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  • 181Hardy space — In complex analysis, the Hardy spaces (or Hardy classes) Hp are certain spaces of holomorphic functions on the unit disk or upper half plane. They were introduced by Frigyes Riesz (Riesz 1923), who named them after G. H. Hardy, because of the… …

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  • 182Atiyah–Singer index theorem — In the mathematics of manifolds and differential operators, the Atiyah–Singer index theorem states that for an elliptic differential operator on a compact manifold, the analytical index (closely related to the dimension of the space of solutions) …

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  • 183Kurt Angle — Angle at a WWE Q A in August 2005. Ring name(s) Kurt Angle Height 5 ft 10 in (1.78 m) …

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  • 184Line bundle — In mathematics, a line bundle expresses the concept of a line that varies from point to point of a space. For example a curve in the plane having a tangent line at each point determines a varying line: the tangent bundle is a way of organising… …

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  • 185Matrix mechanics — Quantum mechanics Uncertainty principle …

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  • 186Path integral formulation — This article is about a formulation of quantum mechanics. For integrals along a path, also known as line or contour integrals, see line integral. The path integral formulation of quantum mechanics is a description of quantum theory which… …

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  • 187Night on Bald Mountain — Modest Mussorgsky Night on Bald Mountain is a composition by Modest Mussorgsky that exists in, at least, two versions a seldom performed 1867 version or a later (1886) and very popular fantasy for orchestra arranged by Nikolai Rimsky Korsakov, A… …

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  • 188Chinook wind — For other uses, see Chinook (disambiguation). Adiabatic warming of downward moving air produces the warm Chinook wind Chinook winds (  / …

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  • 189Lorentz covariance — In standard physics, Lorentz covariance is a key property of spacetime that follows from the special theory of relativity, where it applies globally. Local Lorentz covariance refers to Lorentz covariance applying only locally in an infinitesimal… …

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  • 190National Express East Anglia — Not to be confused with National Express East Coast. National Express East Anglia …

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  • 191Comparison of Australian and Canadian governments — There are a great many similarities between the countries of Canada and Australia. They are both fully independent former settler colonies of Britain from which they have inherited their political traditions. Both nations are large, relatively… …

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  • 192Methods of contour integration — Not to be confused with Line integral. In the mathematical field of complex analysis, contour integration is a method of evaluating certain integrals along paths in the complex plane.[1][2][3] Contour integration is closely related to the… …

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  • 193Spectral sequence — In the area of mathematics known as homological algebra, especially in algebraic topology and group cohomology, a spectral sequence is a means of computing homology groups by taking successive approximations. Spectral sequences are a… …

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  • 194Canonical quantization — In physics, canonical quantization is one of many procedures for quantizing a classical theory. Historically, this was the earliest method to be used to build quantum mechanics. When applied to a classical field theory it is also called second… …

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  • 195Hang Tuah — is a legendary Malay warrior/hero who lived during the reign of Sultan Mansur Shah of the Sultanate of Malacca in the 15th century. He was the greatest of all the laksamana , or sultan s admirals, and was known to be a ferocious fighter. Hang… …

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  • 196First class constraint — In Hamiltonian mechanics, consider a symplectic manifold M with a smooth Hamiltonian over it (for field theories, M would be infinite dimensional). Poisson bracketsSuppose we have some constraints : f i(x)=0, for n smooth functions :{ f i } {i=… …

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  • 197Second class constraints — In a constrained Hamiltonian system, a dynamical quantity is second class if its Poisson bracket with at least one constraint is nonvanishing. A constraint that has a nonzero Poisson bracket with at least one other constraint, then, is a second… …

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  • 198Brans-Dicke theory — In theoretical physics, the Brans Dicke theory of gravitation (sometimes called the Jordan Brans Dicke theory) is a theoretical framework to explain gravitation. It is a well known competitor of Einstein s more popular theory of general… …

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  • 199Singular point of an algebraic variety — In mathematics, a singular point of an algebraic variety V is a point P that is special (so, singular), in the geometric sense that V is not locally flat there. In the case of an algebraic curve, a plane curve that has a double point, such as the …

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  • 200Janne Da Arc — Infobox musical artist Name = Janne Da Arc Background = group or band Alias = Janne Origin = flagicon|Japan Osaka, Japan Genre = J Rock Years active = 1996–2007 Label = Cutting Edge, motorod Associated acts = URL = [http://www.janne.co.jp/… …

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