Charles Loewner (29 May 1893 – 8 January 1968) was an American mathematician. His name was Karel Löwner in Czech and Karl Löwner in German. Karl Loewner...

mathematics, the Loewner differential equation, or Loewner equation, is an ordinary differential equation discovered by Charles Loewner in 1923 in complex...

In differential geometry, Loewner's torus inequality is an inequality due to Charles Loewner. It relates the systole and the area of an arbitrary Riemannian...

Throughout his long career, Netanyahu collaborated with Paul Erdős, Charles Loewner and other leading mathematicians, continuing and expanding the analytical...

representation theory, and algebraic geometry. He was a student of Charles Loewner and published work on representation theory, symmetric functions, and...

1915 helped Einstein to successfully formulate general relativity. Charles Loewner was one of his students in Prague. He also directed the doctoral theses...

systolic invariants of manifolds and polyhedra, as initially conceived by Charles Loewner and developed by Mikhail Gromov, Michael Freedman, Peter Sarnak, Mikhail...

mathematician Ernst Kolman (1892–1972), philosopher of mathematics Charles Loewner (1893–1968), mathematician Assaf Naor (born 1975), mathematician Alfred...

1947 article by William Tutte. Possibly inspired by Tutte's article, Charles Loewner started thinking about systolic questions on surfaces in the late 1940s...

Edensor Littlewood Andy Liu Chung Laung Liu Peter A. Loeb Ling Long Charles Loewner Benjamin F. Logan Darrell Long Judith Q. Longyear Lee Lorch Paola Loreti...

(1797–1866), mathematician Michel Loève (1907–1979), probability theory Charles Loewner (1893–1968), mathematician Alfred Loewy (1873–1935), representation...

formula for totality is I ⊆ R R T . {\displaystyle I\subseteq RR^{T}.} Charles Loewner and Gunther Schmidt use the term mapping for a total, univalent relation...

systolic inequalities for curves on surfaces were first studied by Charles Loewner in 1949 (unpublished; see remark at end of P. M. Pu's paper in '52)...

research on such topics as monotone matrix functions in the sense of Charles Loewner, linear operators on symmetry classes of tensors, and immanants and...

assigns the metric of hyperbolic space to the unit ball. Nirenberg and Charles Loewner studied the more general means of naturally assigning a complete Riemannian...

with Rudolf Carnap, but when Carnap moved to the US he switched to Charles Loewner, who would eventually become his thesis advisor. In Prague, he lived...

His books Matrix Analysis and Topics in Matrix Analysis, co-written with Charles R. Johnson, are standard texts in advanced linear algebra. Roger Horn graduated...

(1921) independently proved the conjecture for starlike functions. Then Charles Loewner (Löwner (1923)) proved | a 3 | ≤ 3 {\displaystyle |a_{3}|\leq 3} ,...

mathematician born in Jintang County, Sichuan, China. He was a student of Charles Loewner and a pioneer of systolic geometry, having proved what is today called...

Mathematics Institutions Washington State University Oregon State University Thesis On Ballistically Closed Regions Doctoral advisor Charles Loewner...

coefficient satisfied the conjectured estimate (a result already proved by Charles Loewner). Their goal was to give a proof for the fourth coefficient, but their...

obtained his PhD in applied mathematics in 1948, under the guidance of Charles Loewner. In 1949, Shu worked in Princeton, and in that summer went to the Massachusetts...

heard Charles Loewner speak there on continuous groups. Notes were taken and the lectures appeared in a limited form with the expectation that Loewner would...

with the lengths of the closed curves contained in it. A student of Charles Loewner, Pu proved in his 1950 thesis (Pu 1952) that every Riemannian surface...

he began to teach at Stanford University, along with George Pólya, Charles Loewner, Stefan Bergman, and Gábor Szegő. With Paul Garabedian, Schiffer worked...

on "Certain Transformations of Hermitian Functionals" under advisor Charles Loewner. Meyers was a Professor of Mathematics at Ohio State University from...

nonnegative-definite symmetric matrices in a partially ordered vector space, under the Loewner (Löwner) order. This cone is closed under matrix-matrix addition, under...

Ising model, and percolation theory including its connections to Schramm–Loewner evolutions and the Brownian web. He is a member of the National Academy...

ordering   M > N   . {\displaystyle \ M>N~.} The ordering is called the Loewner order. Every positive definite matrix is invertible and its inverse is...

in hyperbolic geometry". arXiv:physics/0602102. Jordan, Richard; Tier, Charles (2011-05-17). "Asymptotic Approximations to CEV and SABR Models". SSRN 1850709...