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Mahler (other)
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Gustav Mahler (1860–1911) was a Romantic composer. Mahler may also refer to: *Mahler (surname), a surname (including a list of people with the surname) * ''Mahler'' (film), a 1974 film about Gustav Mahler * Mahler (horse), a racehorse * Mahler (crater), a crater on Mercury * Mount Mahler, a mountain in Colorado See also *Maher (other) *Mahler measure *Mahler's compactness theorem *Mahler's theorem *Maler Maler is a surname of German origin meaning 'painter'. People with the surname Maler: *Eva Maler (born 1988), German playwright *Hans Maler zu Schwaz (1480/1488–1526/1529), German painter *Jim Maler (born 1958), American baseball player *Teobert ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
Gustav Mahler
Gustav Mahler (; 7 July 1860 – 18 May 1911) was an Austro-Bohemian Romantic composer, and one of the leading conductors of his generation. As a composer he acted as a bridge between the 19th-century Austro-German tradition and the modernism of the early 20th century. While in his lifetime his status as a conductor was established beyond question, his own music gained wide popularity only after periods of relative neglect, which included a ban on its performance in much of Europe during the Nazi era. After 1945 his compositions were rediscovered by a new generation of listeners; Mahler then became one of the most frequently performed and recorded of all composers, a position he has sustained into the 21st century. Born in Bohemia (then part of the Austrian Empire) to Jewish parents of humble origins, the German-speaking Mahler displayed his musical gifts at an early age. After graduating from the Vienna Conservatory in 1878, he held a succession of conducting posts of rising ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
Mahler (surname)
Mahler is a German occupational surname. ''Mahler'' was a variant spelling of ''Maler'' ("painter"), particularly a stained glass painter. in the Dictionary of American Family Names ©2013, Oxford University Press The name most often refers to Gustav Mahler, Bohemian-Austrian composer and conductor. His family included: * (1879–1964), Austrian socialite and wife of, successively, Gustav Mahler, Walter Gropius and Franz Werfel * (1904–1988), Austrian-UK sculptor, daughter ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
Mahler (film)
''Mahler'' is a 1974 British biographical film based on the life of Austro-Bohemian composer Gustav Mahler. It was written and directed by Ken Russell for Goodtimes Enterprises, and starred Robert Powell as Gustav Mahler and Georgina Hale as Alma Mahler. The film was entered into the 1974 Cannes Film Festival, where it won the Technical Grand Prize. Plot The opening credits begin with a little hut on a pier on an idyllic lake exploding in flames; then a cocooned woman struggles to break free of her white wrappings in an outdoor setting near a rough rock carving of Mahler’s head. The structure of the film is that Mahler and his wife Alma have returned to Europe from his time conducting in the United States, and are on the train to Vienna. People are thronging the platforms to greet him at each station, but he makes Alma draw the blinds and won’t listen to the people’s speeches or receive their bouquets. Instead, various incidents on the train trigger his memories or visi ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
Mahler (horse)
Mahler (foaled April 14, 2004) is a racehorse sired by Galileo out of Rainbow Goddess. During his racing career, he was trained in Ireland by Aidan O'Brien, and he is owned by Sue Magnier, Michael Tabor and Derrick Smith. His most notable victory was in the Group 3 Queen's Vase at Ascot Racecourse in Great Britain, although a more lucrative performance was to follow in the 2007 Melbourne Cup in Australia, where he finished third when ridden by Stephen Baster. He now stands as a stallion at Coolmore's National Hunt In horse racing in the United Kingdom, France and Republic of Ireland, National Hunt racing requires horses to jump fences and ditches. National Hunt racing in the UK is informally known as "jumps" and is divided into two major distinct branches: ... breeding operation in Ireland. References pedigreequery.comracingpost.co.uk {{racehorse-stub 2004 racehorse births Thoroughbred family 1-e Racehorses bred in the United Kingdom Racehorses trained in Ireland ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
Mahler (crater)
{{Mercury-planet-stub ...
Mahler is a crater on Mercury. It has a diameter of 103 kilometers. Its name was adopted by the International Astronomical Union (IAU) in 1976. Mahler is named for the Austrian composer Gustav Mahler, who lived from 1860 to 1911. Kenkō crater is to the east of Mahler, and Hitomaro is to the north. References Impact craters on Mercury Crater Crater may refer to: Landforms *Impact crater, a depression caused by two celestial bodies impacting each other, such as a meteorite hitting a planet *Explosion crater, a hole formed in the ground produced by an explosion near or below the surfac ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
Mount Mahler
Mount Mahler is a mountain summit in Jackson County, Colorado, United States. Description Mount Mahler is the eighth-highest peak of the Never Summer Mountains which are a subrange of the Rocky Mountains. The mountain is situated on the northern boundary of the Never Summer Wilderness, on land managed by Routt National Forest. Precipitation runoff from the mountain's slopes drains into tributaries of the Michigan River. Topographic relief is significant as the summit rises above Silver Creek in and above Lake Agnes in 0.6 mile (0.97 km). Etymology The mountain's toponym was officially adopted on October 18, 2006, by the United States Board on Geographic Names to honor Gustav Mahler (1860–1911), Austro-Bohemian Romantic composer and conductor. Climate According to the Köppen climate classification system, Mount Mahler is located in an alpine subarctic climate zone with cold, snowy winters, and cool to warm summers. Due to its altitude, it receives precipitatio ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
Maher (other)
Maher may refer to: Name *Maher (given name), an Arabic given name *Maher (surname), list of people with the name Places *Maher Island, an Antarctic island *Maher, Colorado, an unincorporated community in the United States *Maher, West Virginia, an unincorporated community in the United States *Maher Building, a historic building in Florida, United States *Mahers, Newfoundland and Labrador, a settlement in Canada Other uses *Maher Cup, an Australian rugby league football trophy *Maher (NGO), an Indian non-profit organization *Maher (community), a social group of India *Maher (god), an Aksumite god See also *''Waltons Stores (Interstate) Ltd v Maher'', leading case in Australian contract law *'' Maher v. Town Council of Portland'', Canadian constitutional law court decision dealing with the constitutional guarantees for denominational schools * Mehr (other) *Mahar (tribe) Mahar is a Sindhi and Punjabi tribe found in Sindh and Punjab, Pakistan Punjab (; , ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
Mahler Measure
In mathematics, the Mahler measure M(p) of a polynomial p(z) with complex coefficients is defined as M(p) = , a, \prod_ , \alpha_i, = , a, \prod_^n \max\, where p(z) factorizes over the complex numbers \mathbb as p(z) = a(z-\alpha_1)(z-\alpha_2)\cdots(z-\alpha_n). The Mahler measure can be viewed as a kind of height function. Using Jensen's formula, it can be proved that this measure is also equal to the geometric mean of , p(z), for z on the unit circle (i.e., , z, = 1): M(p) = \exp\left(\int_^ \ln(, p(e^), )\, d\theta \right). By extension, the Mahler measure of an algebraic number \alpha is defined as the Mahler measure of the minimal polynomial of \alpha over \mathbb. In particular, if \alpha is a Pisot number or a Salem number, then its Mahler measure is simply \alpha. The Mahler measure is named after the German-born Australian mathematician Kurt Mahler. Properties * The Mahler measure is multiplicative: \forall p, q, \,\, M(p \cdot q) = M(p) \cdot M(q). * M(p) ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
Mahler's Compactness Theorem
In mathematics, Mahler's compactness theorem, proved by , is a foundational result on lattices in Euclidean space, characterising sets of lattices that are 'bounded' in a certain definite sense. Looked at another way, it explains the ways in which a lattice could degenerate (''go off to infinity'') in a sequence of lattices. In intuitive terms it says that this is possible in just two ways: becoming ''coarse-grained'' with a fundamental domain that has ever larger volume; or containing shorter and shorter vectors. It is also called his selection theorem, following an older convention used in naming compactness theorems, because they were formulated in terms of sequential compactness (the possibility of selecting a convergent subsequence). Let ''X'' be the space :\mathrm_n(\mathbb)/\mathrm_n(\mathbb) that parametrises lattices in \mathbb^n, with its quotient topology. There is a well-defined function Δ on ''X'', which is the absolute value of the determinant of a matrix ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
Mahler's Theorem
In mathematics, Mahler's theorem, introduced by , expresses continuous ''p''-adic functions in terms of polynomials. Over any field of characteristic 0, one has the following result: Let (\Delta f)(x)=f(x+1)-f(x) be the forward difference operator. Then for polynomial functions ''f'' we have the Newton series :f(x)=\sum_^\infty (\Delta^k f)(0), where :=\frac is the ''k''th binomial coefficient polynomial. Over the field of real numbers, the assumption that the function ''f'' is a polynomial can be weakened, but it cannot be weakened all the way down to mere continuity. Mahler's theorem states that if ''f'' is a continuous p-adic-valued function on the ''p''-adic integers then the same identity holds. The relationship between the operator Δ and this polynomial sequence is much like that between differentiation and the sequence whose ''k''th term is ''x''''k''. It is remarkable that as weak an assumption as continuity is enough; by contrast, Newton series on the field of ... [...More Info...] [...Related Items...] OR: [Wikipedia] [Google] [Baidu] |
