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https://en.wikipedia.org/wiki/Kato%20surface | In mathematics, a Kato surface is a compact complex surface with positive first Betti number that has a global spherical shell. showed that Kato surfaces have small analytic deformations that are the blowups of primary Hopf surfaces at a finite number of points. In particular they have an infinite cyclic fundamental g... |
https://en.wikipedia.org/wiki/Enoki%20surface | In mathematics, an Enoki surface is compact complex surface with positive second Betti number that has a global spherical shell and a non-trivial divisor D with H0(O(D)) ≠ 0 and (D, D) = 0. constructed some examples. They are surfaces of class VII, so are non-Kähler and have Kodaira dimension −∞.
References
Complex ... |
https://en.wikipedia.org/wiki/Monica%20Seles%20career%20statistics | This is a list of the main career statistics of former tennis player Monica Seles.
Significant finals
Grand Slam finals
Singles: 13 finals (9 titles, 4 runner-ups)
Year-end championships finals
Singles: 4 finals (3 titles, 1 runner-up)
(i) = Indoor
Tier I finals
Singles: 18 finals (9 titles, 9 runner-ups)
Doub... |
https://en.wikipedia.org/wiki/Mwaru | Mwaru is an administrative ward in the Singida Rural district of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 12,930 people in the ward, from 11,784 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Muhintiri | Muhintiri is an administrative ward in the Singida Rural district of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 9,761 people in the ward, from 8,896 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Msisi%20%28Singida%20Rural%20ward%29 | Msisi is an administrative ward in the Singida Rural district of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 10,220 people in the ward, from 9,314 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Minyughe | Minyughe is an administrative ward in the Ikungi District of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 7,163 people in the ward, from 18,440 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Mgungira | Mgungira is an administrative ward in the Ikungi District of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 7,185 people in the ward, from 6,548 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Maghojoa | Maghojoa is an administrative ward in the Singida Rural district of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 9,857 people in the ward, from 8,983 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Kinyeto | Kinyeto is an administrative ward in the Singida Rural district of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 9,936 people in the ward, from 9,055 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Ikhanoda | Ikhanoda is an administrative ward in the Singida Rural district of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 11,968 people in the ward, from 10,907 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Shri%20K.%20Singh | S. K. Singh was a professor of mathematics from University of Missouri - Kansas City. He received his Ph.D. on the Entire and Meromorphic functions from Aligarh Muslim University in 1953. His advisor was S. M. Shah. Singh was one of the founder fathers and Head of the Department of Mathematics, Karnataka University, Dh... |
https://en.wikipedia.org/wiki/S.%20M.%20Shah | Swarupchand Mohanlal Shah (30 December 1905 – 21 April 1996) was a Distinguished Professor of Mathematics at the University of Kentucky. He received his Ph.D. from University of London in 1942, advised by Edward Titchmarsh who was a Ph.D. student of G. H. Hardy. He was a fellow of the Royal Society of Edinburgh.
Selec... |
https://en.wikipedia.org/wiki/Nati%20Azaria | Nati Azaria (; born May 31, 1967) is a former Israeli footballer and now manager.
Azaria was a striker who scored over 100 goals in a career that lasted 15 years.
References
Statistics
External links
1967 births
Living people
Israeli Jews
Israeli men's footballers
Maccabi Netanya F.C. players
Hapoel Kfar Saba F.C.... |
https://en.wikipedia.org/wiki/Spherical%20measure | In mathematics — specifically, in geometric measure theory — spherical measure σn is the "natural" Borel measure on the n-sphere Sn. Spherical measure is often normalized so that it is a probability measure on the sphere, i.e. so that σn(Sn) = 1.
Definition of spherical measure
There are several ways to define spher... |
https://en.wikipedia.org/wiki/Uniformly%20distributed%20measure | In mathematics — specifically, in geometric measure theory — a uniformly distributed measure on a metric space is one for which the measure of an open ball depends only on its radius and not on its centre. By convention, the measure is also required to be Borel regular, and to take positive and finite values on open b... |
https://en.wikipedia.org/wiki/Ruled%20variety | In algebraic geometry, a variety over a field k is ruled if it is birational to the product of the projective line with some variety over k. A variety is uniruled if it is covered by a family of rational curves. (More precisely, a variety X is uniruled if there is a variety Y and a dominant rational map Y × P1 – → X wh... |
https://en.wikipedia.org/wiki/K.%20S.%20Chandrasekharan | Komaravolu Chandrasekharan (21 November 1920 – 13 April 2017)
was a professor at ETH Zurich and a founding faculty member of School of Mathematics, Tata Institute of Fundamental Research (TIFR). He is known for his work in number theory and summability. He received the Padma Shri, the Shanti Swarup Bhatnagar Award, and... |
https://en.wikipedia.org/wiki/Canonical%20singularity | In mathematics, canonical singularities appear as singularities of the canonical model of a projective variety, and terminal singularities are special cases that appear as singularities of minimal models. They were introduced by . Terminal singularities are important in the minimal model program because smooth minimal ... |
https://en.wikipedia.org/wiki/Andr%C3%A1s%20Frank | András Frank (born 3 June 1949) is a Hungarian mathematician, working in combinatorics, especially in graph theory, and combinatorial optimisation. He is director of the Institute of Mathematics of the Faculty of Sciences of the Eötvös Loránd University, Budapest.
Mathematical work
Using the LLL-algorithm, Frank, and ... |
https://en.wikipedia.org/wiki/Science%2C%20Technology%2C%20Engineering%20and%20Mathematics%20Network | The Science, Technology, Engineering and Mathematics Network or STEMNET is an educational charity in the United Kingdom that seeks to encourage participation at school and college in science and engineering-related subjects (science, technology, engineering, and mathematics) and (eventually) work.
History
It is based ... |
https://en.wikipedia.org/wiki/3-fold | In algebraic geometry, a 3-fold or threefold is a 3-dimensional algebraic variety.
The Mori program showed that 3-folds have minimal models.
References |
https://en.wikipedia.org/wiki/2009%E2%80%9310%20Real%20Madrid%20CF%20season | The 2009–10 season was Real Madrid Club de Fútbol's 79th season in La Liga. This article shows player statistics and all matches (official and friendly) that the club played during the 2009–10 season.
The newly constructed Second Galácticos of President Pérez looked to reverse the misfortunes of past years. The 2009–1... |
https://en.wikipedia.org/wiki/Andr%C3%A1s%20S%C3%A1rk%C3%B6zy | András Sárközy (born in Budapest) is a Hungarian mathematician, working in analytic and combinatorial number theory, although his first works were in the fields of geometry and classical analysis. He has the largest number of papers co-authored with Paul Erdős (a total of 62); he has an Erdős number of one. He proved... |
https://en.wikipedia.org/wiki/Albert%20Taylor%20Bledsoe | Albert Taylor Bledsoe (November 9, 1809 – December 8, 1877) was an American Episcopal priest, attorney, professor of mathematics, and officer in the Confederate army and was best known as a staunch defender of slavery and, after the South lost the American Civil War, an architect of the Lost Cause. He was the author of... |
https://en.wikipedia.org/wiki/Steffi%20Graf%20career%20statistics | This is a list of the main career statistics of professional tennis player Steffi Graf.
Performance timelines
Only results in WTA Tour (incl. Grand Slams) main-draw, Olympic Games and Fed Cup are included in win–loss records.
Singles
Notes:
Only results in WTA Tour (incl. Grand Slams) main-draw, Olympic Games and ... |
https://en.wikipedia.org/wiki/Determinantal%20variety | In algebraic geometry, determinantal varieties are spaces of matrices with a given upper bound on their ranks. Their significance comes from the fact that many examples in algebraic geometry are of this form, such as the Segre embedding of a product of two projective spaces.
Definition
Given m and n and r < min(m, n)... |
https://en.wikipedia.org/wiki/Du%20Val%20singularity | In algebraic geometry, a Du Val singularity, also called simple surface singularity, Kleinian singularity, or rational double point, is an isolated singularity of a complex surface which is modeled on a double branched cover of the plane, with minimal resolution obtained by replacing the singular point with a tree o... |
https://en.wikipedia.org/wiki/Alfred%20Brauer | Alfred Theodor Brauer (April 9, 1894 – December 23, 1985) was a German-American mathematician who did work in number theory. He was born in Charlottenburg, and studied at the University of Berlin. As he served Germany in World War I, even being injured in the war, he was able to keep his position longer than many other... |
https://en.wikipedia.org/wiki/Elementary%20cellular%20automaton | In mathematics and computability theory, an elementary cellular automaton is a one-dimensional cellular automaton where there are two possible states (labeled 0 and 1) and the rule to determine the state of a cell in the next generation depends only on the current state of the cell and its two immediate neighbors. Ther... |
https://en.wikipedia.org/wiki/Richard%20A.%20Brualdi | Richard Anthony Brualdi is a professor emeritus of combinatorial mathematics at the University of Wisconsin–Madison.
Brualdi received his Ph.D. from Syracuse University in 1964; his advisor was H. J. Ryser. Brualdi is an Editor-in-Chief of the Electronic Journal of Combinatorics. He has over 200 publications in severa... |
https://en.wikipedia.org/wiki/Hidden%20Markov%20random%20field | In statistics, a hidden Markov random field is a generalization of a hidden Markov model. Instead of having an underlying Markov chain, hidden Markov random fields have an underlying Markov random field.
Suppose that we observe a random variable , where . Hidden Markov random fields assume that the probabilistic nat... |
https://en.wikipedia.org/wiki/Boris%20Vuk%C4%8Devi%C4%87 | Boris Vukčević (born 16 March 1990) is a German former professional footballer of Croatian descent who played as a midfielder. Due to the aftermaths of a car accident in 2012 he retired prematurely in 2014.
Club career
He made his debut in the Fußball-Bundesliga on 23 May 2009 for TSG 1899 Hoffenheim in a game against... |
https://en.wikipedia.org/wiki/Stericated%205-simplexes | In five-dimensional geometry, a stericated 5-simplex is a convex uniform 5-polytope with fourth-order truncations (sterication) of the regular 5-simplex.
There are six unique sterications of the 5-simplex, including permutations of truncations, cantellations, and runcinations. The simplest stericated 5-simplex is also... |
https://en.wikipedia.org/wiki/Uniform%20honeycombs%20in%20hyperbolic%20space | In hyperbolic geometry, a uniform honeycomb in hyperbolic space is a uniform tessellation of uniform polyhedral cells. In 3-dimensional hyperbolic space there are nine Coxeter group families of compact convex uniform honeycombs, generated as Wythoff constructions, and represented by permutations of rings of the Coxeter... |
https://en.wikipedia.org/wiki/Mori%20dream%20space | In algebraic geometry, a Mori dream space is a projective variety whose cone of effective divisors has a well-behaved decomposition into certain convex sets called "Mori chambers". showed that Mori dream spaces are quotients of affine varieties by torus actions. The notion is named so because it behaves nicely from th... |
https://en.wikipedia.org/wiki/General%20elephant | In algebraic geometry, general elephant is an idiosyncratic name for a general element of the anticanonical system of a variety, introduced by Miles Reid. For 3-folds the general elephant problem (or conjecture) asks whether general elephants have at most du Val singularities; this has been proved in several cases.
Re... |
https://en.wikipedia.org/wiki/Brest%20Airport | Brest Airport (; ) is an airport serving Brest, a city in Belarus.
Statistics
References
External links
Airports in Belarus
Buildings and structures in Brest, Belarus |
https://en.wikipedia.org/wiki/List%20of%20Indian%20Premier%20League%20records%20and%20statistics | The Indian Premier League is a Twenty20 competition in men's cricket. Organised by the Board of Control for Cricket in India (BCCI), the tournament has taken place every year since 2008. Seven teams have won a title since the beginning of the league, with Mumbai Indians and Chennai Super Kings both winning five titles.... |
https://en.wikipedia.org/wiki/Fano%20fibration | In algebraic geometry, a Fano fibration or Fano fiber space, named after Gino Fano, is a morphism of varieties whose general fiber is a Fano variety (in other words has ample anticanonical bundle) of positive dimension. The ones arising from extremal contractions in the minimal model program are called Mori fibrations ... |
https://en.wikipedia.org/wiki/Supersingular%20prime%20%28algebraic%20number%20theory%29 | In algebraic number theory, a supersingular prime for a given elliptic curve is a prime number with a certain relationship to that curve. If the curve E is defined over the rational numbers, then a prime p is supersingular for E if the reduction of E modulo p is a supersingular elliptic curve over the residue field Fp... |
https://en.wikipedia.org/wiki/Null%20sign | The null sign (∅) is often used in mathematics for denoting the empty set (however, the variant is more commonly used). The same letter in linguistics represents zero, the lack of an element. It is commonly used in phonology, morphology, and syntax.
Encodings
The symbol ∅ is available at Unicode point U+2205. It can ... |
https://en.wikipedia.org/wiki/Probability%20Surveys | Probability Surveys is an open-access electronic journal that is jointly sponsored by the Bernoulli Society and the Institute of Mathematical Statistics. It publishes review articles on topics of interest in probability theory.
Managing Editors
David Aldous (2004–2008)
Geoffrey Grimmett (2009–2011)
Laurent Saloff-Cost... |
https://en.wikipedia.org/wiki/Statistics%20Surveys | Statistics Surveys is an open-access electronic journal, founded in 2007, that is jointly sponsored by the American Statistical Association, the Bernoulli Society, the Institute of Mathematical Statistics and the Statistical Society of Canada. It publishes review articles on topics of interest in statistics. Wendy L. ... |
https://en.wikipedia.org/wiki/Paulo%20Emilio%20%28footballer%2C%20born%201936%29 | Paulo Emilio Frossard Jorge (3 January 1936 – 17 May 2016) was a Brazilian football manager. He died aged 80 of a brain lymphoma in May 2016.
Managerial statistics
Source:
Honours
Manager
Desportiva
Campeonato Capixaba: 1967
Torneio Início do Espírito Santo: 1967
Taça Cidade de Vitória: 1968
Nacional-AM
Campeonato... |
https://en.wikipedia.org/wiki/Canonical%20model%20%28disambiguation%29 | Canonical model may refer to:
Canonical model, a design pattern used to communicate between different data formats
Canonical ring in mathematics
in modal logic
Relative canonical model in mathematics
See also
Canonical ensemble |
https://en.wikipedia.org/wiki/L%C3%A1szl%C3%B3%20Lempert | László Lempert (4 June 1952, in Budapest) is a Hungarian-American mathematician, working in several complex variables and complex geometry. He proved that the Carathéodory and Kobayashi distances agree on convex domains. He further proved that a compact, strictly pseudoconvex real analytic hypersurface can be embedded ... |
https://en.wikipedia.org/wiki/Liz%20Waldner | Liz Waldner is an American poet.
Life
Waldner was raised in small town Mississippi. At 28, she received a B.A. in philosophy and mathematics from St. John's College; she later studied at the Summer Language School in French Middlebury College, and received an M.F.A. from the Iowa Writers' Workshop. Waldner was a Regen... |
https://en.wikipedia.org/wiki/Ipembe | Ipembe is an administrative ward in the Singida Urban district of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 2,039 people in the ward, from 1,858 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Kindai%2C%20Tanzania | Kindai is an administrative ward in the Singida Urban district of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 13,889 people in the ward, from 12,658 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Majengo%2C%20Singida | Majengo is an administrative ward in the Singida Urban district of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 10,282 people in the ward, from 9,370 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Mandewa | Mandewa is an administrative ward in the Singida Urban district of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 19,676 people in the ward, from 17,932 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Mughanga | Mughanga is an administrative ward in the Singida Urban district of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 2,245 people in the ward, from 2,046 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Mungumaji | Mungumaji is an administrative ward in the Singida Urban district of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 4,740 people in the ward, from 4,320 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Mwankoko | Mwankoko is an administrative ward in the Singida Urban district of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 7,131 people in the ward, from 10,548 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Unyambwa | Unyambwa is an administrative ward in the Singida Urban district of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 10,206 people in the ward, from 9,301 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Unyamikumbi | Unyamikumbi is an administrative ward in the Singida Urban district of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 6,115 people in the ward, from 12,616 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Utemini | Utemini is an administrative ward in the Singida Urban district of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 12,365 people in the ward, from 11,269 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Aghondi | Aghondi is an administrative ward in the Manyoni District of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 6,000 people in the ward, from 5,468 in 2012.
References
Wards of Singida Region
Manyoni District |
https://en.wikipedia.org/wiki/Chikola%20%28Manyoni%20ward%29 | Chikola is an administrative ward in the Manyoni District of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 14,855 people in the ward, from 13,668 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Chikuyu | Chikuyu is an administrative ward in the Manyoni District of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 7,118 people in the ward, from 6,487 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Heka-Azimio | Heka-Azimio is a village in the administrative ward of Heka in the Manyoni District of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 8,692 people in the ward, from 7,921 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Idodyandole | Idodyandole is an administrative ward in the Manyoni District of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 12,291 people in the ward, from 11,201 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Ipande%20%28Manyoni%20ward%29 | Ipande is an administrative ward in the Manyoni District of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 11,017 people in the ward, from 10,040 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Isseke | Isseke is an administrative ward in the Manyoni District of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 13,402 people in the ward, from 12,214 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Makanda%20%28Manyoni%20ward%29 | Makanda is an administrative ward in the Manyoni District of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 10,718 people in the ward, from 9,768 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Makuru | Makuru is an administrative ward in the Manyoni District of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 13,029 people in the ward, from 11,874 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Manyoni%20%28Tanzanian%20ward%29 | Manyoni is an administrative ward in the Manyoni District of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 27,986 people in the ward, from 25,505 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Maweni | Maweni is an administrative ward in the Manyoni District of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 8,639 people in the ward.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Mgandu | Mgandu is an administrative ward in the Manyoni District of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 15,129 people in the ward, from 13,788 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Nkonko | Nkonko is an administrative ward in the Manyoni District of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 12,378 people in the ward, from 11,281 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Rungwa%20%28Tanzanian%20ward%29 | Rungwa is an administrative ward in the Manyoni District of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 2,424 people in the ward, from 2,209 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Sanjaranda | Sanjaranda is an administrative ward in the Manyoni District of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 9,687 people in the ward, from 8,828 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Sanza%20%28Tanzanian%20ward%29 | Sanza is an administrative ward in the Manyoni District of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 11,397 people in the ward, from 10,387 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Sasajila | Sasajila is an administrative ward in the Manyoni District of the Singida Region of Tanzania. In 2016 the Tanzania National Bureau of Statistics report there were 7,836 people in the ward, from 7,141 in 2012.
References
Wards of Singida Region |
https://en.wikipedia.org/wiki/Logarithmic%20pair | In algebraic geometry, a logarithmic pair consists of a variety, together with a divisor along which one allows mild logarithmic singularities. They were studied by .
Definition
A boundary Q-divisor on a variety is a Q-divisor D of the form ΣdiDi where the Di are the distinct irreducible components of D and all coeff... |
https://en.wikipedia.org/wiki/Elliptic%20singularity | In algebraic geometry, an elliptic singularity of a surface, introduced by , is a surface singularity such that the arithmetic genus of its local ring is 1.
See also
Rational singularity
References
Algebraic surfaces
Singularity theory |
https://en.wikipedia.org/wiki/Ken%20Stroud | Kenneth Arthur Stroud (; Richmond, Surrey, December, 1908 – Hertfordshire township, February 3, 2000) was a mathematician and Principal Lecturer in Mathematics at Lanchester Polytechnic in Coventry, England. He is most widely known as the author of several mathematics textbooks, especially the very popular Engineering ... |
https://en.wikipedia.org/wiki/Cliff%20Joslyn | Cliff Joslyn (born 1963) is an American mathematician, cognitive scientist, and cybernetician. He is currently the Chief Knowledge Scientist and Team Lead for Mathematics of Data Science at the Pacific Northwest National Laboratory in Seattle, Washington, US, and visiting professor of Systems Science at Binghamton Univ... |
https://en.wikipedia.org/wiki/Vanishing%20theorem | In algebraic geometry, a vanishing theorem gives conditions for coherent cohomology groups to vanish.
Andreotti–Grauert vanishing theorem
Bogomolov–Sommese vanishing theorem
Grauert–Riemenschneider vanishing theorem
Kawamata–Viehweg vanishing theorem
Kodaira vanishing theorem
Le Potier's vanishing theorem
Mumfor... |
https://en.wikipedia.org/wiki/Ramanujam%20vanishing%20theorem | In algebraic geometry, the Ramanujam vanishing theorem is an extension of the Kodaira vanishing theorem due to , that in particular gives conditions for the vanishing of first cohomology groups of coherent sheaves on a surface. The Kawamata–Viehweg vanishing theorem generalizes it.
See also
Mumford vanishing theorem
... |
https://en.wikipedia.org/wiki/Kawamata%E2%80%93Viehweg%20vanishing%20theorem | In algebraic geometry, the Kawamata–Viehweg vanishing theorem is an extension of the Kodaira vanishing theorem, on the vanishing of coherent cohomology groups, to logarithmic pairs, proved independently by Viehweg and Kawamata in 1982.
The theorem states that if L is a big nef line bundle (for example, an ample line b... |
https://en.wikipedia.org/wiki/Mumford%20vanishing%20theorem | In algebraic geometry, the Mumford vanishing theorem proved by Mumford in 1967 states that if L is a semi-ample invertible sheaf with Iitaka dimension at least 2 on a complex projective manifold, then
The Mumford vanishing theorem is related to the Ramanujam vanishing theorem, and is generalized by the Kawamata–Viehwe... |
https://en.wikipedia.org/wiki/Uniform%20convergence%20in%20probability | Uniform convergence in probability is a form of convergence in probability in statistical asymptotic theory and probability theory. It means that, under certain conditions, the empirical frequencies of all events in a certain event-family converge to their theoretical probabilities. Uniform convergence in probability ... |
https://en.wikipedia.org/wiki/Bakki%20Airport | Bakki Airport is an airport on the southern coast of Iceland, used mainly for short-haul flights to and from the Westman Islands.
Statistics
Passengers and movements
See also
Transport in Iceland
List of airports in Iceland
Notes
References
External links
OurAirports - Bakki
OpenStreetMap - Bakki
Airports... |
https://en.wikipedia.org/wiki/Mohammad%20Bannout | Mohammad Ali Bannout (محمد علي بنوت; born 17 December 1976, in Beirut, Lebanon), informally referred to as Moe Bannout, is a Lebanese IFBB professional bodybuilder.
Competitive statistics
Age:
Height: 1.78 m
Competitive weight: 108 kg
Off Competitive weight : 120 kg
Competitive history
2002, The Hero of Heroes of... |
https://en.wikipedia.org/wiki/Grauert%E2%80%93Riemenschneider%20vanishing%20theorem | In mathematics, the Grauert–Riemenschneider vanishing theorem is an extension of the Kodaira vanishing theorem on the vanishing of higher cohomology groups of coherent sheaves on a compact complex manifold, due to .
Grauert–Riemenschneider conjecture
The Grauert–Riemenschneider conjecture is a conjecture related to t... |
https://en.wikipedia.org/wiki/Audrey%20Terras | Audrey Anne Terras (born September 10, 1942) is an American mathematician who works primarily in number theory. Her research has focused on quantum chaos and on various types of zeta functions.
Early life and education
Audrey Terras was born September 10, 1942, in Washington, D.C.
She received a BS degree in mathemati... |
https://en.wikipedia.org/wiki/Empty%20semigroup | In mathematics, a semigroup with no elements (the empty semigroup) is a semigroup in which the underlying set is the empty set. Many authors do not admit the existence of such a semigroup. For them a semigroup is by definition a non-empty set together with an associative binary operation. However not all authors insist... |
https://en.wikipedia.org/wiki/Paired%20difference%20test | In statistics, a paired difference test is a type of location test that is used when comparing two sets of paired measurements to assess whether their population means differ. A paired difference test uses additional information about the sample that is not present in an ordinary unpaired testing situation, either to ... |
https://en.wikipedia.org/wiki/D.%20Raghavarao | Damaraju Raghavarao (1938–2013) was an Indian-born statistician, formerly the Laura H. Carnell professor of statistics and chair of the department of statistics at Temple University in Philadelphia.
Raghavarao is an elected fellow of the Institute of Mathematical Statistics, American Statistical Association, and an el... |
https://en.wikipedia.org/wiki/Du%20Bois%20singularity | In algebraic geometry, Du Bois singularities are singularities of complex varieties studied by .
gave the following characterisation of Du Bois singularities. Suppose that is a reduced closed subscheme of a smooth scheme .
Take a log resolution of in that is an isomorphism outside , and let be the reduced pre... |
https://en.wikipedia.org/wiki/Krasner%27s%20lemma | In number theory, more specifically in p-adic analysis, Krasner's lemma is a basic result relating the topology of a complete non-archimedean field to its algebraic extensions.
Statement
Let K be a complete non-archimedean field and let be a separable closure of K. Given an element α in , denote its Galois conjugates... |
https://en.wikipedia.org/wiki/Bingo%20%28British%20version%29 | Bingo is a game of probability in which players mark off numbers on cards as the numbers are drawn randomly by a caller, the winner being the first person to mark off all their numbers. Bingo, also previously known in the UK as Housey-Housey, became increasingly popular across the UK following the Betting and Gaming Ac... |
https://en.wikipedia.org/wiki/Poisson%20distribution | In probability theory and statistics, the Poisson distribution is a discrete probability distribution that expresses the probability of a given number of events occurring in a fixed interval of time or space if these events occur with a known constant mean rate and independently of the time since the last event. It is ... |
https://en.wikipedia.org/wiki/Gieseking%20manifold | In mathematics, the Gieseking manifold is a cusped hyperbolic 3-manifold of finite volume. It is non-orientable and has the smallest volume among non-compact hyperbolic manifolds, having volume approximately . It was discovered by . The volume is called Gieseking constant and has a closed-form,
with Clausen function... |
https://en.wikipedia.org/wiki/NUTS%20statistical%20regions%20of%20Switzerland | The Nomenclature of Territorial Units for Statistics (NUTS) is a geocode standard for referencing the subdivisions of Switzerland for statistical purposes. As a member of EFTA Switzerland is included in the NUTS standard, although the standard is developed and regulated by the European Union, an organization that Switz... |
https://en.wikipedia.org/wiki/Spherical%20segment | In geometry, a spherical segment is the solid defined by cutting a sphere or a ball with a pair of parallel planes.
It can be thought of as a spherical cap with the top truncated, and so it corresponds to a spherical frustum.
The surface of the spherical segment (excluding the bases) is called spherical zone.
If the... |
https://en.wikipedia.org/wiki/Idun%20Reiten | Idun Reiten (born 1 January 1942) is a Norwegian professor of mathematics. She is considered to be one of Norway's greatest mathematicians today.
Career
She took her PhD degree at the University of Illinois in 1971. She was appointed as a professor at the University of Trondheim in 1982, now named the Norwegian Univer... |
https://en.wikipedia.org/wiki/Morse%E2%80%93Smale%20system | In dynamical systems theory, an area of pure mathematics, a Morse–Smale system is a smooth dynamical system whose non-wandering set consists of finitely many hyperbolic equilibrium points and hyperbolic periodic orbits and satisfying a transversality condition on the stable and unstable manifolds. Morse–Smale systems a... |
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