many solutions does an integer linear program have". Counting integer points in polyhedra or other questions abou... |
Wikipedia:Integrable module#0 | In algebra, an integrable module (or integrable representation) of a Kac–Moody algebra g {\displaystyle {\mathfrak {g}}} (a certain infinite-dimensional Lie algebra) is a representation of g {\displaystyle {\mathfrak {g}}} such that (1) it is a sum of weight spaces and (2) the Chevalley generators e i , f i {\displayst... |
Wikipedia:Integral Equations and Operator Theory#0 | Integral Equations and Operator Theory is a journal dedicated to operator theory and its applications to engineering and other mathematical sciences. As some approaches to the study of integral equations (theoretically and numerically) constitute a subfield of operator theory, the journal also deals with the theory of ... |
Wikipedia:Integral Transforms and Special Functions#0 | Integral Transforms and Special Functions is a monthly peer-reviewed scientific journal, specialised in topics of mathematical analysis, the theory of differential and integral equations, and approximation theory, but publishes also papers in other areas of mathematics. It is published by Taylor & Francis and the edito... |
Wikipedia:Integral graph#0 | In the mathematical field of graph theory, an integral graph is a graph whose adjacency matrix's spectrum consists entirely of integers. In other words, a graph is an integral graph if all of the roots of the characteristic polynomial of its adjacency matrix are integers. The notion was introduced in 1974 by Frank Hara... |
Wikipedia:Integral of inverse functions#0 | In mathematics, integrals of inverse functions can be computed by means of a formula that expresses the antiderivatives of the inverse f − 1 {\displaystyle f^{-1}} of a continuous and invertible function f {\displaystyle f} , in terms of f − 1 {\displaystyle f^{-1}} and an antiderivative of f {\displaystyle f} . This f... |
Wikipedia:Integration by parts#0 | In calculus, and more generally in mathematical analysis, integration by parts or partial integration is a process that finds the integral of a product of functions in terms of the integral of the product of their derivative and antiderivative. It is frequently used to transform the antiderivative of a product of funct... |
Wikipedia:Integration using Euler's formula#0 | In integral calculus, Euler's formula for complex numbers may be used to evaluate integrals involving trigonometric functions. Using Euler's formula, any trigonometric function may be written in terms of complex exponential functions, namely e i x {\displaystyle e^{ix}} and e − i x {\displaystyle e^{-ix}} and then inte... |
Wikipedia:Intensity-duration-frequency curve#0 | An intensity-duration-frequency curve (IDF curve) is a mathematical function that relates the intensity of an event (e.g. rainfall) with its duration and frequency of occurrence. Frequency is the inverse of the probability of occurrence. These curves are commonly used in hydrology for flood forecasting and civil engine... |
Wikipedia:Interchange of limiting operations#0 | In mathematics, the study of interchange of limiting operations is one of the major concerns of mathematical analysis, in that two given limiting operations, say L and M, cannot be assumed to give the same result when applied in either order. One of the historical sources for this theory is the study of trigonometric s... |
Wikipedia:Intermediate Mathematical Challenge#0 | The United Kingdom Mathematics Trust (UKMT) is a charity founded in 1996 to help with the education of children in mathematics within the UK. == History == The national mathematics competitions had existed prior to the formation of the trust, but the foundation of the UKMT in the summer of 1996 enabled them to be run c... |
Wikipedia:International Centre for Mathematical Sciences#0 | The International Centre for Mathematical Sciences (ICMS) is a mathematical research centre based in Edinburgh. According to its website, the centre is "designed to bring together mathematicians and practitioners in science, industry and commerce for research workshops and other meetings." The centre was jointly establ... |
Wikipedia:International Journal of Algebra and Computation#0 | The International Journal of Algebra and Computation is published by World Scientific, and contains articles on general mathematics, as well as: Combinatorial group theory and semigroup theory Universal algebra Algorithmic and computational problems in algebra Theory of automata Formal language theory Theory of computa... |
Wikipedia:International Linear Algebra Society#0 | The International Linear Algebra Society (ILAS) is a professional mathematical society organized to promote research and education in linear algebra, matrix theory and matrix computation. It serves the international community through conferences, publications, prizes and lectures. Membership in ILAS is open to all math... |
Wikipedia:International Symposium on Symbolic and Algebraic Computation#0 | ISSAC, the International Symposium on Symbolic and Algebraic Computation, is an academic conference in the field of computer algebra. ISSAC has been organized annually since 1988, typically in July. The conference is regularly sponsored by the Association for Computing Machinery special interest group SIGSAM, and the p... |
Wikipedia:International Workshop on Operator Theory and its Applications#0 | International Workshop on Operator Theory and its Applications (IWOTA) was started in 1981 to bring together mathematicians and engineers working in operator theoretic side of functional analysis and its applications to related fields. These include: Differential equations and Integral equations Complex analysis and Ha... |
Wikipedia:Introductio in analysin infinitorum#0 | Introductio in analysin infinitorum (Latin: Introduction to the Analysis of the Infinite) is a two-volume work by Leonhard Euler which lays the foundations of mathematical analysis. Written in Latin and published in 1748, the Introductio contains 18 chapters in the first part and 22 chapters in the second. It has Enest... |
Wikipedia:Invariant differential operator#0 | In mathematics and theoretical physics, an invariant differential operator is a kind of mathematical map from some objects to an object of similar type. These objects are typically functions on R n {\displaystyle \mathbb {R} ^{n}} , functions on a manifold, vector valued functions, vector fields, or, more generally, se... |
Wikipedia:Invariant factorization of LPDOs#0 | The factorization of a linear partial differential operator (LPDO) is an important issue in the theory of integrability, due to the Laplace-Darboux transformations, which allow construction of integrable LPDEs. Laplace solved the factorization problem for a bivariate hyperbolic operator of the second order (see Hyperbo... |
Wikipedia:Invariant set postulate#0 | The invariant set postulate concerns the possible relationship between fractal geometry and quantum mechanics and in particular the hypothesis that the former can assist in resolving some of the challenges posed by the latter. It is underpinned by nonlinear dynamical systems theory and black hole thermodynamics. == Aut... |
Wikipedia:Invariant subspace#0 | In mathematics, an invariant subspace of a linear mapping T : V → V i.e. from some vector space V to itself, is a subspace W of V that is preserved by T. More generally, an invariant subspace for a collection of linear mappings is a subspace preserved by each mapping individually. == For a single operator == Consider a... |
Wikipedia:Invariants of tensors#0 | In mathematics, in the fields of multilinear algebra and representation theory, the principal invariants of the second rank tensor A {\displaystyle \mathbf {A} } are the coefficients of the characteristic polynomial p ( λ ) = det ( A − λ I ) {\displaystyle \ p(\lambda )=\det(\mathbf {A} -\lambda \mathbf {I} )} , where ... |
Wikipedia:Inverse element#0 | In mathematics, the concept of an inverse element generalises the concepts of opposite (−x) and reciprocal (1/x) of numbers. Given an operation denoted here ∗, and an identity element denoted e, if x ∗ y = e, one says that x is a left inverse of y, and that y is a right inverse of x. (An identity element is an element ... |
Wikipedia:Inverse function rule#0 | In calculus, the inverse function rule is a formula that expresses the derivative of the inverse of a bijective and differentiable function f in terms of the derivative of f. More precisely, if the inverse of f {\displaystyle f} is denoted as f − 1 {\displaystyle f^{-1}} , where f − 1 ( y ) = x {\displaystyle f^{-1}(y)... |
Wikipedia:Inverse limit#0 | In mathematics, the inverse limit (also called the projective limit) is a construction that allows one to "glue together" several related objects, the precise gluing process being specified by morphisms between the objects. Thus, inverse limits can be defined in any category although their existence depends on the cate... |
Wikipedia:Inverse trigonometric functions#0 | In mathematics, the inverse trigonometric functions (occasionally also called antitrigonometric, cyclometric, or arcus functions) are the inverse functions of the trigonometric functions, under suitably restricted domains. Specifically, they are the inverses of the sine, cosine, tangent, cotangent, secant, and cosecant... |
Wikipedia:Inversion transformation#0 | In mathematical physics, inversion transformations are a natural extension of Poincaré transformations to include all conformal, one-to-one transformations on coordinate space-time. They are less studied in physics because, unlike the rotations and translations of Poincaré symmetry, an object cannot be physically trans... |
Wikipedia:Investigations in Mathematics Learning#0 | Investigations in Mathematics Learning is the official research journal of the Research Council for Mathematics Learning. RCML seeks to stimulate, generate, coordinate, and disseminate research efforts designed to understand and/or influence factors that affect mathematics learning. == References == |
Wikipedia:Involution (mathematics)#0 | In mathematics, an involution, involutory function, or self-inverse function is a function f that is its own inverse, f(f(x)) = x for all x in the domain of f. Equivalently, applying f twice produces the original value. == General properties == Any involution is a bijection. The identity map is a trivial example of an ... |
Wikipedia:Ioan Dzițac#0 | Ioan Dzițac (14 February 1953 – 6 February 2021) was a Romanian professor (of Ukrainian descent) of mathematics and computer science. He obtained his B.S. and M.Sc. in Mathematics (1977) and PhD in Computer Science (2002) from Babeș-Bolyai University of Cluj-Napoca. He was a professor at the Aurel Vlaicu University of ... |
Wikipedia:Ioana Dumitriu#0 | Ioana Dumitriu (born July 6, 1976) is a Romanian-American mathematician who works as a professor of mathematics at the University of California, San Diego. Her research interests include the theory of random matrices, numerical analysis, scientific computing, and game theory. == Life == Dumitriu is the daughter of two ... |
Wikipedia:Ion Ghica#0 | Ion Ghica (Romanian pronunciation: [iˈon ˈɡika] ; 12 August 1816 – 7 May 1897) was a Romanian statesman, mathematician, diplomat and politician, who was Prime Minister of Romania five times. He was a full member of the Romanian Academy and its president many times (1876–1882, 1884–1887, 1890–1893 and 1894–1895). He was... |
Wikipedia:Irene M. Gamba#0 | Irene Martínez Gamba (born 1957) is an Argentine–American mathematician. She works as a professor of mathematics at the University of Texas at Austin, where she holds the W.A. Tex Moncrief, Jr. Chair in Computational Engineering and Sciences and is head of the Applied Mathematics Group in the Oden Institute for Computa... |
Wikipedia:Irene Moroz#0 | Irene Margaret Moroz is a British applied mathematician whose research interests include differential equations including the Schrödinger–Newton equation, attractors, synchronization of chaos, and applications to geophysical fluid dynamics, voice analysis, the population dynamics of plankton, and dynamo theory. She is ... |
Wikipedia:Irene Sabadini#0 | Irene Maria Sabadini is an Italian mathematician specializing in complex analysis, hypercomplex analysis and the analysis of superoscillations. She is a professor of mathematics at the Polytechnic University of Milan, and head of the department of mathematics there. == Education == Sabadini earned her PhD at the Univer... |
Wikipedia:Irene Sciriha#0 | Irene Sciriha Aquilina is a Maltese mathematician specializing in spectral graph theory and chemical graph theory. A particular topic of her research has been the singular graphs, graphs whose adjacency matrix is a singular matrix, and the nut graphs, singular graphs all of whose nontrivial induced subgraphs are non-si... |
Wikipedia:Irina Mitrea#0 | Irina Mitrea is a Romanian-American mathematician who works as professor and department chair at the Department of Mathematics of Temple University. She is known for her contributions to harmonic analysis, particularly on the interface of this field with partial differential equations, geometric measure theory, scatter... |
Wikipedia:Irina Shevtsova#0 | Irina Shevtsova (Russian: Ири́на Генна́дьевна Шевцо́ва) (born 1983) is a Russian mathematician, Dr.Sc., and Professor at Moscow State University. She graduated from the faculty MSU CMC (2004). She has been working at the Moscow State University since 2006. She defended the thesis "Optimization of the structure of momen... |
Wikipedia:Irreducible polynomial#0 | In mathematics, an irreducible polynomial is, roughly speaking, a polynomial that cannot be factored into the product of two non-constant polynomials. The property of irreducibility depends on the nature of the coefficients that are accepted for the possible factors, that is, the ring to which the coefficients of the p... |
Wikipedia:Irving Kaplansky#0 | Irving Kaplansky (March 22, 1917 – June 25, 2006) was a mathematician, college professor, author, and amateur musician. == Biography == Kaplansky or "Kap" as his friends and colleagues called him was born in Toronto, Ontario, Canada, to Polish-Jewish immigrants. His father worked as a tailor, and his mother ran a groce... |
Wikipedia:Irène Gijbels#0 | Irène Gijbels is a mathematical statistician at KU Leuven in Belgium, and an expert on nonparametric statistics. She has also collaborated with TopSportLab, a KU Leuven spin-off, on software for risk assessment of sports injuries. == Education and career == Gijbels earned her Ph.D. in 1990 from Limburgs Universitair Ce... |
Wikipedia:Irène Waldspurger#0 | Irène Waldspurger is a French mathematician and a researcher at the Research Centre in Mathematics of Decision (CEREMADE) where her research focuses on algorithm to solve phase problems, a class of problem relevant for a large number of imaging techniques used in science and medicine. She is also a professor at Paris S... |
Wikipedia:Isaac Jacob Schoenberg#0 | Isaac Jacob Schoenberg (April 21, 1903 – February 21, 1990) was a Romanian-American mathematician, known for his invention of splines. == Life and career == Schoenberg was born in Galați to a Jewish family, the youngest of four children. He studied at the University of Iași, receiving his M.A. in 1922. From 1922 to 192... |
Wikipedia:Isaac Namioka#0 | Isaac Namioka (April 25, 1928 – September 25, 2019) was a Japanese-American mathematician who worked in general topology and functional analysis. He was a professor emeritus of mathematics at the University of Washington. He died at home in Seattle on September 25, 2019. == Early life and education == Namioka was born ... |
Wikipedia:Isaak Russman#0 | Isaak Borisovich Russman (Russian: Исаак Борисович Руссман; 7 March 1938 – 11 July 2005) was a Russian mathematician and economist. He studied and worked at Voronezh State University. Isaak Borisovich Russman was born on March 7, 1938, in Voronezh. Although his childhood dream was studying astronomy, in 1955 he entered... |
Wikipedia:Isabel Dotti#0 | Isabel Graciela Dotti de Miatello (born 1947) is an Argentine mathematician specializing in the connections between group theory and differential topology, including the theory of complex nilmanifolds, nilpotent Lie groups, hypercomplex manifolds, and hyperkähler manifolds. She is a professor in the Faculty of Mathemat... |
Wikipedia:Isabella Bashmakova#0 | Isabella Grigoryevna Bashmakova (Russian: Изабелла Григорьевна Башмакова, 1921–2005) was a Russian historian of mathematics. In 2001, she was a recipient of the Alexander Koyré Medal of the International Academy of the History of Science. == Education and career == Bashmakova was born on January 3, 1921, in Rostov-on-D... |
Wikipedia:Isabella Novik#0 | Isabella Novik (Hebrew: איזבלה נוביק; born 1971) is a mathematician who works at the University of Washington as the Robert R. & Elaine F. Phelps Professor in Mathematics. Her research concerns algebraic combinatorics and polyhedral combinatorics. Novik earned her Ph.D. from the Hebrew University of Jerusalem in 1999, ... |
Wikipedia:Isaiah Kantor#0 | Isaiah Kantor (or Issai Kantor, or Isai Lʹvovich Kantor) (1936–2006) was a mathematician who introduced the Kantor–Koecher–Tits construction, and the Kantor double, a Jordan superalgebra constructed from a Poisson algebra. == References == Kantor, I. L.; Solodovnikov, A. S. (1989) [1973], Hypercomplex numbers, Berlin, ... |
Wikipedia:Isidor Natanson#0 | Isidor Pavlovich Natanson (Russian: Исидор Павлович Натансон; February 8, 1906 in Zurich – July 3, 1964 in Leningrad) was a Swiss-born Soviet mathematician known for contributions to real analysis and constructive function theory, in particular, for his textbooks on these subjects. His son, Garal'd Natanson (1930–2003)... |
Wikipedia:Islamic geometric patterns#0 | Islamic geometric patterns are one of the major forms of Islamic ornament, which tends to avoid using figurative images, as it is forbidden to create a representation of an important Islamic figure according to many holy scriptures. The geometric designs in Islamic art are often built on combinations of repeated square... |
Wikipedia:Ismail Mustafa al-Falaki#0 | Ismail Mustafa, Ismail Effendi Mustafa, Ismail Bey Mustapha, Ismail Mustafa al-Falaki or Ismail Pasha al-Falaki (1825 – 27 July 1901) was an Egyptian astronomer and mathematician. Effendi, Bey and Pasha corresponded to the different ranks he attained along his career; "al-Falaki" was added to his name literally meaning... |
Wikipedia:Isomorphism class#0 | In mathematics, an isomorphism is a structure-preserving mapping or morphism between two structures of the same type that can be reversed by an inverse mapping. Two mathematical structures are isomorphic if an isomorphism exists between them. The word is derived from Ancient Greek ἴσος (isos) 'equal' and μορφή (morphe)... |
Wikipedia:Isoperimetric dimension#0 | In mathematics, the isoperimetric dimension of a manifold is a notion of dimension that tries to capture how the large-scale behavior of the manifold resembles that of a Euclidean space (unlike the topological dimension or the Hausdorff dimension which compare different local behaviors against those of the Euclidean sp... |
Wikipedia:Israel Gelfand#0 | Israel Moiseevich Gelfand, also written Israïl Moyseyovich Gel'fand, or Izrail M. Gelfand (Yiddish: ישראל געלפֿאַנד, Russian: Изра́иль Моисе́евич Гельфа́нд, Ukrainian: Ізраїль Мойсейович Гельфанд; 2 September [O.S. 20 August] 1913 – 5 October 2009) was a prominent Soviet and American mathematician, one of the greatest ... |
Wikipedia:Israel Gohberg#0 | Israel Gohberg (Hebrew: ישראל גוכברג; Russian: Изра́иль Цу́дикович Го́хберг; 23 August 1928 – 12 October 2009) was a Bessarabian-born Soviet and Israeli mathematician, most known for his work in operator theory and functional analysis, in particular linear operators and integral equations. == Biography == Gohberg was b... |
Wikipedia:Israel Halperin#0 | Israel Halperin (January 5, 1911 – March 8, 2007) was a Canadian mathematician and social activist. == Early life and education == Israel Halperin was born in Toronto, Ontario, the son of Russian Jewish immigrants Solomon Halperin and Fanny Lundy. Halperin attended Malvern Collegiate Institute, Victoria University in t... |
Wikipedia:Israel Michael Sigal#0 | Israel Michael Sigal (born 31 August 1945 in Kiev, Ukrainian SSR) is a Canadian mathematician specializing in mathematical physics. He is a professor at the University of Toronto Department of Mathematics. He was an invited speaker at International Congress of Mathematicians, Kyoto—1990 and in International Congress on... |
Wikipedia:Israel Nathan Herstein#0 | Israel Nathan Herstein (March 28, 1923 – February 9, 1988) was a mathematician, appointed as professor at the University of Chicago in 1962. He worked on a variety of areas of algebra, including ring theory, with over 100 research papers and over a dozen books. == Education and career == Herstein was born in Lublin, Po... |
Wikipedia:Issachar ben Mordecai ibn Susan#0 | Issachar ben Mordecai ibn Susan (fl. 1539–1572) (Hebrew: יששכר בן מרדכי אבן שושן) was a Jewish mathematician who lived in Ottoman Palestine. At a young age, he moved from Morocco—perhaps from Fes—to Jerusalem, where he became a pupil of Levi ibn Ḥabib. From there he went to Safed, where, under great hardship, he contin... |
Wikipedia:István Szalay#0 | István Szalay (22 March 1944 – 1 September 2022) was a Hungarian mathematician and politician. A member of the Hungarian Socialist Party, he served in the National Assembly from 1998 to 2002. Prior to that, he was mayor of Szeged from 1994 to 1998. Szalay died on 1 September 2022, at the age of 78. == References == |
Wikipedia:Itai Benjamini#0 | Itai Benjamini (Hebrew: איתי בנימין) is an Israeli mathematician who holds the Renee and Jay Weiss Chair in the Department of Mathematics at the Weizmann Institute of Science. == Education == Benjamini completed his Ph.D. in 1992 at the Hebrew University of Jerusalem, under the supervision of Benjamin Weiss. His disser... |
Wikipedia:Itala D'Ottaviano#0 | Itala Maria Loffredo D'Ottaviano (born 1944) is a Brazilian mathematical logician who was president of the Brazilian Logic Society. Topics in her work have included non-classical logic, paraconsistent logic, many-valued logic, and the history of logic. == Education == After graduating from the Conservatório Musical Car... |
Wikipedia:Italo Jose Dejter#0 | Italo Jose Dejter (December 17, 1939) is an Argentine-born American mathematician, a retired professor of mathematics and computer science from the University of Puerto Rico, (August 1984-February 2018) and a researcher in algebraic topology, differential topology, graph theory, coding theory and combinatorial designs.... |
Wikipedia:Iterated function#0 | In mathematics, an iterated function is a function that is obtained by composing another function with itself two or several times. The process of repeatedly applying the same function is called iteration. In this process, starting from some initial object, the result of applying a given function is fed again into the ... |
Wikipedia:Iterated logarithm#0 | In computer science, the iterated logarithm of n {\displaystyle n} , written log* n {\displaystyle n} (usually read "log star"), is the number of times the logarithm function must be iteratively applied before the result is less than or equal to 1 {\displaystyle 1} . The simplest formal definition is the result of this... |
Wikipedia:Ivan Cherednik#0 | Ivan Cherednik (Иван Владимирович Чередник) is a Russian-American mathematician. He introduced double affine Hecke algebras, and used them to prove Macdonald's constant term conjecture in (Cherednik 1995). He has also dealt with algebraic geometry, number theory and Soliton equations. His research interests include rep... |
Wikipedia:Ivan M. Niven#0 | Ivan Morton Niven (October 25, 1915 – May 9, 1999) was a Canadian-American number theorist best remembered for his work on Waring's problem. He worked for many years as a professor at the University of Oregon, and was president of the Mathematical Association of America. He wrote several books on mathematics. == Life =... |
Wikipedia:Ivan Melnikov (politician)#0 | Ivan Ivanovich Melnikov (Russian: Ива́н Ива́нович Ме́льников; born 7 August 1950) is a Russian politician. He is the vice-chairman of the Communist Party of the Russian Federation (CPRF), and First Vice-chairman of the State Duma. He is also a professor at Moscow State University. == Early life and education == Melniko... |
Wikipedia:Ivan Oseledets#0 | Ivan Oseledets (Russian: Оселедец Иван Валерьевич; born July 6, 1983) is a Russian computer scientist and mathematician and professor at the Skolkovo Institute of Science and Technology. He is best known for the tensor train decomposition, which is more commonly called a matrix product state in the area of tensor netwo... |
Wikipedia:Ivan Paskvić#0 | Ivan Paskvić (German: Johann Pasquich, Hungarian: János Pasquich, 3 January 1754 – 15 December 1829) was an astronomer, physicist and mathematician from the Austrian Empire. == Biography == Paskvić was born in Senj. He was educated in Zagreb, from 1778 in Graz and from 1782 in Buda. In Buda he was an adjunct professor ... |
Wikipedia:Ivan Pervushin#0 | Ivan Mikheevich Pervushin (Russian: Иван Михеевич Первушин, sometimes transliterated as Pervusin or Pervouchine) (15 January 1827—17 June 1900) was a Russian clergyman and mathematician of the second half of the 19th century, known for his achievements in number theory. He discovered the ninth perfect number and its od... |
Wikipedia:Ivan Privalov#0 | Ivan Vasilyevich Privalov (Russian: Ива́н Васи́льевич Прива́лов; 12 March 1902 – 26 January 1974) was a Ukrainian and Soviet football player. == Honours == Kharkiv FCC USSR Champion: 1924 Individual Ukrainian Footballer of the Year: 1922, 1923, 1925, 1926, 1927 == International career == Privalov made his debut for USS... |
Wikipedia:Ivan Rival#0 | Ivan Rival (March 15, 1947 – January 22, 2002 in Ottawa, Ontario, Canada) was a Canadian mathematician and computer scientist, a professor of mathematics at the University of Calgary and of computer science at the University of Ottawa. Rival's Ph.D. thesis concerned lattice theory. After moving to Calgary he began to w... |
Wikipedia:Ivan Stojmenović#0 | Ivan Stojmenović (1957 – 3 November 2014) was a Serbian-Canadian mathematician and computer scientist well known for his contributions to communications networks and algorithms. He has published over 300 articles in his field and edited four handbooks in the area of wireless sensor networks. == Biography == He studied ... |
Wikipedia:Ivan Vinogradov#0 | Ivan Matveevich Vinogradov (Russian: Ива́н Матве́евич Виногра́дов, IPA: [ɪˈvan mɐtˈvʲejɪvʲɪtɕ vʲɪnɐˈɡradəf] ; 14 September 1891 – 20 March 1983) was a Soviet mathematician, who was one of the creators of modern analytic number theory, and also a dominant figure in mathematics in the USSR. He was born in the Velikiye Lu... |
Wikipedia:Ivan Vreman#0 | Ivan Vreman (in some sources Ivan Ureman) (6 June 1583 – 22 April 1620) was a Croatian astronomer, physicist, mathematician, missionary, translator and Jesuit priest. His work in the field of astronomy and mathematics means complementing and improving the work of those scientists from the Early modern era who used a ma... |
Wikipedia:Ivar Ekeland#0 | Ivar I. Ekeland (born 2 July 1944, Paris) is a French mathematician of Norwegian descent. Ekeland has written influential monographs and textbooks on nonlinear functional analysis, the calculus of variations, and mathematical economics, as well as popular books on mathematics, which have been published in French, Engli... |
Wikipedia:Ivars Peterson#0 | Ivars Peterson (born 4 December 1948) is a Canadian mathematics writer. == Early life == Peterson received a B.Sc. in Physics and Chemistry and a B.Ed. in Education from the University of Toronto. Peterson received an M.A. in Journalism from the University of Missouri-Columbia. == Career == Peterson worked as a high sc... |
Wikipedia:Iván Gutman#0 | Iván Gutman (born in 1947) is a Serbian chemist and mathematician. == Life and work == Gutman was born in Sombor, Yugoslavia in a Bunjevac family. In 1970 he graduated chemistry from the University of Belgrade where he worked a short time as an assistant at the chemistry department. From 1971 until 1976 he worked as re... |
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